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.gitignore
vendored
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.gitignore
vendored
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# Images & media
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*.png
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*.jpg
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*.jpeg
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*.gif
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||||
*.svg
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||||
*.webp
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*.ico
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*.bmp
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*.tiff
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||||
*.mp4
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*.mp3
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||||
*.mov
|
||||
|
||||
# OS files
|
||||
.DS_Store
|
||||
Thumbs.db
|
||||
desktop.ini
|
||||
|
||||
# Editor/IDE
|
||||
.vscode/
|
||||
.idea/
|
||||
*.swp
|
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*.swo
|
||||
*.suo
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|
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# Logs & temp
|
||||
*.log
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||||
*.tmp
|
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*.cache
|
||||
__pycache__/
|
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*.pyc
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# Dependencies (if JS/Python)
|
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node_modules/
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venv/
|
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.env
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178
README.md
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178
README.md
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# 2D Flat-Plate Boundary Layer — RANS k-ε with Neural Network damping functions
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|
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|
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|
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## Overview
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The NN is trained on DNS channel flow data (Re_τ = 10 000) using `NN_SR.py`
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and then loaded into the CFD solver via `calceps_NN_SR.py`.
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|
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---
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## Directory structure
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```
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2d-example-boundary-layer/
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├── pyCALC-RANS.py # main solver (do not edit)
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├── global # global variable declarations (do not edit)
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├── calc_earsm.py # empty EARSM placeholder (not used here)
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│
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└── boundary-layer-RANS-keps-NN/
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├── run-python # bash script to assemble and run the solver
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├── setup_case.py # case settings (turbulence model, BCs, solvers)
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├── modify_case.py # hooks: modify_init, fix_eps, modify_eps, etc.
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├── calceps_NN_SR.py # NN-augmented calceps (replaces calceps in solver)
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├── generate-bound-layer-grid.py # grid generation script
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├── plot_inlet_bound.py # post-processing and plotting
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├── create-inlet-rans-profiles.py # saves inlet profiles for restarts
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├── vel_2540_dns.prof # DNS reference data (Re_θ ≈ 2540)
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├── x2d.dat, y2d.dat # grid files (generated by grid script)
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├── z.dat # spanwise extent
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└── nn/ # trained NN model files
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├── model-f_2-f_mu-Re10000.pth
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├── scaler-input0-f_2-f_mu-Re10000.bin
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├── scaler-input1-f_2-f_mu-Re10000.bin
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└── min-max-f_2-f_mu-Re10000.txt
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```
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|
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---
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## Changes from the original k-ω boundary layer case
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### `setup_case.py`
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| Parameter | Original (k-ω) | New (k-ε NN) |
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|-----------|---------------|--------------|
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| `kom` | `True` | `False` |
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| `keps` | not set | `True` |
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| `c_omega_1/2` | `5/9`, `3/40` | kept as dummies (required by solver init) |
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| `prand_omega` | `2.0` | kept as dummy |
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| `c_eps_1` | — | `1.5` |
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| `c_eps_2` | — | `1.9` |
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| `prand_eps` | — | `1.4` |
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| `prand_k` | `2.0` | `1.4` |
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| `urf_omega` | `0.5` | kept as dummy |
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| `urf_eps` | — | `0.5` |
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| `convergence_limit_om` | `-1e-6` | kept as dummy |
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| `convergence_limit_eps` | — | `-1e-6` |
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| `restart` | `True` | `False` (no eps restart file from k-ω run) |
|
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| omega BCs | full block | replaced with eps BCs |
|
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|
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**Epsilon wall BC** (`eps_bc_south`) is set as Dirichlet but the value is
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overridden every iteration by `fix_eps()` using ε = 2ν k/y².
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|
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### `modify_case.py`
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- `modify_om` → replaced with `modify_eps` (same inlet injection logic)
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- `fix_omega` → replaced with `fix_eps` (enforces ε = 2ν k/y² at south wall each iteration)
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- `modify_init` → initialises `eps2d = Cμ k²/(100ν)` instead of `om2d`; **return order** is `u2d, v2d, k2d, om2d, eps2d, vis2d, dist`
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|
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### `calceps_NN_SR.py` (new file, injected by `run-python`)
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|
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Replaces `calceps` in `pyCALC-RANS.py`. Key differences from the standard solver:
|
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|
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- Loads `NuNet` model (tanh activations, dynamic layer list via `nn.ModuleList`)
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- Predicts **both** f₂ and f_μ simultaneously (2-output network)
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- Inputs: y⁺ (scaled with local u_τ from south wall) and y* (from ε)
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- Outputs clipped to training min/max range
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- Set `NN_bool = False` to fall back to standard analytic AKN expressions
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|
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### `run-python`
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The original k-ω script used `cat` directly. The new script:
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1. Renames `calceps` → `calceps_standard` in the solver (via `sed`)
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2. Renames `fix_eps` → `fix_eps_standard` in the solver (via `sed`)
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3. Injects `calceps_NN_SR.py` with the NN version before the solver
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4. Uses `echo ""` between files to prevent concatenation syntax errors
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|
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```bash
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#!/bin/bash
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sed '/setup_case()/d' setup_case.py > temp_file
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sed 's/def calceps/def calceps_standard/' ../pyCALC-RANS.py | \
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sed 's/def fix_eps/def fix_eps_standard/' > temp_file1
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{
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cat ../global
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echo ""
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cat temp_file
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echo ""
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cat modify_case.py
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echo ""
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cat calceps_NN_SR.py
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echo ""
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cat temp_file1
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} > exec-pyCALC-RANS.py
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/chalmers/groups/lada_8/anaconda3/bin/python -u exec-pyCALC-RANS.py > out
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```
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|
||||
---
|
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## How to run
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### Step 1 — Generate the grid (first time only)
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```bash
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cd boundary-layer-RANS-keps-NN/
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python generate-bound-layer-grid.py
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```
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This produces `x2d.dat` and `y2d.dat`.
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|
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### Step 2 — Train the NN (first time only, or if re-training)
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||||
The NN files are already in `nn/`. If you need to retrain:
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|
||||
```bash
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||||
cd ../ # go to 2d-example-boundary-layer/
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python NN_SR.py
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||||
```
|
||||
|
||||
This writes the model, scalers and min-max file into `nn/`.
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|
||||
### Step 3 — Link the nn/ folder into the case directory
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||||
|
||||
```bash
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cd boundary-layer-RANS-keps-NN/
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ln -s ../nn nn # only needed if nn/ symlink does not already exist
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```
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|
||||
### Step 4 — Run the CFD solver
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||||
|
||||
```bash
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chmod +x run-python # only needed once
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./run-python
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```
|
||||
|
||||
Output is written to `out`. Monitor convergence in a second terminal:
|
||||
|
||||
```bash
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||||
tail -f out | grep 'max res'
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||||
```
|
||||
|
||||
The run is converged when `max res` drops below `sormax = 5e-5` (set in `setup_case.py`).
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### Step 5 — Plot results
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||||
|
||||
```bash
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||||
python plot_inlet_bound.py
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||||
```
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||||
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||||
Produces the following figures:
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||||
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||||
| File | Contents |
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||||
|------|----------|
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||||
| `ustar-vs-x.png` | Friction velocity u_τ along the plate |
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| `u_log_python.png` | U⁺ vs y⁺ (log), compared to DNS at Re_θ ≈ 2540 |
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||||
| `vis_python.png` | ν_t/ν vs y⁺ at three x stations |
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||||
| `vis_vs_y_python.png` | ν_t/ν vs y at three x stations |
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| `eps_vs_y_python.png` | ε vs y at three x stations |
|
||||
| `k_model_python.png` | k/u_τ² vs y⁺ at three x stations |
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||||
| `k_vs_y_python.png` | k/u_τ² vs y at three x stations |
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| `cf_vs_re_mom.png` | Skin friction C_f vs Re_θ, compared to empirical correlation |
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|
||||
---
|
||||
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80
README~
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80
README~
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||||
Download the report on pyCALC-RANS at
|
||||
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||||
https://www.tfd.chalmers.se/~lada/postscript_files/py-calc-rans.pdf
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||||
For instructions how to run the code, see Section 11.3.
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||||
|
||||
|
||||
***********
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||||
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||||
The NN model for creating the NN model for EARSM is found in the folder NN/
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The NN model is incorporated in pyCALC-RANS in the folder channel-10000-earsm-NN/
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|
||||
The work is presented in the paper
|
||||
|
||||
L. Davidson, "Using Neural Network for Improving an Explicit Algebraic Stress Model in 2D Flow",
|
||||
J. Tyacke and N. R. Vadlamani (eds.), Proceedings of the Cambridge Unsteady Flow
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||||
Symposium 2024, pp. 37--53, 2025,
|
||||
|
||||
https://doi.org/10.1007/978-3-031-69035-8_2
|
||||
|
||||
|
||||
***********
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||||
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The PINN model for computing prand_k is located in folder PINN-etmm15/
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compute vist_{t,PINN}: compute-vist_k-solving-PDE-using-PINN.py
|
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|
||||
Then run compute-c_k-and-c_omega_2-from-balance-of-k-and-omega-eqns.py
|
||||
|
||||
It is used in the CFD code in folder channel-2000-half-channel-PINN/
|
||||
|
||||
It is used in the paper
|
||||
|
||||
L. Davidson,
|
||||
"Using Physical Informed Neural Network (PINN) to Improve a k-omega Turbulence Model",
|
||||
ERCOFTAC Symposium on Engineering Turbulence Modelling and Measurements (ETMM-15), Dubrovnik on 22-24 September 2025.
|
||||
https://www.tfd.chalmers.se/~lada/postscript_files/Using-Physical-Informed-Neural-Network-PINN-to-Improve-a-k-omega-Turbulence-Model.pdf
|
||||
|
||||
https://www.tfd.chalmers.se/~lada/PINN-improve-a-k-omega-turbulence-model.html
|
||||
|
||||
***********
|
||||
|
||||
PINN and NN scripts are found in folder PINN-NN
|
||||
|
||||
** vist-diffusion-pinn-5200-half-channel-save.py
|
||||
|
||||
** vist-diffusion-pinn-5200-half-channel-save.py
|
||||
|
||||
are used for solving the eq for \nu_{t,PINN}. The former is used to create good initial weights and
|
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biases which are stored in vist-diffusion-pinn-5200-half-channel-save.ct. The latter
|
||||
is then used for converging the \nu_{t,PINN} eq. by loading vist-diffusion-pinn-5200-half-channel-save.ct.
|
||||
|
||||
** compute-c_k-and-c_omega_2-from-balance-of-k-and-omega-eqns.py
|
||||
|
||||
is used for computing C_{k,PINN} and C_{\omega 2, PINN}
|
||||
|
||||
create NN model for c_{K,NN}: PINN-NN/neural-k-omega-c_k-vist-over-y-and-uv_tot.py
|
||||
|
||||
create NN model for c_{omega 2,NN}: PINN-NN/neural-k-omega-c_omega_2-vist-over-y-and-uv_tot.py
|
||||
|
||||
create NN model for prand_{k,NN}: PINN-NN/neural-k-omega-prand_k-vist-over-y-and-uv_tot.py
|
||||
|
||||
replacd the NN model for c_{K,NN} by pySR (Symbolic Regression):
|
||||
|
||||
Use NN models in CFD code:
|
||||
|
||||
channel-10000-half-channel-NN-PINN-from-channel-NN-vist-over-y-uv_tot-2nd-submission-t_int-3000/
|
||||
|
||||
boundary-layer-k-omega-ni-150-nj-100-yfac-yplus-0.8-ymax-4.5-ML-NN-from-channel-NN-vist-over-y-uv_tot-2nd-submission/
|
||||
|
||||
The PINN model is used in:
|
||||
|
||||
channel-5200-half-channel-PINN-vist-over-y-uv_tot-2nd-submission
|
||||
|
||||
Lars Davidson. Using Physics Informed Neural Network (PINN) and Neural Network (NN) to Improve a $k-\omega$ Turbulence Model
|
||||
|
||||
https://www.tfd.chalmers.se/~lada/Using-Physical-Informed-Neural-Network-PINN-and-NN-improve-a-k-omega-turbulence-model.html
|
||||
|
||||
BIN
boundary-layer-RANS-keps-NN/ap2d_vel_saved.npy
Normal file
BIN
boundary-layer-RANS-keps-NN/ap2d_vel_saved.npy
Normal file
Binary file not shown.
83
boundary-layer-RANS-keps-NN/calceps_NN.py
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83
boundary-layer-RANS-keps-NN/calceps_NN.py
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|
||||
import torch
|
||||
import torch.nn as nn
|
||||
from joblib import load as joblib_load
|
||||
|
||||
# ---- load NN model once (at import time, not every iteration) ----
|
||||
class MyNet(nn.Module):
|
||||
def __init__(self):
|
||||
super().__init__()
|
||||
self.input = nn.Linear(2, 10)
|
||||
self.hidden1 = nn.Linear(10, 10)
|
||||
self.hidden2 = nn.Linear(10, 1)
|
||||
|
||||
def forward(self, x):
|
||||
x = nn.functional.relu(self.input(x))
|
||||
x = nn.functional.relu(self.hidden1(x))
|
||||
return self.hidden2(x)
|
||||
|
||||
NN_bool = True # set False to use standard AKN analytic f2
|
||||
|
||||
if NN_bool:
|
||||
_NN_f2 = torch.load('model-neural-k-omega-f_2.pth', weights_only=False)
|
||||
_scaler_yp = joblib_load('scaler-yplus-k-omega-f_2.bin')
|
||||
_scaler_ys = joblib_load('scaler-ystar-k-omega-f_2.bin')
|
||||
_yplus_min, _yplus_max, _ystar_min, _ystar_max, _f2_min, _f2_max = \
|
||||
np.loadtxt('min-max-model-f_2.txt')
|
||||
|
||||
|
||||
def calceps(su2d, sp2d, eps2d, gen):
|
||||
if iter == 0:
|
||||
print('calceps (NN version) called')
|
||||
|
||||
ueps = (eps2d * viscos) ** 0.25
|
||||
ystar = ueps * dist / viscos
|
||||
rt = k2d ** 2 / eps2d / viscos
|
||||
|
||||
# ---- compute f2 ------------------------------------------------
|
||||
if NN_bool:
|
||||
# friction velocity from south wall (same as rans-k-eps-NN.py)
|
||||
ustar = (viscos * u2d[:, 0] / yp2d[:, 0]) ** 0.5 # shape (ni,)
|
||||
|
||||
# yplus and ystar for every cell, clipped to training range
|
||||
yplus_2d = np.minimum(yp2d, yp2d[:, -1:] - yp2d) * ustar[:, None] / viscos
|
||||
ystar_2d = ystar.copy()
|
||||
|
||||
yplus_2d = np.clip(yplus_2d, _yplus_min, _yplus_max)
|
||||
ystar_2d = np.clip(ystar_2d, _ystar_min, _ystar_max)
|
||||
|
||||
# scale and build input matrix
|
||||
X = np.zeros((ni * nj, 2))
|
||||
X[:, 0] = _scaler_yp.transform(yplus_2d.reshape(-1, 1))[:, 0]
|
||||
X[:, 1] = _scaler_ys.transform(ystar_2d.reshape(-1, 1))[:, 0]
|
||||
|
||||
with torch.no_grad():
|
||||
preds = _NN_f2(torch.tensor(X, dtype=torch.float32))
|
||||
|
||||
f2 = preds.numpy().reshape(ni, nj)
|
||||
f2 = np.clip(f2, _f2_min, _f2_max)
|
||||
else:
|
||||
f2 = ((1 - np.exp(-ystar / 3.1)) ** 2) * \
|
||||
(1. - 0.3 * np.exp(-(rt / 6.5) ** 2))
|
||||
|
||||
# ---- fmu (always analytic) -------------------------------------
|
||||
fmu2d = ((1 - np.exp(-ystar / 14)) ** 2) * \
|
||||
(1 + 5 / rt ** 0.75 * np.exp(-(rt / 200) ** 2))
|
||||
fmu2d = np.minimum(fmu2d, 1)
|
||||
|
||||
# ---- production term -------------------------------------------
|
||||
vist = vis2d - viscos
|
||||
su2d = su2d + c_eps_1 * cmu * fmu2d * gen * k2d * vol
|
||||
|
||||
# ---- dissipation term ------------------------------------------
|
||||
sp2d = sp2d - c_eps_2 * f2 * eps2d * vol / k2d
|
||||
|
||||
# ---- modify su & sp (case-specific hooks) ----------------------
|
||||
su2d, sp2d = modify_eps(su2d, sp2d)
|
||||
|
||||
ap2d = aw2d + ae2d + as2d + an2d - sp2d
|
||||
|
||||
# ---- under-relaxation ------------------------------------------
|
||||
ap2d = ap2d / urf_eps
|
||||
su2d = su2d + (1 - urf_eps) * ap2d * eps2d
|
||||
|
||||
return su2d, sp2d, ap2d, fmu2d
|
||||
90
boundary-layer-RANS-keps-NN/calceps_NN_SR.py
Normal file
90
boundary-layer-RANS-keps-NN/calceps_NN_SR.py
Normal file
@ -0,0 +1,90 @@
|
||||
import torch
|
||||
import torch.nn as nn
|
||||
from joblib import load as joblib_load
|
||||
|
||||
#load NN model once
|
||||
class NuNet(nn.Module):
|
||||
def __init__(self, inputs, outputs, layers, neurons):
|
||||
super().__init__()
|
||||
layerList = []
|
||||
layerList.append(nn.Linear(inputs, neurons)) # input layer
|
||||
for _ in range(layers):
|
||||
layerList.append(nn.Linear(neurons, neurons)) # hidden layers
|
||||
layerList.append(nn.Linear(neurons, outputs)) # output layer
|
||||
self.layers = nn.ModuleList(layerList)
|
||||
|
||||
def forward(self, x):
|
||||
for layer in self.layers[:-1]:
|
||||
x = nn.functional.tanh(layer(x))
|
||||
return self.layers[-1](x)
|
||||
# Set Re to match model file trained in NN_SR.py
|
||||
NN_Re = 10000
|
||||
NN_bool = True # False -> fall back to keps AKN
|
||||
|
||||
if NN_bool:
|
||||
_NN_model = torch.load(f'nn/model-f_2-f_mu-Re{NN_Re}.pth',
|
||||
weights_only=False)
|
||||
_NN_model.eval()
|
||||
|
||||
# scalers: input0 = yplus, input1 = ystar -> order from NN_SR.py
|
||||
_scaler_yp = joblib_load(f'nn/scaler-input0-f_2-f_mu-Re{NN_Re}.bin')
|
||||
_scaler_ys = joblib_load(f'nn/scaler-input1-f_2-f_mu-Re{NN_Re}.bin')
|
||||
|
||||
_mm = np.loadtxt(f'nn/min-max-f_2-f_mu-Re{NN_Re}.txt')
|
||||
_yplus_min, _yplus_max = _mm[0], _mm[1]
|
||||
_ystar_min, _ystar_max = _mm[2], _mm[3]
|
||||
_f2_min, _f2_max = _mm[4], _mm[5]
|
||||
_fmu_min, _fmu_max = _mm[6], _mm[7]
|
||||
|
||||
|
||||
def calceps(su2d, sp2d, eps2d, gen):
|
||||
if iter == 0:
|
||||
print(f'calceps called (NN_bool={NN_bool}, Re={NN_Re})')
|
||||
|
||||
ueps = (eps2d * viscos) ** 0.25
|
||||
ystar = ueps * dist / viscos
|
||||
rt = k2d ** 2 / (eps2d * viscos)
|
||||
|
||||
if NN_bool:
|
||||
|
||||
ustar_col = (viscos * u2d[:, 0] / yp2d[:, 0]) ** 0.5
|
||||
yplus_2d = yp2d * ustar_col[:, None] / viscos
|
||||
|
||||
yplus_2d = np.clip(yplus_2d, _yplus_min, _yplus_max)
|
||||
ystar_2d = np.clip(ystar, _ystar_min, _ystar_max)
|
||||
|
||||
X = np.zeros((ni * nj, 2))
|
||||
X[:, 0] = _scaler_yp.transform(yplus_2d.reshape(-1, 1))[:, 0]
|
||||
X[:, 1] = _scaler_ys.transform(ystar_2d.reshape(-1, 1))[:, 0]
|
||||
|
||||
with torch.no_grad():
|
||||
preds = _NN_model(torch.tensor(X, dtype=torch.float32)).numpy()
|
||||
|
||||
|
||||
f2 = np.clip(preds[:, 0].reshape(ni, nj), _f2_min, _f2_max)
|
||||
fmu2d = np.clip(preds[:, 1].reshape(ni, nj), _fmu_min, _fmu_max)
|
||||
fmu2d = np.minimum(fmu2d, 1.0)
|
||||
|
||||
else:
|
||||
# standard analytic AKN expressions
|
||||
f2 = ((1 - np.exp(-ystar / 3.1)) ** 2) * (1. - 0.3 * np.exp(-(rt / 6.5) ** 2))
|
||||
fmu2d = ((1 - np.exp(-ystar / 14)) ** 2) * (1 + 5 / rt ** 0.75 * np.exp(-(rt / 200) ** 2))
|
||||
fmu2d = np.minimum(fmu2d, 1.0)
|
||||
|
||||
|
||||
# production term: C_eps1 * Cmu * fmu * Pk * (eps/k) * vol
|
||||
su2d = su2d + c_eps_1 * cmu * fmu2d * gen * k2d * vol
|
||||
|
||||
# dissipation term: -C_eps2 * f2 * eps^2/k
|
||||
sp2d = sp2d - c_eps_2 * f2 * eps2d * vol / k2d
|
||||
|
||||
# case-specific source modifications
|
||||
su2d, sp2d = modify_eps(su2d, sp2d)
|
||||
|
||||
ap2d = aw2d + ae2d + as2d + an2d - sp2d
|
||||
|
||||
# under-relaxation
|
||||
ap2d = ap2d / urf_eps
|
||||
su2d = su2d + (1 - urf_eps) * ap2d * eps2d
|
||||
|
||||
return su2d, sp2d, ap2d, fmu2d
|
||||
53
boundary-layer-RANS-keps-NN/create-inlet-rans-profiles.py
Executable file
53
boundary-layer-RANS-keps-NN/create-inlet-rans-profiles.py
Executable file
@ -0,0 +1,53 @@
|
||||
import scipy.io as sio
|
||||
import sys
|
||||
import numpy as np
|
||||
import matplotlib.pyplot as plt
|
||||
from mpl_toolkits.axes_grid1.inset_locator import inset_axes
|
||||
from IPython import display
|
||||
plt.rcParams.update({'font.size': 22})
|
||||
plt.rcParams.update({'figure.max_open_warning': 0})
|
||||
plt.interactive(True)
|
||||
|
||||
|
||||
viscos=3.57E-5
|
||||
datax= np.loadtxt("x2d.dat")
|
||||
x=datax[0:-1]
|
||||
ni=int(datax[-1])
|
||||
datay= np.loadtxt("y2d.dat")
|
||||
y=datay[0:-1]
|
||||
nj=int(datay[-1])
|
||||
|
||||
y2d=np.zeros((ni+1,nj+1))
|
||||
y2d=np.reshape(y,(ni+1,nj+1))
|
||||
x2d=np.zeros((ni+1,nj+1))
|
||||
x2d=np.reshape(x,(ni+1,nj+1))
|
||||
|
||||
xp2d=0.25*(x2d[0:-1,0:-1]+x2d[0:-1,1:]+x2d[1:,0:-1]+x2d[1:,1:])
|
||||
yp2d=0.25*(y2d[0:-1,0:-1]+y2d[0:-1,1:]+y2d[1:,0:-1]+y2d[1:,1:])
|
||||
y=yp2d[1,:]
|
||||
x=xp2d[:,1]
|
||||
# make ii 2D
|
||||
|
||||
itstep,nk,dz=np.load('itstep.npy')
|
||||
u2d=np.load('u_averaged.npy')/itstep
|
||||
v2d=np.load('v_averaged.npy')/itstep
|
||||
k2d=np.load('k_averaged.npy')/itstep
|
||||
eps2d=np.load('eps_averaged.npy')/itstep
|
||||
om2d=np.load('om_averaged.npy')/itstep
|
||||
vis2d=np.load('vis_averaged.npy')/itstep
|
||||
|
||||
|
||||
|
||||
i=ni-10
|
||||
u=u2d[i,:]
|
||||
v=v2d[i,:]
|
||||
k=k2d[i,:]
|
||||
eps = eps2d[i,:]
|
||||
vis=vis2d[i,:]
|
||||
|
||||
vist=vis-viscos
|
||||
dudy=np.gradient(u,y)
|
||||
uv=-vist*dudy
|
||||
|
||||
np.savetxt('y_u_v_k_eps_uv_re-theta-2500.txt', np.c_[y, u, v, k, eps, uv])
|
||||
|
||||
BIN
boundary-layer-RANS-keps-NN/eps2d_saved.npy
Normal file
BIN
boundary-layer-RANS-keps-NN/eps2d_saved.npy
Normal file
Binary file not shown.
1954
boundary-layer-RANS-keps-NN/exec-pyCALC-RANS.py
Normal file
1954
boundary-layer-RANS-keps-NN/exec-pyCALC-RANS.py
Normal file
File diff suppressed because it is too large
Load Diff
1282
boundary-layer-RANS-keps-NN/exec-pyCALC-RANS.py~
Normal file
1282
boundary-layer-RANS-keps-NN/exec-pyCALC-RANS.py~
Normal file
File diff suppressed because it is too large
Load Diff
65
boundary-layer-RANS-keps-NN/generate-bound-layer-grid.py
Normal file
65
boundary-layer-RANS-keps-NN/generate-bound-layer-grid.py
Normal file
@ -0,0 +1,65 @@
|
||||
import numpy as np
|
||||
import sys
|
||||
ni=500
|
||||
xfac=1.005
|
||||
ni=1000
|
||||
ni=300
|
||||
xfac=1.01
|
||||
nj=90
|
||||
viscos=3.57E-5
|
||||
dy=7.83208E-004
|
||||
yc=np.zeros(nj+1)
|
||||
yc[0]=0.
|
||||
yfac=1.1
|
||||
ustar=1/25
|
||||
for j in range(1,nj+1):
|
||||
yc[j]=yc[j-1]+dy
|
||||
yplus=yc[j]*ustar/viscos
|
||||
if dy < 0.05:
|
||||
dy=yfac*dy
|
||||
print('j=%d, y=%7.2E, yplus=%7.2E, dy=%7.2E'%(j,yc[j],yplus,dy))
|
||||
|
||||
ymax_scale=yc[nj]
|
||||
|
||||
# u_inf=1 => ustar=1.25
|
||||
ustar=1/25
|
||||
|
||||
# make it 2D
|
||||
y2d=np.repeat(yc[None,:], repeats=ni+1, axis=0)
|
||||
|
||||
y2d=np.append(y2d,nj)
|
||||
np.savetxt('y2d.dat', y2d)
|
||||
|
||||
#
|
||||
xc=np.zeros(ni+1)
|
||||
dx=0.03
|
||||
for i in range(1,ni+1):
|
||||
xc[i]=xc[i-1]+dx
|
||||
if dx < 0.5:
|
||||
dx=dx*xfac
|
||||
print('i=%d, x=%7.2E, dx=%7.2E'%(i,xc[i],dx))
|
||||
|
||||
|
||||
|
||||
# make it 2D
|
||||
x2d=np.repeat(xc[:,None], repeats=nj+1, axis=1)
|
||||
x2d_org=x2d
|
||||
x2d=np.append(x2d,ni)
|
||||
np.savetxt('x2d.dat', x2d)
|
||||
|
||||
|
||||
# check it
|
||||
datay= np.loadtxt("y2d.dat")
|
||||
y=datay[0:-1]
|
||||
nj=int(datay[-1])
|
||||
|
||||
y2=np.zeros((ni+1,nj+1))
|
||||
y2=np.reshape(y,(ni+1,nj+1))
|
||||
|
||||
datax= np.loadtxt("x2d.dat")
|
||||
x=datax[0:-1]
|
||||
ni=int(datax[-1])
|
||||
|
||||
x2=np.zeros((ni+1,nj+1))
|
||||
x2=np.reshape(x,(ni+1,nj+1))
|
||||
|
||||
63
boundary-layer-RANS-keps-NN/generate-bound-layer-grid.py~
Normal file
63
boundary-layer-RANS-keps-NN/generate-bound-layer-grid.py~
Normal file
@ -0,0 +1,63 @@
|
||||
import numpy as np
|
||||
import sys
|
||||
ni=500
|
||||
xfac=1.005
|
||||
ni=300
|
||||
xfac=1.01
|
||||
nj=90
|
||||
viscos=3.57E-5
|
||||
dy=7.83208E-004
|
||||
yc=np.zeros(nj+1)
|
||||
yc[0]=0.
|
||||
yfac=1.1
|
||||
ustar=1/25
|
||||
for j in range(1,nj+1):
|
||||
yc[j]=yc[j-1]+dy
|
||||
yplus=yc[j]*ustar/viscos
|
||||
if dy < 0.05:
|
||||
dy=yfac*dy
|
||||
print('j=%d, y=%7.2E, yplus=%7.2E, dy=%7.2E'%(j,yc[j],yplus,dy))
|
||||
|
||||
ymax_scale=yc[nj]
|
||||
|
||||
# u_inf=1 => ustar=1.25
|
||||
ustar=1/25
|
||||
|
||||
# make it 2D
|
||||
y2d=np.repeat(yc[None,:], repeats=ni+1, axis=0)
|
||||
|
||||
y2d=np.append(y2d,nj)
|
||||
np.savetxt('y2d.dat', y2d)
|
||||
|
||||
#
|
||||
xc=np.zeros(ni+1)
|
||||
dx=0.03
|
||||
for i in range(1,ni+1):
|
||||
xc[i]=xc[i-1]+dx
|
||||
dx=dx*xfac
|
||||
print('i=%d, x=%7.2E, dx=%7.2E'%(i,xc[i],dx))
|
||||
|
||||
|
||||
|
||||
# make it 2D
|
||||
x2d=np.repeat(xc[:,None], repeats=nj+1, axis=1)
|
||||
x2d_org=x2d
|
||||
x2d=np.append(x2d,ni)
|
||||
np.savetxt('x2d.dat', x2d)
|
||||
|
||||
|
||||
# check it
|
||||
datay= np.loadtxt("y2d.dat")
|
||||
y=datay[0:-1]
|
||||
nj=int(datay[-1])
|
||||
|
||||
y2=np.zeros((ni+1,nj+1))
|
||||
y2=np.reshape(y,(ni+1,nj+1))
|
||||
|
||||
datax= np.loadtxt("x2d.dat")
|
||||
x=datax[0:-1]
|
||||
ni=int(datax[-1])
|
||||
|
||||
x2=np.zeros((ni+1,nj+1))
|
||||
x2=np.reshape(x,(ni+1,nj+1))
|
||||
|
||||
1
boundary-layer-RANS-keps-NN/ii
Normal file
1
boundary-layer-RANS-keps-NN/ii
Normal file
@ -0,0 +1 @@
|
||||
convergence_limit_pp,nsweep_pp,solver_pp
|
||||
BIN
boundary-layer-RANS-keps-NN/k2d_saved.npy
Normal file
BIN
boundary-layer-RANS-keps-NN/k2d_saved.npy
Normal file
Binary file not shown.
153
boundary-layer-RANS-keps-NN/modify_case.py
Normal file
153
boundary-layer-RANS-keps-NN/modify_case.py
Normal file
@ -0,0 +1,153 @@
|
||||
|
||||
def modify_init(u2d,v2d,k2d,om2d,eps2d,vis2d):
|
||||
|
||||
# set inlet field in entre domain
|
||||
u2d=np.repeat(u_bc_west[None,:], repeats=ni, axis=0)
|
||||
k2d=np.repeat(k_bc_west[None,:], repeats=ni, axis=0)
|
||||
#om2d=np.repeat(om_bc_west[None,:], repeats=ni, axis=0)
|
||||
eps2d = cmu * k2d**2 / (100*viscos)
|
||||
eps2d = np.maximum(eps2d, 1e-10) # guard against null div
|
||||
|
||||
vis2d = cmu * k2d**2 / eps2d + viscos
|
||||
|
||||
return u2d,v2d,k2d,om2d,eps2d,vis2d,dist
|
||||
|
||||
def modify_inlet():
|
||||
|
||||
global y_rans,y_rans,u_rans,v_rans,k_rans,om_rans,uv_rans,k_bc_west,eps_bc_west,om_bc_west
|
||||
|
||||
return u_bc_west,v_bc_west,k_bc_west,om_bc_west,eps_bc_west,u2d_face_w,convw
|
||||
|
||||
def modify_conv(convw,convs):
|
||||
|
||||
return convw,convs
|
||||
|
||||
def modify_u(su2d,sp2d):
|
||||
|
||||
global file1
|
||||
|
||||
su2d[0,:]= su2d[0,:]+convw[0,:]*u_bc_west
|
||||
sp2d[0,:]= sp2d[0,:]-convw[0,:]
|
||||
vist=vis2d[0,:,]-viscos
|
||||
su2d[0,:]=su2d[0,:]+vist*aw_bound*u_bc_west
|
||||
sp2d[0,:]=sp2d[0,:]-vist*aw_bound
|
||||
|
||||
|
||||
if iter == 0:
|
||||
print('u(5)=%7.3E,u(10)=%7.3E,u(20)=%7.3E,u(30)=%7.3E,u(40)=%7.3E,u(50)=%7.3E,u(60)=%7.3E'\
|
||||
%(u2d[ni-5,5],u2d[ni-5,10],u2d[ni-5,20],u2d[ni-5,30],u2d[ni-5,40],u2d[ni-5,50],u2d[ni-5,60]))
|
||||
|
||||
if iter == 0:
|
||||
print('file1 opened')
|
||||
l1=[iter,u2d[ni-5,5],u2d[ni-5,10],u2d[ni-5,20],u2d[ni-5,30],u2d[ni-5,40],\
|
||||
u2d[ni-5,50],u2d[ni-5,60]]
|
||||
np.savetxt('u-time-history.dat', l1, newline=" ")
|
||||
file1=open('u-time-history.dat','a') #append
|
||||
else:
|
||||
print('file1 printed')
|
||||
file1.write("\n")
|
||||
l1=[iter,u2d[ni-5,5],u2d[ni-5,10],u2d[ni-5,20],u2d[ni-5,30],u2d[ni-5,40],\
|
||||
u2d[ni-5,50],u2d[ni-5,60]]
|
||||
np.savetxt(file1, l1, newline=" ")
|
||||
# file1.write("\n")
|
||||
|
||||
return su2d,sp2d
|
||||
|
||||
def modify_v(su2d,sp2d):
|
||||
su2d[0,:]= su2d[0,:]+convw[0,:]*v_bc_west
|
||||
sp2d[0,:]= sp2d[0,:]-convw[0,:]
|
||||
vist=vis2d[0,:]-viscos
|
||||
su2d[0,:]=su2d[0,:]+vist*aw_bound*v_bc_west
|
||||
sp2d[0,:]=sp2d[0,:]-vist*aw_bound
|
||||
|
||||
return su2d,sp2d
|
||||
|
||||
def modify_k(su2d,sp2d):
|
||||
|
||||
su2d[0,:]= su2d[0,:]+np.maximum(convw[0,:],0)*k_bc_west
|
||||
sp2d[0,:]= sp2d[0,:]-convw[0,:]
|
||||
vist=vis2d[0,:]-viscos
|
||||
su2d[0,:]=su2d[0,:]+vist*aw_bound*k_bc_west
|
||||
sp2d[0,:]=sp2d[0,:]-vist*aw_bound
|
||||
|
||||
|
||||
return su2d,sp2d
|
||||
|
||||
def modify_om(su2d,sp2d):
|
||||
|
||||
|
||||
su2d[0,:]= su2d[0,:]+np.maximum(convw[0,:],0)*om_bc_west
|
||||
sp2d[0,:]= sp2d[0,:]-convw[0,:]
|
||||
vist=vis2d[0,:]-viscos
|
||||
su2d[0,:]=su2d[0,:]+vist*aw_bound*om_bc_west
|
||||
sp2d[0,:]=sp2d[0,:]-vist*aw_bound
|
||||
|
||||
return su2d,sp2d
|
||||
|
||||
def modify_eps(su2d, sp2d):
|
||||
su2d[0,:] = su2d[0,:] + np.maximum(convw[0,:], 0)*eps_bc_west
|
||||
sp2d[0,:] = sp2d[0,:] - convw[0,:]
|
||||
vist = vis2d[0,:] - viscos
|
||||
su2d[0,:] = su2d[0,:] + vist*aw_bound*eps_bc_west
|
||||
sp2d[0,:] = sp2d[0,:] - vist*aw_bound
|
||||
return su2d, sp2d
|
||||
|
||||
def modify_outlet(convw):
|
||||
|
||||
# inlet
|
||||
flow_in=np.sum(convw[0,:])
|
||||
flow_out=np.sum(convw[-1,:])
|
||||
# flow_out=np.sum(convw[-2,:])
|
||||
area_out=np.sum(areaw[-1,:])
|
||||
|
||||
uinc=(flow_in-flow_out)/area_out
|
||||
ares=areaw[-1,:]
|
||||
convw[-1,:]=convw[-1,:]+uinc*ares
|
||||
# convw[-1,:]=convw[-2,:]+uinc*ares
|
||||
|
||||
print('area_out',area_out)
|
||||
|
||||
flow_out_new=np.sum(convw[-1,:])
|
||||
|
||||
print(f"{'flow_in: '} {flow_in:.3e},{' flow_out: '} {flow_out:.3e},{' flow_out_new: '} {flow_out_new:.3e},{' uinc: '} {uinc:.3e}")
|
||||
|
||||
return convw
|
||||
|
||||
def fix_omega():
|
||||
|
||||
aw2d[:,0]=0
|
||||
ae2d[:,0]=0
|
||||
as2d[:,0]=0
|
||||
an2d[:,0]=0
|
||||
ap2d[:,0]=1
|
||||
su2d[:,0]=om_bc_south
|
||||
|
||||
return aw2d,ae2d,as2d,an2d,ap2d,su2d,sp2d
|
||||
|
||||
def modify_vis(vis2d):
|
||||
|
||||
return vis2d
|
||||
|
||||
|
||||
def fix_k():
|
||||
|
||||
return aw2d,ae2d,as2d,an2d,ap2d,su2d,sp2d
|
||||
|
||||
|
||||
def fix_eps():
|
||||
xwall_s = 0.5*(x2d[0:-1,0] + x2d[1:,0])
|
||||
ywall_s = 0.5*(y2d[0:-1,0]+ y2d[1:,0])
|
||||
dist2_s = (yp2d[:,0]- ywall_s)**2 + (xp2d[:,0] - xwall_s)**2
|
||||
|
||||
eps_wall_s = 2*viscos*k2d[:,0] / dist2_s
|
||||
|
||||
#bc near wall eps
|
||||
aw2d[:,0]=0
|
||||
ae2d[:,0]=0
|
||||
as2d[:,0]=0
|
||||
an2d[:,0]=0
|
||||
ap2d[:,0]=1
|
||||
su2d[:,0]=eps_wall_s
|
||||
|
||||
return aw2d,ae2d,as2d,an2d,ap2d,su2d,sp2d
|
||||
|
||||
127
boundary-layer-RANS-keps-NN/modify_case.py~
Normal file
127
boundary-layer-RANS-keps-NN/modify_case.py~
Normal file
@ -0,0 +1,127 @@
|
||||
|
||||
def modify_init(u2d,v2d,k2d,om2d,eps2d,vis2d):
|
||||
|
||||
# set inlet field in entre domain
|
||||
u2d=np.repeat(u_bc_west[None,:], repeats=ni, axis=0)
|
||||
k2d=np.repeat(k_bc_west[None,:], repeats=ni, axis=0)
|
||||
om2d=np.repeat(om_bc_west[None,:], repeats=ni, axis=0)
|
||||
|
||||
vis2d=k2d/om2d+viscos
|
||||
|
||||
return u2d,v2d,k2d,om2d,vis2d,eps2d,dist
|
||||
|
||||
def modify_inlet():
|
||||
|
||||
global y_rans,y_rans,u_rans,v_rans,k_rans,om_rans,uv_rans,k_bc_west,eps_bc_west,om_bc_west
|
||||
|
||||
return u_bc_west,v_bc_west,k_bc_west,om_bc_west,eps_bc_west,u2d_face_w,convw
|
||||
|
||||
def modify_conv(convw,convs):
|
||||
|
||||
convs[:,0,:]=0
|
||||
convs[:,-1,:]=0
|
||||
|
||||
return convw,convs
|
||||
|
||||
def modify_u(su2d,sp2d):
|
||||
|
||||
global file1
|
||||
|
||||
su2d[0,:]= su2d[0,:]+convw[0,:]*u_bc_west
|
||||
sp2d[0,:]= sp2d[0,:]-convw[0,:]
|
||||
vist=vis2d[0,:,]-viscos
|
||||
su2d[0,:]=su2d[0,:]+vist*aw_bound*u_bc_west
|
||||
sp2d[0,:]=sp2d[0,:]-vist*aw_bound
|
||||
|
||||
|
||||
if iter == 0:
|
||||
print('u(5)=%7.3E,u(10)=%7.3E,u(20)=%7.3E,u(30)=%7.3E,u(40)=%7.3E,u(50)=%7.3E,u(60)=%7.3E'\
|
||||
%(u2d[ni-5,5],u2d[ni-5,10],u2d[ni-5,20],u2d[ni-5,30],u2d[ni-5,40],u2d[ni-5,50],u2d[ni-5,60]))
|
||||
|
||||
if iter == 0:
|
||||
print('file1 opened')
|
||||
l1=[iter,u2d[ni-5,5],u2d[ni-5,10],u2d[ni-5,20],u2d[ni-5,30],u2d[ni-5,40],\
|
||||
u2d[ni-5,50],u2d[ni-5,60]]
|
||||
np.savetxt('u-time-history.dat', l1, newline=" ")
|
||||
file1=open('u-time-history.dat','a') #append
|
||||
else:
|
||||
print('file1 printed')
|
||||
file1.write("\n")
|
||||
l1=[iter,u2d[ni-5,5],u2d[ni-5,10],u2d[ni-5,20],u2d[ni-5,30],u2d[ni-5,40],\
|
||||
u2d[ni-5,50],u2d[ni-5,60]]
|
||||
np.savetxt(file1, l1, newline=" ")
|
||||
# file1.write("\n")
|
||||
|
||||
return su2d,sp2d
|
||||
|
||||
def modify_v(su2d,sp2d):
|
||||
su2d[0,:]= su2d[0,:]+convw[0,:]*v_bc_west
|
||||
sp2d[0,:]= sp2d[0,:]-convw[0,:]
|
||||
vist=vis2d[0,:]-viscos
|
||||
su2d[0,:]=su2d[0,:]+vist*aw_bound*v_bc_west
|
||||
sp2d[0,:]=sp2d[0,:]-vist*aw_bound
|
||||
|
||||
return su2d,sp2d
|
||||
|
||||
def modify_k(su2d,sp2d):
|
||||
|
||||
su2d[0,:]= su2d[0,:]+np.maximum(convw[0,:],0)*k_bc_west
|
||||
sp2d[0,:]= sp2d[0,:]-convw[0,:]
|
||||
vist=vis2d[0,:]-viscos
|
||||
su2d[0,:]=su2d[0,:]+vist*aw_bound*k_bc_west
|
||||
sp2d[0,:]=sp2d[0,:]-vist*aw_bound
|
||||
|
||||
|
||||
return su2d,sp2d
|
||||
|
||||
def modify_om(su2d,sp2d):
|
||||
|
||||
|
||||
su2d[0,:]= su2d[0,:]+np.maximum(convw[0,:],0)*om_bc_west
|
||||
sp2d[0,:]= sp2d[0,:]-convw[0,:]
|
||||
vist=vis2d[0,:]-viscos
|
||||
su2d[0,:]=su2d[0,:]+vist*aw_bound*om_bc_west
|
||||
sp2d[0,:]=sp2d[0,:]-vist*aw_bound
|
||||
|
||||
return su2d,sp2d
|
||||
|
||||
def modify_outlet(convw):
|
||||
|
||||
# inlet
|
||||
flow_in=np.sum(convw[0,:])
|
||||
flow_out=np.sum(convw[-1,:])
|
||||
# flow_out=np.sum(convw[-2,:])
|
||||
area_out=np.sum(areaw[-1,:])
|
||||
|
||||
uinc=(flow_in-flow_out)/area_out
|
||||
ares=areaw[-1,:]
|
||||
convw[-1,:]=convw[-1,:]+uinc*ares
|
||||
# convw[-1,:]=convw[-2,:]+uinc*ares
|
||||
|
||||
print('area_out',area_out)
|
||||
|
||||
flow_out_new=np.sum(convw[-1,:])
|
||||
|
||||
print(f"{'flow_in: '} {flow_in:.3e},{' flow_out: '} {flow_out:.3e},{' flow_out_new: '} {flow_out_new:.3e},{' uinc: '} {uinc:.3e}")
|
||||
|
||||
return convw
|
||||
|
||||
def fix_omega():
|
||||
|
||||
aw2d[:,0]=0
|
||||
ae2d[:,0]=0
|
||||
as2d[:,0]=0
|
||||
an2d[:,0]=0
|
||||
ap2d[:,0]=1
|
||||
su2d[:,0]=om_bc_south
|
||||
|
||||
return aw2d,ae2d,as2d,an2d,ap2d,su2d,sp2d
|
||||
|
||||
def modify_vis(vis2d):
|
||||
|
||||
return vis2d
|
||||
|
||||
|
||||
def fix_k():
|
||||
|
||||
return aw2d,ae2d,as2d,an2d,ap2d,su2d,sp2d
|
||||
@ -0,0 +1,8 @@
|
||||
3.026999999999999691e-01
|
||||
1.000000000000000000e+04
|
||||
9.129090677103822438e-02
|
||||
1.017652081440606594e+03
|
||||
5.894865131530352149e-04
|
||||
1.000000000000000000e+00
|
||||
3.701268088820057391e-03
|
||||
1.000000000000000000e+00
|
||||
BIN
boundary-layer-RANS-keps-NN/nn/model-f_2-f_mu-Re10000.pth
Normal file
BIN
boundary-layer-RANS-keps-NN/nn/model-f_2-f_mu-Re10000.pth
Normal file
Binary file not shown.
Binary file not shown.
Binary file not shown.
Binary file not shown.
BIN
boundary-layer-RANS-keps-NN/om2d_saved.npy
Normal file
BIN
boundary-layer-RANS-keps-NN/om2d_saved.npy
Normal file
Binary file not shown.
23581
boundary-layer-RANS-keps-NN/out
Normal file
23581
boundary-layer-RANS-keps-NN/out
Normal file
File diff suppressed because it is too large
Load Diff
8200
boundary-layer-RANS-keps-NN/out_short_cfl
Normal file
8200
boundary-layer-RANS-keps-NN/out_short_cfl
Normal file
File diff suppressed because it is too large
Load Diff
BIN
boundary-layer-RANS-keps-NN/p2d_saved.npy
Normal file
BIN
boundary-layer-RANS-keps-NN/p2d_saved.npy
Normal file
Binary file not shown.
296
boundary-layer-RANS-keps-NN/plot_inlet_bound.py
Executable file
296
boundary-layer-RANS-keps-NN/plot_inlet_bound.py
Executable file
@ -0,0 +1,296 @@
|
||||
import scipy.io as sio
|
||||
import sys
|
||||
import numpy as np
|
||||
import matplotlib.pyplot as plt
|
||||
from mpl_toolkits.axes_grid1.inset_locator import inset_axes
|
||||
from IPython import display
|
||||
plt.rcParams.update({'font.size': 22})
|
||||
plt.rcParams.update({'figure.max_open_warning': 0})
|
||||
|
||||
plt.interactive(True)
|
||||
|
||||
viscos=3.57E-5
|
||||
|
||||
|
||||
# makes sure figures are updated when using ipython
|
||||
display.clear_output(wait=True)
|
||||
|
||||
datax= np.loadtxt("x2d.dat")
|
||||
x=datax[0:-1]
|
||||
ni=int(datax[-1])
|
||||
datay= np.loadtxt("y2d.dat")
|
||||
y=datay[0:-1]
|
||||
nj=int(datay[-1])
|
||||
|
||||
x2d=np.zeros((ni+1,nj+1))
|
||||
y2d=np.zeros((ni+1,nj+1))
|
||||
|
||||
x2d=np.reshape(x,(ni+1,nj+1))
|
||||
y2d=np.reshape(y,(ni+1,nj+1))
|
||||
|
||||
# compute cell centers
|
||||
xp2d=0.25*(x2d[0:-1,0:-1]+x2d[0:-1,1:]+x2d[1:,0:-1]+x2d[1:,1:])
|
||||
yp2d=0.25*(y2d[0:-1,0:-1]+y2d[0:-1,1:]+y2d[1:,0:-1]+y2d[1:,1:])
|
||||
|
||||
p2d=np.load('p2d_saved.npy')
|
||||
u2d=np.load('u2d_saved.npy')
|
||||
k2d=np.load('k2d_saved.npy')
|
||||
vis2d=np.load('vis2d_saved.npy')
|
||||
eps2d = np.load('eps2d_saved.npy')
|
||||
k_model2d=np.load('k2d_saved.npy')
|
||||
|
||||
vis2d=vis2d/viscos
|
||||
|
||||
ustar=(viscos*u2d[:,0]/yp2d[:,0])**0.5
|
||||
|
||||
|
||||
# compute re_theta for boundary layer flow
|
||||
dx=x[3]-x[2]
|
||||
re_mom_bl=np.zeros(ni)
|
||||
for i in range (0,ni-1):
|
||||
d_mom=0
|
||||
for j in range (1,nj-1):
|
||||
up=u2d[i,j]/u2d[i,-1]
|
||||
dy=y2d[i,j]-y2d[i,j-1]
|
||||
d_mom=d_mom+up*(1.-min(up,1.))*dy
|
||||
|
||||
re_mom_bl[i]=d_mom*u2d[i,-1]/viscos
|
||||
|
||||
re_mom_bl[-1]=re_mom_bl[-1-1]
|
||||
|
||||
cf_exp_retheta=2*(1./0.384*np.log(re_mom_bl)+4.127)**(-2)
|
||||
|
||||
|
||||
|
||||
# compute cf
|
||||
cf=np.zeros(ni)
|
||||
yplus2d=np.zeros((ni,nj))
|
||||
for i in range (0,ni-1):
|
||||
uwall=u2d[i,0]
|
||||
yp=yp2d[i,0]
|
||||
ustars=(uwall*viscos/yp)**0.5
|
||||
cf[i]=ustars**2/(0.5*u2d[i,-1]**2)
|
||||
yplus2d[i,:]=ustar[i]*yp2d[i,:]/viscos
|
||||
|
||||
cf[-1]=cf[-2]
|
||||
|
||||
# find boundary layer thickness
|
||||
delta=np.zeros(ni)
|
||||
for i in range(1,ni-1):
|
||||
for j in range(0,nj-2):
|
||||
up=u2d[i,j]/u2d[i,-1]
|
||||
up1=u2d[i,j+1]/u2d[i,-1]
|
||||
if up < 0.99 and up1 > 0.99:
|
||||
jj = j
|
||||
break
|
||||
up=u2d[i,jj]/u2d[i,-1]
|
||||
up1=u2d[i,jj+1]/u2d[i,-1]
|
||||
delta[i]=y[jj]+(0.99-up)*(y[jj+1]-y[jj])/(up1-up)
|
||||
# delta[i]=y[jj]+(0.99-u2d[i,jj])*(y[jj+1]-y[jj])/(u2d[i,jj+1]-u2d[i,jj])
|
||||
# delta[i]=y[jj]
|
||||
|
||||
delta_inlet=delta[1]
|
||||
|
||||
|
||||
delta[0]=delta[1]
|
||||
x_delta=np.zeros(ni)
|
||||
x_delta=x/delta[0]
|
||||
|
||||
vel_DNS=np.genfromtxt("vel_2540_dns.prof", dtype=None,comments="%")
|
||||
|
||||
#y/\delta_{99} y+ U+ urms+ vrms+ wrms+ uv+ prms+ pu+ pv+ S(u) F(u) dU+/dy+ V+
|
||||
|
||||
y_DNS=vel_DNS[:,0]
|
||||
u_DNS=vel_DNS[:,2]
|
||||
yplus_DNS=vel_DNS[:,1]
|
||||
uu_DNS=vel_DNS[:,3]**2
|
||||
vv_DNS=vel_DNS[:,4]**2
|
||||
ww_DNS=vel_DNS[:,5]**2
|
||||
uv_DNS=vel_DNS[:,6]
|
||||
|
||||
# find equi.distant DNS cells in log-scale
|
||||
xx=0.
|
||||
jDNS=[1]*20
|
||||
for i in range (0,20):
|
||||
i1 = (np.abs(10.**xx-yplus_DNS)).argmin()
|
||||
jDNS[i]=int(i1)
|
||||
xx=xx+0.2
|
||||
|
||||
|
||||
u_time= np.loadtxt("u-time-history.dat")
|
||||
|
||||
u5=u_time[:,1]
|
||||
u10=u_time[:,2]
|
||||
u20=u_time[:,3]
|
||||
u30=u_time[:,4]
|
||||
u40=u_time[:,5]
|
||||
u50=u_time[:,6]
|
||||
u60=u_time[:,7]
|
||||
|
||||
|
||||
########################################## Ustar
|
||||
fig1,ax1 = plt.subplots()
|
||||
plt.subplots_adjust(left=0.25,bottom=0.20)
|
||||
plt.plot(xp2d[:,1]/delta_inlet,ustar,'b-')
|
||||
plt.xlabel(r'$x/\delta$')
|
||||
plt.ylabel(r"$u_\tau$")
|
||||
plt.savefig('ustar-vs-x.png')
|
||||
|
||||
|
||||
########################################## U
|
||||
fig1,ax1 = plt.subplots()
|
||||
plt.subplots_adjust(left=0.20,bottom=0.20)
|
||||
i1 = 1
|
||||
plt.semilogx(yplus2d[i1,:],u2d[i1,:]/ustar[i1],'b-',label="$x=0$")
|
||||
plt.semilogx(yplus_DNS,u_DNS,'o',label="DNS")
|
||||
xx=30
|
||||
i1 = (np.abs(xx-xp2d[:,1])).argmin() # find index which closest fits xx
|
||||
plt.semilogx(yplus2d[i1,:],u2d[i1,:]/ustar[i1],'r-',label="$x=30$")
|
||||
xx=50
|
||||
i1 = (np.abs(xx-xp2d[:,1])).argmin() # find index which closest fits xx
|
||||
plt.semilogx(yplus2d[i1,:],u2d[i1,:]/ustar[i1],'k-.',label="$x=50$")
|
||||
plt.legend(loc="upper left",prop=dict(size=18))
|
||||
plt.ylabel("$U$")
|
||||
plt.xlabel("$y^+$")
|
||||
plt.axis([1, 1000, 0, 28])
|
||||
plt.savefig('u_log_python.png',bbox_inches='tight')
|
||||
|
||||
########################################## vis
|
||||
fig1,ax1 = plt.subplots()
|
||||
plt.subplots_adjust(left=0.20,bottom=0.20)
|
||||
i1 = 0
|
||||
plt.plot(yplus2d[i1,:],vis2d[i1,:],'b-',label="$x=0$")
|
||||
xx=30
|
||||
i1 = (np.abs(xx-xp2d[:,1])).argmin() # find index which closest fits xx
|
||||
plt.plot(yplus2d[i1,:],vis2d[i1,:],'r--',label="$x=30$")
|
||||
xx=50
|
||||
i1 = (np.abs(xx-xp2d[:,1])).argmin() # find index which closest fits xx
|
||||
plt.plot(yplus2d[i1,:],vis2d[i1,:],'k-.',label="$x=50$")
|
||||
plt.legend(loc="upper right",prop=dict(size=18))
|
||||
plt.ylabel(r"$\nu_t/\nu$")
|
||||
plt.xlabel("$y^+$")
|
||||
plt.axis([1, 1000, 0,130])
|
||||
plt.savefig('vis_python.png',bbox_inches='tight')
|
||||
|
||||
########################################## vis vs y
|
||||
fig1,ax1 = plt.subplots()
|
||||
plt.subplots_adjust(left=0.20,bottom=0.20)
|
||||
i1 = 0
|
||||
plt.plot(yp2d[i1,:],vis2d[i1,:],'b-',label="$x=0$")
|
||||
xx=30
|
||||
i1 = (np.abs(xx-xp2d[:,1])).argmin() # find index which closest fits xx
|
||||
plt.plot(yp2d[i1,:],vis2d[i1,:],'r--',label="$x=30$")
|
||||
xx=50
|
||||
i1 = (np.abs(xx-xp2d[:,1])).argmin() # find index which closest fits xx
|
||||
plt.plot(yp2d[i1,:],vis2d[i1,:],'k-.',label="$x=50$")
|
||||
plt.legend(loc="upper right",prop=dict(size=18))
|
||||
plt.ylabel(r"$\nu_t/\nu$")
|
||||
plt.xlabel("$y$")
|
||||
plt.axis([0, 3, 0,130])
|
||||
plt.savefig('vis_vs_y_python.png',bbox_inches='tight')
|
||||
|
||||
########################################## epsilon vs y
|
||||
fig1, ax1 = plt.subplots()
|
||||
plt.subplots_adjust(left=0.20, bottom=0.20)
|
||||
i1 = 0
|
||||
plt.plot(yp2d[i1,:], eps2d[i1,:], 'b-', label="$x=0$")
|
||||
xx=30
|
||||
i1 = (np.abs(xx-xp2d[:,1])).argmin()
|
||||
plt.plot(yp2d[i1,:], eps2d[i1,:], 'r--', label="$x=30$")
|
||||
xx=50
|
||||
i1 = (np.abs(xx-xp2d[:,1])).argmin()
|
||||
plt.plot(yp2d[i1,:], eps2d[i1,:], 'k-.', label="$x=50$")
|
||||
plt.legend(loc="upper right", prop=dict(size=18))
|
||||
plt.ylabel(r"$\varepsilon$")
|
||||
plt.xlabel("$y$")
|
||||
plt.savefig('eps_vs_y_python.png', bbox_inches='tight')
|
||||
|
||||
|
||||
########################################## k
|
||||
fig1,ax1 = plt.subplots()
|
||||
plt.subplots_adjust(left=0.20,bottom=0.20)
|
||||
i1 = 0
|
||||
plt.plot(yplus2d[i1,:],k_model2d[i1,:]/ustar[i1]**2,'b-',label="$x=0$") # ← i1 not i
|
||||
xx=30
|
||||
i1 = (np.abs(xx-xp2d[:,1])).argmin()
|
||||
plt.plot(yplus2d[i1,:],k_model2d[i1,:]/ustar[i1]**2,'r--',label="$x=30$") # ← i1
|
||||
xx=50
|
||||
i1 = (np.abs(xx-xp2d[:,1])).argmin()
|
||||
plt.plot(yplus2d[i1,:],k_model2d[i1,:]/ustar[i1]**2,'k-.',label="$x=50$") # ← i1
|
||||
plt.legend(loc="upper right",prop=dict(size=18))
|
||||
plt.ylabel(r"$k$")
|
||||
plt.xlabel("$y^+$")
|
||||
plt.axis([1, 1000, 0,2.5])
|
||||
plt.savefig('k_model_python.png',bbox_inches='tight')
|
||||
|
||||
########################################## k vs y
|
||||
fig1,ax1 = plt.subplots()
|
||||
plt.subplots_adjust(left=0.20,bottom=0.20)
|
||||
i1 = 0
|
||||
plt.plot(yp2d[i1,:],k_model2d[i1,:]/ustar[i1]**2,'b-',label="$x=0$") # ← i1
|
||||
xx=30
|
||||
i1 = (np.abs(xx-xp2d[:,1])).argmin()
|
||||
plt.plot(yp2d[i1,:],k_model2d[i1,:]/ustar[i1]**2,'r--',label="$x=30$") # ← i1
|
||||
xx=50
|
||||
i1 = (np.abs(xx-xp2d[:,1])).argmin()
|
||||
plt.plot(yp2d[i1,:],k_model2d[i1,:]/ustar[i1]**2,'k-.',label="$x=50$") # ← i1
|
||||
plt.legend(loc="upper right",prop=dict(size=18))
|
||||
plt.ylabel(r"$k$")
|
||||
plt.xlabel("$y$")
|
||||
plt.axis([0, 3, 0,2.5])
|
||||
plt.savefig('k_vs_y_python.png',bbox_inches='tight')
|
||||
|
||||
########################################## cf
|
||||
fig = plt.figure()
|
||||
ax1 = fig.add_subplot(111)
|
||||
ax2 = ax1.twiny()
|
||||
plt.subplots_adjust(left=0.25, bottom=0.2, right=0.92, top=0.82, wspace=0, hspace=0.0)
|
||||
ax1.plot(re_mom_bl,cf,'b-',label="$x=0$")
|
||||
ax1.plot(re_mom_bl[0::5],cf_exp_retheta[0::5],'bo',label="$x=0$")
|
||||
ax1.set_ylabel(r"$C_f$")
|
||||
ax1.set_xlabel(r"$Re_\theta$")
|
||||
ax1.axis([10,3000,0.003,0.01])
|
||||
ax2.axis([0,x_delta[-1], 0.003,0.01])
|
||||
|
||||
ax2.set_xlabel(r"$x/\delta_{in}$")
|
||||
|
||||
plt.savefig('cf_vs_re_mom.png',bbox_inches='tight')
|
||||
|
||||
sys.exit()
|
||||
|
||||
########################################## u time
|
||||
fig1,ax1 = plt.subplots()
|
||||
plt.subplots_adjust(left=0.20,bottom=0.20)
|
||||
plt.plot(u5,'b-',label="$j=5$")
|
||||
plt.plot(u10,'r-',label="$j=10$")
|
||||
plt.plot(u20,'k-',label="$j=20$")
|
||||
plt.plot(u30,'b--',label="$j=30$")
|
||||
plt.plot(u40,'r--',label="$j=40$")
|
||||
plt.plot(u50,'k--',label="$j=50$")
|
||||
plt.plot(u60,'g-',label="$j=60$")
|
||||
#plt.legend()
|
||||
plt.xlabel('time step')
|
||||
plt.ylabel('$U$')
|
||||
plt.savefig('u_vs_time.png',bbox_inches='tight')
|
||||
|
||||
|
||||
|
||||
|
||||
|
||||
########################################## u
|
||||
fig1,ax1 = plt.subplots()
|
||||
plt.subplots_adjust(left=0.20,bottom=0.20)
|
||||
# inlet
|
||||
i1 = 0
|
||||
plt.plot(u2d[i1,:],yp2d[i1,:],'b-',label="$x=0$")
|
||||
xx=30
|
||||
i1 = (np.abs(xx-xp2d[:,1])).argmin() # find index which closest fits xx
|
||||
plt.plot(u2d[i1,:],yp2d[i1,:],'r--',label="$x=30$")
|
||||
xx=50
|
||||
i1 = (np.abs(xx-xp2d[:,1])).argmin() # find index which closest fits xx
|
||||
plt.plot(u2d[i1,:],yp2d[i1,:],'k-.',label="$x=50$")
|
||||
plt.legend(loc="upper left",prop=dict(size=18))
|
||||
plt.ylabel("$y$")
|
||||
plt.xlabel("$U$")
|
||||
plt.axis([0, 1.1, 0,2.5])
|
||||
plt.savefig('u_python.png',bbox_inches='tight')
|
||||
297
boundary-layer-RANS-keps-NN/plot_inlet_bound.py~
Executable file
297
boundary-layer-RANS-keps-NN/plot_inlet_bound.py~
Executable file
@ -0,0 +1,297 @@
|
||||
import scipy.io as sio
|
||||
import sys
|
||||
import numpy as np
|
||||
import matplotlib.pyplot as plt
|
||||
from mpl_toolkits.axes_grid1.inset_locator import inset_axes
|
||||
from IPython import display
|
||||
plt.rcParams.update({'font.size': 22})
|
||||
plt.rcParams.update({'figure.max_open_warning': 0})
|
||||
|
||||
plt.interactive(True)
|
||||
|
||||
viscos=3.57E-5
|
||||
|
||||
|
||||
# makes sure figures are updated when using ipython
|
||||
display.clear_output(wait=True)
|
||||
|
||||
datax= np.loadtxt("x2d.dat")
|
||||
x=datax[0:-1]
|
||||
ni=int(datax[-1])
|
||||
datay= np.loadtxt("y2d.dat")
|
||||
y=datay[0:-1]
|
||||
nj=int(datay[-1])
|
||||
|
||||
x2d=np.zeros((ni+1,nj+1))
|
||||
y2d=np.zeros((ni+1,nj+1))
|
||||
|
||||
x2d=np.reshape(x,(ni+1,nj+1))
|
||||
y2d=np.reshape(y,(ni+1,nj+1))
|
||||
|
||||
# compute cell centers
|
||||
xp2d=0.25*(x2d[0:-1,0:-1]+x2d[0:-1,1:]+x2d[1:,0:-1]+x2d[1:,1:])
|
||||
yp2d=0.25*(y2d[0:-1,0:-1]+y2d[0:-1,1:]+y2d[1:,0:-1]+y2d[1:,1:])
|
||||
|
||||
p2d=np.load('p2d_saved.npy')
|
||||
u2d=np.load('u2d_saved.npy')
|
||||
k2d=np.load('k2d_saved.npy')
|
||||
vis2d=np.load('vis2d_saved.npy')
|
||||
om2d=np.load('om2d_saved.npy')
|
||||
k_model2d=np.load('k2d_saved.npy')
|
||||
|
||||
vis2d=vis2d/viscos
|
||||
|
||||
ustar=(viscos*u2d[:,0]/yp2d[1,0])**0.5
|
||||
|
||||
|
||||
# compute re_theta for boundary layer flow
|
||||
dx=x[3]-x[2]
|
||||
re_mom_bl=np.zeros(ni)
|
||||
for i in range (0,ni-1):
|
||||
d_mom=0
|
||||
for j in range (1,nj-1):
|
||||
up=u2d[i,j]/u2d[i,-1]
|
||||
dy=y2d[i,j]-y2d[i,j-1]
|
||||
d_mom=d_mom+up*(1.-min(up,1.))*dy
|
||||
|
||||
re_mom_bl[i]=d_mom*u2d[i,-1]/viscos
|
||||
|
||||
re_mom_bl[-1]=re_mom_bl[-1-1]
|
||||
|
||||
cf_exp_retheta=2*(1./0.384*np.log(re_mom_bl)+4.127)**(-2)
|
||||
|
||||
|
||||
|
||||
# compute cf
|
||||
cf=np.zeros(ni)
|
||||
yplus2d=np.zeros((ni,nj))
|
||||
for i in range (0,ni-1):
|
||||
uwall=u2d[i,0]
|
||||
yp=yp2d[i,0]
|
||||
ustars=(uwall*viscos/yp)**0.5
|
||||
cf[i]=ustars**2/(0.5*u2d[i,-1]**2)
|
||||
yplus2d[i,:]=ustar[i]*yp2d[i,:]/viscos
|
||||
|
||||
cf[-1]=cf[-2]
|
||||
|
||||
# find boundary layer thickness
|
||||
delta=np.zeros(ni)
|
||||
for i in range(1,ni-1):
|
||||
for j in range(0,nj-2):
|
||||
up=u2d[i,j]/u2d[i,-1]
|
||||
up1=u2d[i,j+1]/u2d[i,-1]
|
||||
if up < 0.99 and up1 > 0.99:
|
||||
jj = j
|
||||
break
|
||||
up=u2d[i,jj]/u2d[i,-1]
|
||||
up1=u2d[i,jj+1]/u2d[i,-1]
|
||||
delta[i]=y[jj]+(0.99-up)*(y[jj+1]-y[jj])/(up1-up)
|
||||
# delta[i]=y[jj]+(0.99-u2d[i,jj])*(y[jj+1]-y[jj])/(u2d[i,jj+1]-u2d[i,jj])
|
||||
# delta[i]=y[jj]
|
||||
|
||||
delta_inlet=delta[1]
|
||||
|
||||
|
||||
delta[0]=delta[1]
|
||||
x_delta=np.zeros(ni)
|
||||
x_delta=x/delta[0]
|
||||
|
||||
vel_DNS=np.genfromtxt("vel_2540_dns.prof", dtype=None,comments="%")
|
||||
|
||||
#y/\delta_{99} y+ U+ urms+ vrms+ wrms+ uv+ prms+ pu+ pv+ S(u) F(u) dU+/dy+ V+
|
||||
|
||||
y_DNS=vel_DNS[:,0]
|
||||
u_DNS=vel_DNS[:,2]
|
||||
yplus_DNS=vel_DNS[:,1]
|
||||
uu_DNS=vel_DNS[:,3]**2
|
||||
vv_DNS=vel_DNS[:,4]**2
|
||||
ww_DNS=vel_DNS[:,5]**2
|
||||
uv_DNS=vel_DNS[:,6]
|
||||
|
||||
# find equi.distant DNS cells in log-scale
|
||||
xx=0.
|
||||
jDNS=[1]*20
|
||||
for i in range (0,20):
|
||||
i1 = (np.abs(10.**xx-yplus_DNS)).argmin()
|
||||
jDNS[i]=int(i1)
|
||||
xx=xx+0.2
|
||||
|
||||
|
||||
u_time= np.loadtxt("u-time-history.dat")
|
||||
|
||||
u5=u_time[:,1]
|
||||
u10=u_time[:,2]
|
||||
u20=u_time[:,3]
|
||||
u30=u_time[:,4]
|
||||
u40=u_time[:,5]
|
||||
u50=u_time[:,6]
|
||||
u60=u_time[:,7]
|
||||
|
||||
|
||||
########################################## Ustar
|
||||
fig1,ax1 = plt.subplots()
|
||||
plt.subplots_adjust(left=0.25,bottom=0.20)
|
||||
plt.plot(xp2d[:,1]/delta_inlet,ustar,'b-')
|
||||
plt.xlabel('r$x/\delta$')
|
||||
plt.ylabel(r"$u_\tau$")
|
||||
plt.savefig('ustar-vs-x.png')
|
||||
|
||||
|
||||
########################################## U
|
||||
fig1,ax1 = plt.subplots()
|
||||
plt.subplots_adjust(left=0.20,bottom=0.20)
|
||||
i1 = 1
|
||||
plt.semilogx(yplus2d[i1,:],u2d[i1,:]/ustar[i1],'b-',label="$x=0$")
|
||||
plt.semilogx(yplus_DNS,u_DNS,'o',label="DNS")
|
||||
xx=30
|
||||
i1 = (np.abs(xx-xp2d[:,1])).argmin() # find index which closest fits xx
|
||||
plt.semilogx(yplus2d[i1,:],u2d[i1,:]/ustar[i1],'r-',label="$x=30$")
|
||||
xx=50
|
||||
i1 = (np.abs(xx-xp2d[:,1])).argmin() # find index which closest fits xx
|
||||
plt.semilogx(yplus2d[i1,:],u2d[i1,:]/ustar[i1],'k-.',label="$x=50$")
|
||||
plt.legend(loc="upper left",prop=dict(size=18))
|
||||
plt.ylabel("$U$")
|
||||
plt.xlabel("$y^+$")
|
||||
plt.axis([1, 1000, 0, 28])
|
||||
plt.savefig('u_log_python.png',bbox_inches='tight')
|
||||
|
||||
########################################## vis
|
||||
fig1,ax1 = plt.subplots()
|
||||
plt.subplots_adjust(left=0.20,bottom=0.20)
|
||||
i1 = 0
|
||||
plt.plot(yplus2d[i1,:],vis2d[i1,:],'b-',label="$x=0$")
|
||||
xx=30
|
||||
i1 = (np.abs(xx-xp2d[:,1])).argmin() # find index which closest fits xx
|
||||
plt.plot(yplus2d[i1,:],vis2d[i1,:],'r--',label="$x=30$")
|
||||
xx=50
|
||||
i1 = (np.abs(xx-xp2d[:,1])).argmin() # find index which closest fits xx
|
||||
plt.plot(yplus2d[i1,:],vis2d[i1,:],'k-.',label="$x=50$")
|
||||
plt.legend(loc="upper right",prop=dict(size=18))
|
||||
plt.ylabel(r"$\nu_t/\nu$")
|
||||
plt.xlabel("$y^+$")
|
||||
plt.axis([1, 1000, 0,130])
|
||||
plt.savefig('vis_python.png',bbox_inches='tight')
|
||||
|
||||
########################################## vis vs y
|
||||
fig1,ax1 = plt.subplots()
|
||||
plt.subplots_adjust(left=0.20,bottom=0.20)
|
||||
i1 = 0
|
||||
plt.plot(yp2d[i1,:],vis2d[i1,:],'b-',label="$x=0$")
|
||||
xx=30
|
||||
i1 = (np.abs(xx-xp2d[:,1])).argmin() # find index which closest fits xx
|
||||
plt.plot(yp2d[i1,:],vis2d[i1,:],'r--',label="$x=30$")
|
||||
xx=50
|
||||
i1 = (np.abs(xx-xp2d[:,1])).argmin() # find index which closest fits xx
|
||||
plt.plot(yp2d[i1,:],vis2d[i1,:],'k-.',label="$x=50$")
|
||||
plt.legend(loc="upper right",prop=dict(size=18))
|
||||
plt.ylabel(r"$\nu_t/\nu$")
|
||||
plt.xlabel("$y$")
|
||||
plt.axis([0, 3, 0,130])
|
||||
plt.savefig('vis_vs_y_python.png',bbox_inches='tight')
|
||||
|
||||
########################################## omega vs y
|
||||
fig1,ax1 = plt.subplots()
|
||||
plt.subplots_adjust(left=0.20,bottom=0.20)
|
||||
i1 = 0
|
||||
plt.plot(yp2d[i1,:],om2d[i1,:],'b-',label="$x=0$")
|
||||
xx=30
|
||||
i1 = (np.abs(xx-xp2d[:,1])).argmin() # find index which closest fits xx
|
||||
plt.plot(yp2d[i1,:],om2d[i1,:],'r--',label="$x=30$")
|
||||
xx=50
|
||||
i1 = (np.abs(xx-xp2d[:,1])).argmin() # find index which closest fits xx
|
||||
plt.plot(yp2d[i1,:],om2d[i1,:],'k-.',label="$x=50$")
|
||||
plt.legend(loc="upper right",prop=dict(size=18))
|
||||
plt.ylabel(r"$\omega$")
|
||||
plt.xlabel("$y$")
|
||||
plt.axis([0, 3, 0,2])
|
||||
plt.savefig('omega_vs_y_python.png',bbox_inches='tight')
|
||||
|
||||
|
||||
########################################## k
|
||||
fig1,ax1 = plt.subplots()
|
||||
plt.subplots_adjust(left=0.20,bottom=0.20)
|
||||
i1 = 0
|
||||
plt.plot(yplus2d[i1,:],k_model2d[i1,:]/ustar[i]**2,'b-',label="$x=0$")
|
||||
xx=30
|
||||
i1 = (np.abs(xx-xp2d[:,1])).argmin() # find index which closest fits xx
|
||||
plt.plot(yplus2d[i1,:],k_model2d[i1,:]/ustar[i]**2,'r--',label="$x=30$")
|
||||
xx=50
|
||||
i1 = (np.abs(xx-xp2d[:,1])).argmin() # find index which closest fits xx
|
||||
plt.plot(yplus2d[i1,:],k_model2d[i1,:]/ustar[i]**2,'k-.',label="$x=50$")
|
||||
plt.legend(loc="upper right",prop=dict(size=18))
|
||||
plt.ylabel(r"$k$")
|
||||
plt.xlabel("$y^+$")
|
||||
plt.axis([1, 1000, 0,2.5])
|
||||
plt.savefig('k_model_python.png',bbox_inches='tight')
|
||||
|
||||
########################################## k vs y
|
||||
fig1,ax1 = plt.subplots()
|
||||
plt.subplots_adjust(left=0.20,bottom=0.20)
|
||||
i1 = 0
|
||||
plt.plot(yp2d[i1,:],k_model2d[i1,:]/ustar[i]**2,'b-',label="$x=0$")
|
||||
xx=30
|
||||
i1 = (np.abs(xx-xp2d[:,1])).argmin() # find index which closest fits xx
|
||||
plt.plot(yp2d[i1,:],k_model2d[i1,:]/ustar[i]**2,'r--',label="$x=30$")
|
||||
xx=50
|
||||
i1 = (np.abs(xx-xp2d[:,1])).argmin() # find index which closest fits xx
|
||||
plt.plot(yp2d[i1,:],k_model2d[i1,:]/ustar[i]**2,'k-.',label="$x=50$")
|
||||
plt.legend(loc="upper right",prop=dict(size=18))
|
||||
plt.ylabel(r"$k$")
|
||||
plt.xlabel("$y$")
|
||||
plt.axis([0, 3, 0,2.5])
|
||||
plt.savefig('k_model_python.png',bbox_inches='tight')
|
||||
|
||||
########################################## cf
|
||||
fig = plt.figure()
|
||||
ax1 = fig.add_subplot(111)
|
||||
ax2 = ax1.twiny()
|
||||
plt.subplots_adjust(left=0.25, bottom=0.2, right=0.92, top=0.82, wspace=0, hspace=0.0)
|
||||
ax1.plot(re_mom_bl,cf,'b-',label="$x=0$")
|
||||
ax1.plot(re_mom_bl[0::5],cf_exp_retheta[0::5],'bo',label="$x=0$")
|
||||
ax1.set_ylabel(r"$C_f$")
|
||||
ax1.set_xlabel(r"$Re_\theta$")
|
||||
ax1.axis([10,3000,0.003,0.01])
|
||||
ax2.axis([0,x_delta[-1], 0.003,0.01])
|
||||
|
||||
ax2.set_xlabel(r"$x/\delta_{in}$")
|
||||
|
||||
plt.savefig('cf_vs_re_mom.png',bbox_inches='tight')
|
||||
|
||||
sys.exit()
|
||||
|
||||
########################################## u time
|
||||
fig1,ax1 = plt.subplots()
|
||||
plt.subplots_adjust(left=0.20,bottom=0.20)
|
||||
plt.plot(u5,'b-',label="$j=5$")
|
||||
plt.plot(u10,'r-',label="$j=10$")
|
||||
plt.plot(u20,'k-',label="$j=20$")
|
||||
plt.plot(u30,'b--',label="$j=30$")
|
||||
plt.plot(u40,'r--',label="$j=40$")
|
||||
plt.plot(u50,'k--',label="$j=50$")
|
||||
plt.plot(u60,'g-',label="$j=60$")
|
||||
#plt.legend()
|
||||
plt.xlabel('time step')
|
||||
plt.ylabel('$U$')
|
||||
plt.savefig('u_vs_time.png',bbox_inches='tight')
|
||||
|
||||
|
||||
|
||||
|
||||
|
||||
########################################## u
|
||||
fig1,ax1 = plt.subplots()
|
||||
plt.subplots_adjust(left=0.20,bottom=0.20)
|
||||
# inlet
|
||||
i1 = 0
|
||||
plt.plot(u2d[i1,:],yp2d[i1,:],'b-',label="$x=0$")
|
||||
xx=30
|
||||
i1 = (np.abs(xx-xp2d[:,1])).argmin() # find index which closest fits xx
|
||||
plt.plot(u2d[i1,:],yp2d[i1,:],'r--',label="$x=30$")
|
||||
xx=50
|
||||
i1 = (np.abs(xx-xp2d[:,1])).argmin() # find index which closest fits xx
|
||||
plt.plot(u2d[i1,:],yp2d[i1,:],'k-.',label="$x=50$")
|
||||
plt.legend(loc="upper left",prop=dict(size=18))
|
||||
plt.ylabel("$y$")
|
||||
plt.xlabel("$U$")
|
||||
plt.axis([0, 1.1, 0,2.5])
|
||||
plt.savefig('u_python.png',bbox_inches='tight')
|
||||
20
boundary-layer-RANS-keps-NN/run-python
Executable file
20
boundary-layer-RANS-keps-NN/run-python
Executable file
@ -0,0 +1,20 @@
|
||||
#!/bin/bash
|
||||
sed '/setup_case()/d' setup_case.py > temp_file
|
||||
|
||||
sed 's/def calceps/def calceps_standard/' ../pyCALC-RANS.py | \
|
||||
sed 's/def fix_eps/def fix_eps_standard/' > temp_file1
|
||||
|
||||
# assemble with explicit newlines between each file
|
||||
{
|
||||
cat ../global
|
||||
echo ""
|
||||
cat temp_file
|
||||
echo ""
|
||||
cat modify_case.py
|
||||
echo ""
|
||||
cat calceps_NN_SR.py
|
||||
echo ""
|
||||
cat temp_file1
|
||||
} > exec-pyCALC-RANS.py
|
||||
|
||||
/bin/python -u exec-pyCALC-RANS.py > out
|
||||
7
boundary-layer-RANS-keps-NN/run-python~
Executable file
7
boundary-layer-RANS-keps-NN/run-python~
Executable file
@ -0,0 +1,7 @@
|
||||
#!/bin/bash
|
||||
# delete forst line
|
||||
sed '/setup_case()/d' setup_case.py > temp_file
|
||||
# add new first line plus global declarations
|
||||
cat ../global temp_file modify_case.py \
|
||||
../pyCALC-RANS.py > exec-pyCALC-RANS.py;
|
||||
/usr/bin/time -a -o out python -u exec-pyCALC-RANS.py > out
|
||||
7
boundary-layer-RANS-keps-NN/run-python~~
Executable file
7
boundary-layer-RANS-keps-NN/run-python~~
Executable file
@ -0,0 +1,7 @@
|
||||
#!/bin/bash
|
||||
# delete forst line
|
||||
sed '/setup_case()/d' setup_case.py > temp_file
|
||||
# add new first line plus global declarations
|
||||
cat ../global temp_file modify_case.py ../synt_fluct.py \
|
||||
../pyCALC-LES.py > exec-pyCALC-LES.py;
|
||||
/usr/bin/time -o out python -u exec-pyCALC-LES.py > out
|
||||
1
boundary-layer-RANS-keps-NN/save.file
Normal file
1
boundary-layer-RANS-keps-NN/save.file
Normal file
@ -0,0 +1 @@
|
||||
0
|
||||
1
boundary-layer-RANS-keps-NN/save.file~
Normal file
1
boundary-layer-RANS-keps-NN/save.file~
Normal file
@ -0,0 +1 @@
|
||||
1
|
||||
133
boundary-layer-RANS-keps-NN/setup_case.py
Normal file
133
boundary-layer-RANS-keps-NN/setup_case.py
Normal file
@ -0,0 +1,133 @@
|
||||
|
||||
def setup_case():
|
||||
import numpy as np
|
||||
import sys
|
||||
|
||||
|
||||
########### section 1 choice of differencing scheme ###########
|
||||
scheme='h' #hybrid
|
||||
scheme_turb='h' #hybrid upwind-central
|
||||
|
||||
########### section 2 turbulence models ###########
|
||||
cmu=0.09
|
||||
kom = False
|
||||
keps = True
|
||||
c_eps_1=1.5
|
||||
c_eps_2 = 1.9
|
||||
prand_eps=1.4
|
||||
prand_k=1.4
|
||||
#dummy vals
|
||||
c_omega_1 = 5./9.
|
||||
c_omega_2 = 3./40.
|
||||
prand_omega = 2.0
|
||||
urf_omega = 0.5
|
||||
|
||||
########### section 3 restart/save ###########
|
||||
restart = False
|
||||
save = True
|
||||
|
||||
########### section 4 fluid properties ###########
|
||||
viscos=3.57E-5
|
||||
|
||||
########### section 5 relaxation factors ###########
|
||||
urfvis=0.5
|
||||
urf_vel=0.5
|
||||
urf_k=0.5
|
||||
urf_p=1.0
|
||||
urf_eps=0.5
|
||||
|
||||
########### section 6 number of iteration and convergence criterira ###########
|
||||
maxit=2000
|
||||
min_iter=1
|
||||
sormax=5e-5
|
||||
|
||||
solver_vel='lgmres'
|
||||
solver_pp='pyamg'
|
||||
solver_turb='gmres'
|
||||
|
||||
nsweep_vel=50
|
||||
nsweep_pp=50
|
||||
nsweep_turb=50
|
||||
convergence_limit_u=-1e-6
|
||||
convergence_limit_v=-1e-6
|
||||
convergence_limit_k=-1e-6 # use absolute conv. criterion
|
||||
convergence_limit_om=-1e-6 # use absolute conv. criterion
|
||||
convergence_limit_eps=-1e-6 # use absolute conv. criterion
|
||||
convergence_limit_pp=5e-2
|
||||
|
||||
########### section 7 all variables are printed during the iteration at node ###########
|
||||
imon=ni-10
|
||||
jmon=int(nj/2)
|
||||
|
||||
########### section 8 save data for post-processing ###########
|
||||
vtk=False
|
||||
save_all_files=False
|
||||
vtk_file_name='bound'
|
||||
|
||||
########### section 9 residual scaling parameters ###########
|
||||
uin=1
|
||||
resnorm_p=uin*y2d[1,-1]
|
||||
resnorm_vel=uin**2*y2d[1,-1]
|
||||
|
||||
|
||||
########### Section 10 boundary conditions ###########
|
||||
|
||||
# boundary conditions for u
|
||||
u_bc_west=np.ones(nj)
|
||||
u_bc_east=np.zeros(nj)
|
||||
u_bc_south=np.zeros(ni)
|
||||
u_bc_north=np.zeros(ni)
|
||||
|
||||
u_bc_west_type='d'
|
||||
u_bc_east_type='n'
|
||||
u_bc_south_type='d'
|
||||
u_bc_north_type='n'
|
||||
|
||||
# boundary conditions for v
|
||||
v_bc_west=np.zeros(nj)
|
||||
v_bc_east=np.zeros(nj)
|
||||
v_bc_south=np.zeros(ni)
|
||||
v_bc_north=np.zeros(ni)
|
||||
|
||||
v_bc_west_type='d'
|
||||
v_bc_east_type='n'
|
||||
v_bc_south_type='d'
|
||||
v_bc_north_type='d'
|
||||
|
||||
# boundary conditions for p
|
||||
p_bc_west=np.zeros(nj)
|
||||
p_bc_east=np.zeros(nj)
|
||||
p_bc_south=np.zeros(ni)
|
||||
p_bc_north=np.zeros(ni)
|
||||
|
||||
p_bc_west_type='n'
|
||||
p_bc_east_type='n'
|
||||
p_bc_south_type='n'
|
||||
p_bc_north_type='n'
|
||||
|
||||
# boundary conditions for k
|
||||
k_bc_west=np.ones(nj)*1e-2
|
||||
k_bc_west[10:]=1e-5
|
||||
k_bc_east=np.zeros(nj)
|
||||
k_bc_south=np.zeros(ni)
|
||||
k_bc_north=np.ones(ni)*1e-5
|
||||
|
||||
k_bc_west_type='d'
|
||||
k_bc_east_type='n'
|
||||
k_bc_south_type='d'
|
||||
k_bc_north_type='n'
|
||||
|
||||
# boundary conditions
|
||||
eps_bc_west=np.ones(nj)*1e-8
|
||||
eps_bc_east=np.zeros(nj)
|
||||
eps_bc_south=np.zeros(ni)
|
||||
eps_bc_north=np.zeros(ni)
|
||||
|
||||
eps_bc_west_type='d'
|
||||
eps_bc_east_type='n'
|
||||
eps_bc_south_type='d'
|
||||
eps_bc_north_type='n'
|
||||
|
||||
return
|
||||
|
||||
|
||||
131
boundary-layer-RANS-keps-NN/setup_case.py~
Normal file
131
boundary-layer-RANS-keps-NN/setup_case.py~
Normal file
@ -0,0 +1,131 @@
|
||||
|
||||
def setup_case():
|
||||
import numpy as np
|
||||
import sys
|
||||
|
||||
|
||||
########### section 1 choice of differencing scheme ###########
|
||||
scheme='h' #hybrid
|
||||
scheme_turb='h' #hybrid upwind-central
|
||||
|
||||
########### section 2 turbulence models ###########
|
||||
cmu=0.09
|
||||
kom = True
|
||||
c_omega_1= 5./9.
|
||||
c_omega_2=3./40.
|
||||
prand_omega=2.0
|
||||
prand_k=2.0
|
||||
|
||||
########### section 3 restart/save ###########
|
||||
restart = False
|
||||
save = True
|
||||
|
||||
########### section 4 fluid properties ###########
|
||||
viscos=3.57E-5
|
||||
|
||||
########### section 5 relaxation factors ###########
|
||||
urfvis=0.5
|
||||
urf_vel=0.5
|
||||
urf_k=0.5
|
||||
urf_p=1.0
|
||||
urf_omega=0.5
|
||||
|
||||
########### section 6 number of iteration and convergence criterira ###########
|
||||
maxit=2000
|
||||
min_iter=1
|
||||
sormax=5e-5
|
||||
|
||||
solver_vel='lgmres'
|
||||
solver_pp='pyamg'
|
||||
solver_turb='gmres'
|
||||
|
||||
nsweep_vel=50
|
||||
nsweep_pp=50
|
||||
nsweep_kom=50
|
||||
convergence_limit_u=1e-6
|
||||
convergence_limit_v=1e-6
|
||||
convergence_limit_k=-1e-6 # use absolute conv. criterion
|
||||
convergence_limit_om=-1e-6 # use absolute conv. criterion
|
||||
convergence_limit_pp=5e-2
|
||||
|
||||
########### section 7 all variables are printed during the iteration at node ###########
|
||||
imon=ni-10
|
||||
jmon=int(nj/2)
|
||||
|
||||
########### section 8 save data for post-processing ###########
|
||||
vtk=False
|
||||
save_all_files=False
|
||||
vtk_file_name='bound'
|
||||
|
||||
########### section 9 residual scaling parameters ###########
|
||||
uin=1
|
||||
resnorm_p=uin*y2d[1,-1]
|
||||
resnorm_vel=uin**2*y2d[1,-1]
|
||||
|
||||
|
||||
########### Section 10 boundary conditions ###########
|
||||
|
||||
# boundary conditions for u
|
||||
u_bc_west=np.ones(nj)
|
||||
u_bc_east=np.zeros(nj)
|
||||
u_bc_south=np.zeros(ni)
|
||||
u_bc_north=np.zeros(ni)
|
||||
|
||||
u_bc_west_type='d'
|
||||
u_bc_east_type='n'
|
||||
u_bc_south_type='d'
|
||||
u_bc_north_type='n'
|
||||
|
||||
# boundary conditions for v
|
||||
v_bc_west=np.zeros(nj)
|
||||
v_bc_east=np.zeros(nj)
|
||||
v_bc_south=np.zeros(ni)
|
||||
v_bc_north=np.zeros(ni)
|
||||
|
||||
v_bc_west_type='d'
|
||||
v_bc_east_type='n'
|
||||
v_bc_south_type='d'
|
||||
v_bc_north_type='d'
|
||||
|
||||
# boundary conditions for p
|
||||
p_bc_west=np.zeros(nj)
|
||||
p_bc_east=np.zeros(nj)
|
||||
p_bc_south=np.zeros(ni)
|
||||
p_bc_north=np.zeros(ni)
|
||||
|
||||
p_bc_west_type='n'
|
||||
p_bc_east_type='n'
|
||||
p_bc_south_type='n'
|
||||
p_bc_north_type='n'
|
||||
|
||||
# boundary conditions for k
|
||||
k_bc_west=np.ones(nj)*1e-2
|
||||
k_bc_west[10:]=1e-5
|
||||
k_bc_east=np.zeros(nj)
|
||||
k_bc_south=np.zeros(ni)
|
||||
k_bc_north=np.ones(ni)*1e-5
|
||||
|
||||
k_bc_west_type='d'
|
||||
k_bc_east_type='n'
|
||||
k_bc_south_type='d'
|
||||
k_bc_north_type='n'
|
||||
|
||||
# boundary conditions for omega
|
||||
om_bc_west=np.ones(nj)
|
||||
om_bc_east=np.zeros(nj)
|
||||
om_bc_south=np.zeros(ni)
|
||||
om_bc_north=np.zeros(ni)
|
||||
|
||||
xwall_s=0.5*(x2d[0:-1,0]+x2d[1:,0])
|
||||
ywall_s=0.5*(y2d[0:-1,0]+y2d[1:,0])
|
||||
dist2_s=(yp2d[:,0]-ywall_s)**2+(xp2d[:,0]-xwall_s)**2
|
||||
om_bc_south=6*viscos/0.075/dist2_s
|
||||
|
||||
om_bc_west_type='d'
|
||||
om_bc_east_type='n'
|
||||
om_bc_south_type='d'
|
||||
om_bc_north_type='n'
|
||||
|
||||
return
|
||||
|
||||
|
||||
132
boundary-layer-RANS-keps-NN/temp_file
Normal file
132
boundary-layer-RANS-keps-NN/temp_file
Normal file
@ -0,0 +1,132 @@
|
||||
|
||||
import numpy as np
|
||||
import sys
|
||||
|
||||
|
||||
########### section 1 choice of differencing scheme ###########
|
||||
scheme='h' #hybrid
|
||||
scheme_turb='h' #hybrid upwind-central
|
||||
|
||||
########### section 2 turbulence models ###########
|
||||
cmu=0.09
|
||||
kom = False
|
||||
keps = True
|
||||
c_eps_1=1.5
|
||||
c_eps_2 = 1.9
|
||||
prand_eps=1.4
|
||||
prand_k=1.4
|
||||
#dummy vals
|
||||
c_omega_1 = 5./9.
|
||||
c_omega_2 = 3./40.
|
||||
prand_omega = 2.0
|
||||
urf_omega = 0.5
|
||||
|
||||
########### section 3 restart/save ###########
|
||||
restart = False
|
||||
save = True
|
||||
|
||||
########### section 4 fluid properties ###########
|
||||
viscos=3.57E-5
|
||||
|
||||
########### section 5 relaxation factors ###########
|
||||
urfvis=0.5
|
||||
urf_vel=0.5
|
||||
urf_k=0.5
|
||||
urf_p=1.0
|
||||
urf_eps=0.5
|
||||
|
||||
########### section 6 number of iteration and convergence criterira ###########
|
||||
maxit=2000
|
||||
min_iter=1
|
||||
sormax=5e-5
|
||||
|
||||
solver_vel='lgmres'
|
||||
solver_pp='pyamg'
|
||||
solver_turb='gmres'
|
||||
|
||||
nsweep_vel=50
|
||||
nsweep_pp=50
|
||||
nsweep_turb=50
|
||||
convergence_limit_u=-1e-6
|
||||
convergence_limit_v=-1e-6
|
||||
convergence_limit_k=-1e-6 # use absolute conv. criterion
|
||||
convergence_limit_om=-1e-6 # use absolute conv. criterion
|
||||
convergence_limit_eps=-1e-6 # use absolute conv. criterion
|
||||
convergence_limit_pp=5e-2
|
||||
|
||||
########### section 7 all variables are printed during the iteration at node ###########
|
||||
imon=ni-10
|
||||
jmon=int(nj/2)
|
||||
|
||||
########### section 8 save data for post-processing ###########
|
||||
vtk=False
|
||||
save_all_files=False
|
||||
vtk_file_name='bound'
|
||||
|
||||
########### section 9 residual scaling parameters ###########
|
||||
uin=1
|
||||
resnorm_p=uin*y2d[1,-1]
|
||||
resnorm_vel=uin**2*y2d[1,-1]
|
||||
|
||||
|
||||
########### Section 10 boundary conditions ###########
|
||||
|
||||
# boundary conditions for u
|
||||
u_bc_west=np.ones(nj)
|
||||
u_bc_east=np.zeros(nj)
|
||||
u_bc_south=np.zeros(ni)
|
||||
u_bc_north=np.zeros(ni)
|
||||
|
||||
u_bc_west_type='d'
|
||||
u_bc_east_type='n'
|
||||
u_bc_south_type='d'
|
||||
u_bc_north_type='n'
|
||||
|
||||
# boundary conditions for v
|
||||
v_bc_west=np.zeros(nj)
|
||||
v_bc_east=np.zeros(nj)
|
||||
v_bc_south=np.zeros(ni)
|
||||
v_bc_north=np.zeros(ni)
|
||||
|
||||
v_bc_west_type='d'
|
||||
v_bc_east_type='n'
|
||||
v_bc_south_type='d'
|
||||
v_bc_north_type='d'
|
||||
|
||||
# boundary conditions for p
|
||||
p_bc_west=np.zeros(nj)
|
||||
p_bc_east=np.zeros(nj)
|
||||
p_bc_south=np.zeros(ni)
|
||||
p_bc_north=np.zeros(ni)
|
||||
|
||||
p_bc_west_type='n'
|
||||
p_bc_east_type='n'
|
||||
p_bc_south_type='n'
|
||||
p_bc_north_type='n'
|
||||
|
||||
# boundary conditions for k
|
||||
k_bc_west=np.ones(nj)*1e-2
|
||||
k_bc_west[10:]=1e-5
|
||||
k_bc_east=np.zeros(nj)
|
||||
k_bc_south=np.zeros(ni)
|
||||
k_bc_north=np.ones(ni)*1e-5
|
||||
|
||||
k_bc_west_type='d'
|
||||
k_bc_east_type='n'
|
||||
k_bc_south_type='d'
|
||||
k_bc_north_type='n'
|
||||
|
||||
# boundary conditions
|
||||
eps_bc_west=np.ones(nj)*1e-8
|
||||
eps_bc_east=np.zeros(nj)
|
||||
eps_bc_south=np.zeros(ni)
|
||||
eps_bc_north=np.zeros(ni)
|
||||
|
||||
eps_bc_west_type='d'
|
||||
eps_bc_east_type='n'
|
||||
eps_bc_south_type='d'
|
||||
eps_bc_north_type='n'
|
||||
|
||||
return
|
||||
|
||||
|
||||
1549
boundary-layer-RANS-keps-NN/temp_file1
Normal file
1549
boundary-layer-RANS-keps-NN/temp_file1
Normal file
File diff suppressed because it is too large
Load Diff
899
boundary-layer-RANS-keps-NN/u-time-history.dat
Normal file
899
boundary-layer-RANS-keps-NN/u-time-history.dat
Normal file
@ -0,0 +1,899 @@
|
||||
0.000000000000000000e+00 1.000000000000000000e+00 1.000000000000000000e+00 1.000000000000000000e+00 1.000000000000000000e+00 1.000000000000000000e+00 1.000000000000000000e+00 1.000000000000000000e+00
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||||
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||||
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||||
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||||
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8.520000000000000000e+02 2.689637426824752486e-01 4.823450363081045467e-01 6.547090808896935954e-01 7.744458896626844613e-01 9.035940460550511144e-01 1.045008267843718031e+00 1.043327529074495219e+00
|
||||
8.530000000000000000e+02 2.689588113169212313e-01 4.823305246813160418e-01 6.546815981388374173e-01 7.744059896761446016e-01 9.035444694366867591e-01 1.045024398143170608e+00 1.043344316447347708e+00
|
||||
8.540000000000000000e+02 2.689539626965005148e-01 4.823161052459419840e-01 6.546542084779130022e-01 7.743662289470384374e-01 9.034951335201414357e-01 1.045040453412625858e+00 1.043361026349952647e+00
|
||||
8.550000000000000000e+02 2.689491961156100230e-01 4.823017777994969557e-01 6.546269117333660681e-01 7.743266071165307851e-01 9.034460373913915099e-01 1.045056435474518208e+00 1.043377660319207756e+00
|
||||
8.560000000000000000e+02 2.689445115337676384e-01 4.822875416537116267e-01 6.545997076678240489e-01 7.742871233831188915e-01 9.033971796449929981e-01 1.045072343778090662e+00 1.043394217990435191e+00
|
||||
8.570000000000000000e+02 2.689399079485561006e-01 4.822733973530620721e-01 6.545725959987946929e-01 7.742477766175964726e-01 9.033485578372427716e-01 1.045088176343530240e+00 1.043410697785919217e+00
|
||||
8.580000000000000000e+02 2.689353847121620511e-01 4.822593445640496745e-01 6.545455764407933641e-01 7.742085659061999081e-01 9.033001694250089031e-01 1.045103930992584251e+00 1.043427097991447283e+00
|
||||
8.590000000000000000e+02 2.689309416215754367e-01 4.822453825439987352e-01 6.545186487163281441e-01 7.741694905168848839e-01 9.032520121906427724e-01 1.045119606370340293e+00 1.043443417562475162e+00
|
||||
8.600000000000000000e+02 2.689265782242156178e-01 4.822315113799650610e-01 6.544918126955695525e-01 7.741305497444148642e-01 9.032040846437066062e-01 1.045135202259709351e+00 1.043459656382598855e+00
|
||||
8.610000000000000000e+02 2.689222938193084889e-01 4.822177301543539296e-01 6.544650679763199808e-01 7.740917428145416279e-01 9.031563854383943823e-01 1.045150719316672472e+00 1.043475815057308909e+00
|
||||
8.620000000000000000e+02 2.689180883208154849e-01 4.822040388354058571e-01 6.544384143769038653e-01 7.740530695352210167e-01 9.031089136284077279e-01 1.045166158589433847e+00 1.043491894530310882e+00
|
||||
8.630000000000000000e+02 2.689139611952621745e-01 4.821904368940161945e-01 6.544118519941249934e-01 7.740145291893776314e-01 9.030616681695499137e-01 1.045181521162370952e+00 1.043507895778295280e+00
|
||||
8.640000000000000000e+02 2.689099117991810561e-01 4.821769251319067418e-01 6.543853807379395038e-01 7.739761214038815007e-01 9.030146478690646017e-01 1.045196808022231583e+00 1.043523819680287845e+00
|
||||
8.650000000000000000e+02 2.689059400285939705e-01 4.821635016300359622e-01 6.543590002133740091e-01 7.739378454470120516e-01 9.029678516821554313e-01 1.045212020073735815e+00 1.043539667018671846e+00
|
||||
8.660000000000000000e+02 2.689020452133941141e-01 4.821501673177373548e-01 6.543327102603027079e-01 7.738997008488546214e-01 9.029212784499005551e-01 1.045227158182389093e+00 1.043555438511344580e+00
|
||||
8.670000000000000000e+02 2.688982267402789117e-01 4.821369224824937905e-01 6.543065106729195612e-01 7.738616869338295068e-01 9.028749267596254402e-01 1.045242223147807126e+00 1.043571134822741220e+00
|
||||
8.680000000000000000e+02 2.688944849276172500e-01 4.821237650616507775e-01 6.542804011214304882e-01 7.738238031477464585e-01 9.028287953284368506e-01 1.045257215608103474e+00 1.043586756485473055e+00
|
||||
8.690000000000000000e+02 2.688908188042148928e-01 4.821106961771536303e-01 6.542543817599141276e-01 7.737860488249213020e-01 9.027828829859076976e-01 1.045272135948537295e+00 1.043602303844839652e+00
|
||||
8.700000000000000000e+02 2.688872276224292257e-01 4.820977144173298479e-01 6.542284522449907103e-01 7.737484234659893767e-01 9.027371882165863282e-01 1.045286984257503438e+00 1.043617777043802652e+00
|
||||
8.710000000000000000e+02 2.688837111714983963e-01 4.820848195652156498e-01 6.542026125304936102e-01 7.737109264991497426e-01 9.026917096146659381e-01 1.045301760410927372e+00 1.043633176067010782e+00
|
||||
8.720000000000000000e+02 2.688802695502124918e-01 4.820720120870518044e-01 6.541768621622342517e-01 7.736735569314914240e-01 9.026464455802134523e-01 1.045316464218539965e+00 1.043648500848497918e+00
|
||||
8.730000000000000000e+02 2.688769009259817655e-01 4.820592919473515314e-01 6.541512011174623886e-01 7.736363143249224139e-01 9.026013946569929614e-01 1.045331095577242797e+00 1.043663751393454797e+00
|
||||
8.740000000000000000e+02 2.688736060046159060e-01 4.820466579647883498e-01 6.541256288784236261e-01 7.735991983392260796e-01 9.025565554119091560e-01 1.045345654589984186e+00 1.043678927871501960e+00
|
||||
8.750000000000000000e+02 2.688703874470037558e-01 4.820341127600944464e-01 6.541001488133346697e-01 7.735622180503103351e-01 9.025119646088408665e-01 1.045360244095771218e+00 1.043694111205646813e+00
|
||||
8.760000000000000000e+02 2.688672433238231685e-01 4.820216554646916673e-01 6.540747612203220429e-01 7.735253746681928222e-01 9.024676297080067577e-01 1.045374921377167921e+00 1.043709344966835983e+00
|
||||
8.770000000000000000e+02 2.688641706767939676e-01 4.820092829767116394e-01 6.540494615533801737e-01 7.734886526535895701e-01 9.024234877125851817e-01 1.045389481670352394e+00 1.043724473008127651e+00
|
||||
8.780000000000000000e+02 2.688611687137728579e-01 4.819969945445708448e-01 6.540242445778783331e-01 7.734520381145050250e-01 9.023794915570561015e-01 1.045403796855598255e+00 1.043739392787744968e+00
|
||||
8.790000000000000000e+02 2.688582366933095491e-01 4.819847876920010932e-01 6.539991091992117811e-01 7.734155305454666340e-01 9.023356457748521464e-01 1.045417889731411254e+00 1.043754117938666015e+00
|
||||
8.800000000000000000e+02 2.688553708928149710e-01 4.819726616797606611e-01 6.539740589660736347e-01 7.733791408515509058e-01 9.022919907809202611e-01 1.045431876927412240e+00 1.043768739411275126e+00
|
||||
8.810000000000000000e+02 2.688525732842976246e-01 4.819606195443011387e-01 6.539490986676660400e-01 7.733428810729673364e-01 9.022485647899595174e-01 1.045445862641822377e+00 1.043783342656536606e+00
|
||||
8.820000000000000000e+02 2.688498469442913152e-01 4.819486641329532861e-01 6.539242303818550983e-01 7.733067552417129953e-01 9.022053781128674954e-01 1.045459874662453936e+00 1.043797953702920056e+00
|
||||
8.830000000000000000e+02 2.688471924703182969e-01 4.819367943633023899e-01 6.538994512030269490e-01 7.732707548643508177e-01 9.021624034983294349e-01 1.045473844376072048e+00 1.043812520201631511e+00
|
||||
8.840000000000000000e+02 2.688446087754564062e-01 4.819250084919282640e-01 6.538747579106611862e-01 7.732348718099530949e-01 9.021196153370286686e-01 1.045487706902578973e+00 1.043826988024221247e+00
|
||||
8.850000000000000000e+02 2.688420898071734455e-01 4.819133030588036437e-01 6.538501498196616080e-01 7.731991052621448590e-01 9.020770134353727210e-01 1.045501472629949635e+00 1.043841361650178268e+00
|
||||
8.860000000000000000e+02 2.688396367797189490e-01 4.819016786407994135e-01 6.538256278961910306e-01 7.731634580684717539e-01 9.020346079007973694e-01 1.045515171554958878e+00 1.043855663922140797e+00
|
||||
8.870000000000000000e+02 2.688372514863839324e-01 4.818901364264934761e-01 6.538011932574219198e-01 7.731279330918872095e-01 9.019924066262855478e-01 1.045528825199254497e+00 1.043869913796020121e+00
|
||||
8.880000000000000000e+02 2.688349354696012439e-01 4.818786777839448865e-01 6.537768463656540296e-01 7.730925302062886528e-01 9.019504093257983968e-01 1.045542434264458587e+00 1.043884113879409492e+00
|
||||
8.890000000000000000e+02 2.688326874276039669e-01 4.818673018817410947e-01 6.537525863864117603e-01 7.730572471842903637e-01 9.019086099270319234e-01 1.045555984688744555e+00 1.043898253383525265e+00
|
||||
8.900000000000000000e+02 2.688305056339439503e-01 4.818560070313346322e-01 6.537284121399362657e-01 7.730220816515205318e-01 9.018670011010180287e-01 1.045569461061836902e+00 1.043912319126963029e+00
|
||||
8.910000000000000000e+02 2.688283883463029045e-01 4.818447919035476756e-01 6.537043228380935433e-01 7.729870319096314724e-01 9.018255788159575959e-01 1.045582856567631280e+00 1.043926304755733225e+00
|
||||
8.920000000000000000e+02 2.688263342118519250e-01 4.818336557926705677e-01 6.536803182863200057e-01 7.729520979552113591e-01 9.017843425101863541e-01 1.045596175051267229e+00 1.043940213118975890e+00
|
||||
8.930000000000000000e+02 2.688243441332366368e-01 4.818225997280124462e-01 6.536563987041625889e-01 7.729172794188019502e-01 9.017432918690880816e-01 1.045609418880155461e+00 1.043954046061946306e+00
|
||||
8.940000000000000000e+02 2.688224182692779407e-01 4.818116233006128901e-01 6.536325641071455417e-01 7.728825762577650194e-01 9.017024255421113299e-01 1.045622579109867889e+00 1.043967798121924195e+00
|
||||
8.950000000000000000e+02 2.688205561224730200e-01 4.818007265881780743e-01 6.536088145716245634e-01 7.728479889341199893e-01 9.016617462056384369e-01 1.045635672575429664e+00 1.043981483621958750e+00
|
||||
8.960000000000000000e+02 2.688187577948973894e-01 4.817899091026724423e-01 6.535851503552045916e-01 7.728135185312847710e-01 9.016212591873991045e-01 1.045648721227139255e+00 1.043995119257119297e+00
|
||||
8.970000000000000000e+02 2.688170219614623435e-01 4.817791707803342760e-01 6.535615718471390334e-01 7.727791657535946213e-01 9.015809671112184898e-01 1.045661736083605353e+00 1.044008712740314149e+00
|
||||
8.980000000000000000e+02 2.688153492364089847e-01 4.817685121543681670e-01 6.535380787059984486e-01 7.727449300370599072e-01 9.015408668381479362e-01 1.045674710976076449e+00 1.044022258941612158e+00
|
||||
BIN
boundary-layer-RANS-keps-NN/u2d_saved.npy
Normal file
BIN
boundary-layer-RANS-keps-NN/u2d_saved.npy
Normal file
Binary file not shown.
BIN
boundary-layer-RANS-keps-NN/v2d_saved.npy
Normal file
BIN
boundary-layer-RANS-keps-NN/v2d_saved.npy
Normal file
Binary file not shown.
527
boundary-layer-RANS-keps-NN/vel_2540_dns.prof
Normal file
527
boundary-layer-RANS-keps-NN/vel_2540_dns.prof
Normal file
@ -0,0 +1,527 @@
|
||||
% DNS of a turbulent zero-pressure gradient boundary layer
|
||||
% References:
|
||||
% Schlatter and Orlu, 2010, J. Fluid Mech., 659 (2010)
|
||||
% Schlatter et al., 2009, Bulletin APS, 54:19, page 59
|
||||
%
|
||||
% Integral quantities:
|
||||
% Re_{\theta} = 2536.827
|
||||
% Re_{\delta^*} = 3563.325
|
||||
% Re_{\tau} = 830.0115
|
||||
% H_{12} = 1.404639
|
||||
% c_f = 0.003327997
|
||||
%
|
||||
% Wall-normal profiles:
|
||||
% y/\delta_{99} y+ U+ urms+ vrms+ wrms+ uv+ prms+ pu+ pv+ S(u) F(u) dU+/dy+ V+ omxrms^+ omyrms^+ omzrms^+
|
||||
0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 2.6972733 -0.0000000 -0.0000000 -0.1596491 4.9777651 1.0000000 -0.0000000 0.2876934 0.0000000 0.4192886
|
||||
0.0000416 0.0345555 0.0345555 0.0144824 0.0000157 0.0098999 -0.0000000 2.6969481 0.0046712 -0.0000152 1.0261442 4.9777651 1.0000003 0.0000000 0.2852885 0.0010665 0.4189233
|
||||
0.0001665 0.1382207 0.1382207 0.0578530 0.0002469 0.0390956 -0.0000029 2.6960241 0.0186539 -0.0002367 1.0333935 4.9840453 0.9999978 0.0000000 0.2780286 0.0042660 0.4178722
|
||||
0.0003747 0.3109918 0.3109895 0.1299036 0.0012171 0.0861047 -0.0000333 2.6946559 0.0416339 -0.0011434 1.0449375 4.9955765 0.9999684 0.0000002 0.2664325 0.0096004 0.4164385
|
||||
0.0006661 0.5528622 0.5528368 0.2303624 0.0037060 0.1486316 -0.0001909 2.6931004 0.0727709 -0.0033862 1.0591205 5.0108349 0.9998115 0.0000005 0.2512695 0.0170734 0.4149488
|
||||
0.0010407 0.8638228 0.8636656 0.3589128 0.0086290 0.2237601 -0.0007449 2.6917166 0.1102994 -0.0076120 1.0732770 5.0210389 0.9992587 0.0000012 0.2332859 0.0266847 0.4134711
|
||||
0.0014986 1.2438618 1.2431687 0.5150705 0.0169006 0.3081928 -0.0022694 2.6909675 0.1513898 -0.0142950 1.0830324 5.0059662 0.9977346 0.0000024 0.2134293 0.0384080 0.4116389
|
||||
0.0020397 1.6929651 1.6905433 0.6977997 0.0293057 0.3984957 -0.0057958 2.6914130 0.1923221 -0.0236244 1.0822068 4.9344256 0.9942079 0.0000045 0.1928137 0.0521461 0.4084537
|
||||
0.0026640 2.2111157 2.2040042 0.9048333 0.0464031 0.4913414 -0.0129137 2.6936899 0.2290083 -0.0354753 1.0637638 4.7753092 0.9870868 0.0000077 0.1729607 0.0676686 0.4024326
|
||||
0.0033714 2.7982940 2.7801008 1.1318706 0.0684726 0.5837478 -0.0257161 2.6984694 0.2577807 -0.0494588 1.0220420 4.5166750 0.9742774 0.0000123 0.1557905 0.0845591 0.3921642
|
||||
0.0041620 3.4544780 3.4129606 1.3720617 0.0955119 0.6732895 -0.0464984 2.7063963 0.2762530 -0.0650182 0.9551593 4.1773721 0.9534810 0.0000186 0.1433416 0.1022082 0.3771330
|
||||
0.0050356 4.1796430 4.0937104 1.6162132 0.1272734 0.7582421 -0.0772303 2.7180192 0.2840215 -0.0815289 0.8658581 3.7995432 0.9227255 0.0000271 0.1369865 0.1198712 0.3582823
|
||||
0.0059924 4.9737617 4.8103763 1.8538490 0.1633259 0.8376192 -0.1189615 2.7337255 0.2829478 -0.0983645 0.7603141 3.4295265 0.8809568 0.0000378 0.1366550 0.1367723 0.3378637
|
||||
0.0070322 5.8368041 5.5484536 2.0748013 0.2031225 0.9110852 -0.1714010 2.7536908 0.2768770 -0.1149208 0.6459916 3.1023937 0.8284633 0.0000511 0.1408436 0.1522171 0.3185622
|
||||
0.0081550 6.7687378 6.2921090 2.2707533 0.2460583 0.9787701 -0.2328527 2.7778491 0.2708063 -0.1306118 0.5298234 2.8366855 0.7669367 0.0000672 0.1474989 0.1656796 0.3023633
|
||||
0.0093607 7.7695276 7.0257345 2.4362347 0.2915097 1.0410424 -0.3005305 2.8058830 0.2697734 -0.1448683 0.4172440 2.6367302 0.6991620 0.0000859 0.1548759 0.1768433 0.2898612
|
||||
0.0106494 8.8391360 7.7354545 2.5688759 0.3388532 1.0983111 -0.3711169 2.8372292 0.2777891 -0.1571633 0.3119586 2.4976979 0.6284540 0.0001073 0.1618495 0.1855985 0.2803865
|
||||
0.0120209 9.9775226 8.4102371 2.6690310 0.3874732 1.1509030 -0.4413626 2.8711076 0.2971521 -0.1670665 0.2161275 2.4102878 0.5580624 0.0001312 0.1678413 0.1920070 0.2727006
|
||||
0.0134753 11.1846446 9.0424265 2.7390460 0.4367650 1.1990238 -0.5085514 2.9065647 0.3282476 -0.1743101 0.1307082 2.3639752 0.4907017 0.0001576 0.1726303 0.1962511 0.2656707
|
||||
0.0150124 12.4604565 9.6277091 2.7824503 0.4861428 1.2427786 -0.5707463 2.9425479 0.3698188 -0.1788392 0.0558108 2.3488613 0.4283097 0.0001862 0.1761985 0.1985811 0.2585879
|
||||
0.0166322 13.8049103 10.1646647 2.8032670 0.5350514 1.2822193 -0.6268206 2.9779830 0.4194849 -0.1808260 -0.0089869 2.3565108 0.3720108 0.0002171 0.1786256 0.1992712 0.2511616
|
||||
0.0183346 15.2179554 10.6541088 2.8055241 0.5829827 1.3173941 -0.6763432 3.0118631 0.4743489 -0.1806434 -0.0643864 2.3801515 0.3222355 0.0002504 0.1800351 0.1985894 0.2433707
|
||||
0.0201196 16.6995386 11.0984012 2.7929666 0.6294910 1.3483885 -0.7193953 3.0433123 0.5314915 -0.1788073 -0.1111862 2.4145276 0.2788979 0.0002861 0.1805588 0.1967801 0.2353170
|
||||
0.0219872 18.2496040 11.5008369 2.7689222 0.6742040 1.3753532 -0.7563871 3.0716375 0.5883286 -0.1759030 -0.1501745 2.4556128 0.2415848 0.0003245 0.1803257 0.1940580 0.2271321
|
||||
0.0239371 19.8680934 11.8651689 2.7362686 0.7168285 1.3985153 -0.7879049 3.0963405 0.6427824 -0.1725128 -0.1820771 2.5003076 0.2097032 0.0003659 0.1794457 0.1906088 0.2189267
|
||||
0.0259695 21.5549458 12.1952647 2.6974482 0.7571492 1.4181677 -0.8146030 3.1171196 0.6933364 -0.1691469 -0.2075386 2.5462221 0.1825943 0.0004107 0.1780179 0.1865934 0.2107769
|
||||
0.0280841 23.3100977 12.4948810 2.6545019 0.7950236 1.4346424 -0.8371296 3.1338398 0.7389789 -0.1661967 -0.2271385 2.5915217 0.1596019 0.0004592 0.1761261 0.1821525 0.2027384
|
||||
0.0302809 25.1334830 12.7675351 2.6091118 0.8303755 1.4482768 -0.8560852 3.1465077 0.7791108 -0.1639146 -0.2414189 2.6347773 0.1401213 0.0005117 0.1738448 0.1774094 0.1948526
|
||||
0.0325598 27.0250331 13.0164463 2.5626388 0.8631865 1.4593883 -0.8720013 3.1552349 0.8134433 -0.1624195 -0.2508977 2.6748755 0.1236151 0.0005685 0.1712413 0.1724731 0.1871545
|
||||
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|
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||||
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||||
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||||
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|
||||
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|
||||
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|
||||
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|
||||
1.1810415 980.2779730 24.4617620 0.1647885 0.2000216 0.1326921 -0.0053550 0.4281973 -0.0349250 0.0044858 -1.7019252 31.1493741 0.0003526 0.0563719 0.0037500 0.0032296 0.0045025
|
||||
1.1930676 990.2598195 24.4649882 0.1555235 0.1902508 0.1241783 -0.0044026 0.4128176 -0.0339941 0.0046380 -1.4933002 31.2408574 0.0002957 0.0564188 0.0034514 0.0029283 0.0041240
|
||||
1.2051321 1000.2734944 24.4677009 0.1471215 0.1809125 0.1162073 -0.0036106 0.3983361 -0.0328692 0.0047362 -1.2844497 31.1594755 0.0002475 0.0564577 0.0031727 0.0026484 0.0037558
|
||||
1.2172345 1010.3186205 24.4699820 0.1394458 0.1720223 0.1087835 -0.0029471 0.3847976 -0.0315909 0.0047865 -1.0633236 30.6575332 0.0002080 0.0564901 0.0029180 0.0023894 0.0034105
|
||||
1.2293744 1020.3948198 24.4719017 0.1323912 0.1635933 0.1018742 -0.0023915 0.3722089 -0.0302202 0.0047926 -0.8247378 29.4932606 0.0001737 0.0565171 0.0026782 0.0021500 0.0030879
|
||||
1.2415512 1030.5017127 24.4735044 0.1258431 0.1556345 0.0954847 -0.0019296 0.3605223 -0.0288091 0.0047613 -0.5695932 27.5104025 0.0001444 0.0565395 0.0024525 0.0019306 0.0027941
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||||
1.2537645 1040.6389189 24.4748361 0.1197351 0.1481452 0.0896442 -0.0015512 0.3496136 -0.0273944 0.0046961 -0.3235806 25.1284317 0.0001190 0.0565578 0.0022365 0.0017301 0.0025286
|
||||
1.2660139 1050.8060567 24.4759380 0.1140434 0.1411180 0.0843503 -0.0012467 0.3394185 -0.0259877 0.0046025 -0.1047362 22.8251210 0.0000986 0.0565724 0.0020352 0.0015462 0.0022722
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||||
1.2782989 1061.0027432 24.4768574 0.1087116 0.1345436 0.0795110 -0.0010037 0.3298938 -0.0246016 0.0044839 0.0803590 20.6316878 0.0000824 0.0565840 0.0018602 0.0013772 0.0020477
|
||||
1.2906190 1071.2285946 24.4776366 0.1037173 0.1283967 0.0750458 -0.0008086 0.3210200 -0.0232668 0.0043486 0.2307219 18.4319678 0.0000707 0.0565932 0.0017151 0.0012210 0.0018675
|
||||
1.3029738 1081.4832259 24.4783137 0.0991114 0.1226325 0.0709411 -0.0006503 0.3126827 -0.0220038 0.0042023 0.3564106 16.3126714 0.0000615 0.0566007 0.0015800 0.0010753 0.0017039
|
||||
1.3153629 1091.7662509 24.4789071 0.0949071 0.1172116 0.0671751 -0.0005216 0.3048470 -0.0208046 0.0040523 0.4627380 14.4350947 0.0000542 0.0566067 0.0014536 0.0009389 0.0015433
|
||||
1.3277856 1102.0772826 24.4794312 0.0910535 0.1121130 0.0637127 -0.0004171 0.2974719 -0.0196557 0.0039004 0.5486015 12.9024807 0.0000476 0.0566116 0.0013362 0.0008164 0.0013855
|
||||
1.3402416 1112.4159328 24.4798943 0.0874738 0.1073270 0.0605029 -0.0003330 0.2905728 -0.0185500 0.0037489 0.6110786 11.5483063 0.0000423 0.0566154 0.0012305 0.0007105 0.0012453
|
||||
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|
||||
1.3652517 1133.1745304 24.4806837 0.0809747 0.0986527 0.0547824 -0.0002146 0.2780396 -0.0165050 0.0034469 0.6835007 9.2151507 0.0000345 0.0566208 0.0010539 0.0005423 0.0010163
|
||||
1.3778047 1143.5936963 24.4810294 0.0780004 0.0947342 0.0522533 -0.0001732 0.2723218 -0.0155759 0.0032985 0.6937372 8.2049078 0.0000319 0.0566227 0.0009849 0.0004760 0.0009241
|
||||
1.3903891 1154.0389175 24.4813540 0.0751944 0.0910699 0.0499268 -0.0001395 0.2669348 -0.0147106 0.0031534 0.6887711 7.3009164 0.0000304 0.0566242 0.0009280 0.0004179 0.0008479
|
||||
1.4030045 1164.5098009 24.4816649 0.0725550 0.0876412 0.0477914 -0.0001119 0.2618242 -0.0139062 0.0030111 0.6757429 6.5772761 0.0000290 0.0566254 0.0008755 0.0003668 0.0007843
|
||||
1.4156503 1175.0059522 24.4819634 0.0700801 0.0844322 0.0458252 -0.0000899 0.2569908 -0.0131562 0.0028723 0.6595934 6.0807443 0.0000280 0.0566264 0.0008287 0.0003225 0.0007281
|
||||
1.4283260 1185.5269762 24.4822532 0.0677607 0.0814289 0.0439990 -0.0000732 0.2523893 -0.0124569 0.0027368 0.6408357 5.7772959 0.0000270 0.0566272 0.0007895 0.0002858 0.0006823
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1.4410313 1196.0724768 24.4825339 0.0655697 0.0786160 0.0422886 -0.0000615 0.2480256 -0.0118035 0.0026060 0.6190600 5.5858841 0.0000263 0.0566278 0.0007615 0.0002563 0.0006492
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1.4537655 1206.6420569 24.4828083 0.0634889 0.0759745 0.0406851 -0.0000536 0.2438533 -0.0111932 0.0024805 0.5940176 5.4229710 0.0000255 0.0566282 0.0007424 0.0002321 0.0006257
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1.4665283 1217.2353187 24.4830757 0.0615061 0.0734846 0.0391812 -0.0000484 0.2398795 -0.0106222 0.0023612 0.5652436 5.2212293 0.0000251 0.0566285 0.0007279 0.0002116 0.0006063
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1.4793192 1227.8518633 24.4833393 0.0596185 0.0711291 0.0377678 -0.0000447 0.2360621 -0.0100884 0.0022482 0.5356956 4.9780578 0.0000246 0.0566288 0.0007149 0.0001942 0.0005879
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1.4921376 1238.4912910 24.4835996 0.0578186 0.0688957 0.0364390 -0.0000417 0.2324154 -0.0095885 0.0021416 0.5084860 4.7123880 0.0000245 0.0566290 0.0007010 0.0001796 0.0005707
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1.5049831 1249.1532012 24.4838593 0.0561022 0.0667757 0.0351887 -0.0000390 0.2289047 -0.0091206 0.0020411 0.4846764 4.4484122 0.0000242 0.0566292 0.0006850 0.0001671 0.0005577
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1.5178552 1259.8371926 24.4841171 0.0544635 0.0647624 0.0340087 -0.0000364 0.2255491 -0.0086815 0.0019462 0.4640603 4.2173647 0.0000241 0.0566295 0.0006683 0.0001567 0.0005484
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1.5307534 1270.5428628 24.4843743 0.0529025 0.0628496 0.0328883 -0.0000340 0.2223152 -0.0082696 0.0018563 0.4456226 4.0411479 0.0000238 0.0566297 0.0006530 0.0001489 0.0005412
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1.5436772 1281.2698088 24.4846290 0.0514128 0.0610307 0.0318215 -0.0000320 0.2192211 -0.0078824 0.0017712 0.4285222 3.9201315 0.0000237 0.0566300 0.0006406 0.0001440 0.0005350
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1.5566262 1292.0176267 24.4848828 0.0499913 0.0592988 0.0308045 -0.0000302 0.2162334 -0.0075184 0.0016904 0.4123597 3.8327854 0.0000234 0.0566302 0.0006309 0.0001412 0.0005296
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1.5695999 1302.7859120 24.4851341 0.0486299 0.0576466 0.0298357 -0.0000287 0.2133711 -0.0071755 0.0016140 0.3973069 3.7649624 0.0000233 0.0566305 0.0006232 0.0001396 0.0005245
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1.5825977 1313.5742591 24.4853848 0.0473271 0.0560676 0.0289112 -0.0000274 0.2106026 -0.0068525 0.0015416 0.3837099 3.7105384 0.0000231 0.0566307 0.0006165 0.0001386 0.0005197
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1.5956192 1324.3822619 24.4856332 0.0460764 0.0545562 0.0280282 -0.0000262 0.2079480 -0.0065476 0.0014732 0.3713942 3.6657332 0.0000230 0.0566309 0.0006102 0.0001377 0.0005151
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1.6086639 1335.2095135 24.4858811 0.0448771 0.0531075 0.0271829 -0.0000250 0.2053774 -0.0062599 0.0014085 0.3602356 3.6281343 0.0000227 0.0566312 0.0006041 0.0001370 0.0005107
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1.6217313 1346.0556062 24.4861268 0.0437230 0.0517176 0.0263731 -0.0000240 0.2029112 -0.0059878 0.0013472 0.3499138 3.5953038 0.0000227 0.0566314 0.0005981 0.0001363 0.0005064
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1.6348209 1356.9201317 24.4863719 0.0426144 0.0503827 0.0255962 -0.0000230 0.2005206 -0.0057306 0.0012892 0.3404801 3.5670387 0.0000224 0.0566317 0.0005922 0.0001355 0.0005022
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1.6479323 1367.8026810 24.4866147 0.0415457 0.0490997 0.0248503 -0.0000221 0.1982262 -0.0054870 0.0012342 0.3316312 3.5421647 0.0000223 0.0566319 0.0005862 0.0001348 0.0004980
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1.6610648 1378.7028443 24.4868569 0.0405180 0.0478657 0.0241334 -0.0000212 0.1960001 -0.0052564 0.0011821 0.3235166 3.5201762 0.0000221 0.0566322 0.0005804 0.0001340 0.0004939
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1.6742181 1389.6202112 24.4870968 0.0395259 0.0466782 0.0234440 -0.0000204 0.1938630 -0.0050377 0.0011326 0.3158141 3.5001408 0.0000220 0.0566324 0.0005746 0.0001333 0.0004898
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1.6873916 1400.5543708 24.4873362 0.0385708 0.0455347 0.0227804 -0.0000196 0.1917877 -0.0048304 0.0010856 0.3087486 3.4826236 0.0000217 0.0566327 0.0005689 0.0001325 0.0004857
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1.7005848 1411.5049113 24.4875732 0.0376477 0.0444330 0.0221415 -0.0000189 0.1897949 -0.0046336 0.0010410 0.3019669 3.4667419 0.0000216 0.0566330 0.0005633 0.0001318 0.0004816
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1.7137973 1422.4714204 24.4878096 0.0367582 0.0433711 0.0215258 -0.0000182 0.1878582 -0.0044467 0.0009986 0.2957587 3.4525689 0.0000214 0.0566332 0.0005577 0.0001310 0.0004776
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1.7270285 1433.4534854 24.4880437 0.0358976 0.0423471 0.0209324 -0.0000176 0.1859981 -0.0042691 0.0009583 0.2897331 3.4392183 0.0000213 0.0566335 0.0005521 0.0001303 0.0004736
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1.7402780 1444.4506926 24.4882772 0.0350677 0.0413592 0.0203599 -0.0000170 0.1841890 -0.0041003 0.0009199 0.2842384 3.4276821 0.0000211 0.0566338 0.0005466 0.0001295 0.0004696
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1.7535452 1455.4626281 24.4885084 0.0342638 0.0404057 0.0198076 -0.0000164 0.1824511 -0.0039397 0.0008833 0.2788431 3.4163888 0.0000210 0.0566340 0.0005411 0.0001287 0.0004657
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1.7668297 1466.4888773 24.4887389 0.0334882 0.0394850 0.0192742 -0.0000158 0.1807597 -0.0037869 0.0008485 0.2739504 3.4066220 0.0000208 0.0566343 0.0005356 0.0001279 0.0004617
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1.7801309 1477.5290251 24.4889671 0.0327361 0.0385958 0.0187593 -0.0000154 0.1791347 -0.0036413 0.0008153 0.2690867 3.3969519 0.0000207 0.0566346 0.0005302 0.0001272 0.0004578
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1.7934483 1488.5826557 24.4891947 0.0320100 0.0377367 0.0182616 -0.0000149 0.1775520 -0.0035028 0.0007837 0.2647083 3.3880731 0.0000204 0.0566348 0.0005249 0.0001264 0.0004539
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1.8067815 1499.6493531 24.4894200 0.0313053 0.0369063 0.0177807 -0.0000144 0.1760312 -0.0033706 0.0007535 0.2602963 3.3796150 0.0000204 0.0566351 0.0005195 0.0001256 0.0004501
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1.8201299 1510.7287005 24.4896446 0.0306247 0.0361034 0.0173156 -0.0000140 0.1745490 -0.0032447 0.0007247 0.2563598 3.3729463 0.0000201 0.0566354 0.0005142 0.0001248 0.0004462
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1.8334931 1521.8202809 24.4898669 0.0299634 0.0353269 0.0168658 -0.0000136 0.1731246 -0.0031244 0.0006972 0.2523360 3.3650224 0.0000200 0.0566357 0.0005090 0.0001240 0.0004424
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1.8468705 1532.9236766 24.4900886 0.0293245 0.0345757 0.0164306 -0.0000132 0.1717354 -0.0030098 0.0006709 0.2487838 3.3584933 0.0000198 0.0566359 0.0005037 0.0001232 0.0004386
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1.8602616 1544.0384697 24.4903080 0.0287032 0.0338488 0.0160094 -0.0000128 0.1704004 -0.0029002 0.0006457 0.2450940 3.3526018 0.0000197 0.0566362 0.0004985 0.0001224 0.0004347
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1.8736660 1555.1642416 24.4905267 0.0281026 0.0331451 0.0156015 -0.0000124 0.1690975 -0.0027956 0.0006217 0.2418785 3.3457187 0.0000195 0.0566365 0.0004933 0.0001216 0.0004310
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1.8870831 1566.3005734 24.4907431 0.0275182 0.0324638 0.0152066 -0.0000121 0.1678452 -0.0026955 0.0005987 0.2384786 3.3408842 0.0000194 0.0566368 0.0004882 0.0001208 0.0004272
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1.9005123 1577.4470460 24.4909588 0.0269530 0.0318041 0.0148240 -0.0000118 0.1666224 -0.0026000 0.0005767 0.2355592 3.3344425 0.0000192 0.0566370 0.0004831 0.0001200 0.0004234
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1.9139534 1588.6032396 24.4911723 0.0264025 0.0311650 0.0144533 -0.0000115 0.1654469 -0.0025085 0.0005556 0.2324138 3.3279731 0.0000191 0.0566373 0.0004779 0.0001192 0.0004196
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1.9274056 1599.7687342 24.4913851 0.0258699 0.0305457 0.0140939 -0.0000112 0.1642984 -0.0024211 0.0005354 0.2297556 3.3235223 0.0000189 0.0566376 0.0004729 0.0001183 0.0004159
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1.9408685 1610.9431094 24.4915956 0.0253508 0.0299456 0.0137455 -0.0000109 0.1631943 -0.0023372 0.0005161 0.2268314 3.3188303 0.0000188 0.0566378 0.0004678 0.0001175 0.0004122
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1.9543416 1622.1259446 24.4918055 0.0248486 0.0293639 0.0134077 -0.0000107 0.1621148 -0.0022571 0.0004975 0.2244072 3.3145445 0.0000186 0.0566381 0.0004628 0.0001167 0.0004085
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1.9678244 1633.3168187 24.4920131 0.0243585 0.0287998 0.0130800 -0.0000104 0.1610770 -0.0021802 0.0004797 0.2216804 3.3063345 0.0000185 0.0566384 0.0004578 0.0001159 0.0004047
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1.9813164 1644.5153103 24.4922200 0.0238843 0.0282529 0.0127621 -0.0000102 0.1600618 -0.0021067 0.0004627 0.2194641 3.3060133 0.0000183 0.0566387 0.0004528 0.0001151 0.0004010
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1.9948170 1655.7209979 24.4924247 0.0234212 0.0277224 0.0124536 -0.0000100 0.1590857 -0.0020360 0.0004463 0.2169087 3.3008680 0.0000183 0.0566389 0.0004478 0.0001142 0.0003973
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2.0083258 1666.9334596 24.4926287 0.0229730 0.0272077 0.0121542 -0.0000097 0.1581303 -0.0019684 0.0004305 0.0000000 3.0000000 0.0000181 0.0566392 0.0004429 0.0001134 0.0003937
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2.0218423 1678.1522732 24.4928305 0.0225349 0.0267084 0.0118635 -0.0000095 0.1572116 -0.0019034 0.0004154 0.0000000 3.0000000 0.0000180 0.0566395 0.0004380 0.0001126 0.0003900
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2.0353659 1689.3770163 24.4930316 0.0221108 0.0262237 0.0115812 -0.0000093 0.1563119 -0.0018411 0.0004009 0.0000000 3.0000000 0.0000178 0.0566397 0.0004331 0.0001117 0.0003863
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2.0488961 1700.6072663 24.4932305 0.0216961 0.0257533 0.0113071 -0.0000092 0.1554466 -0.0017812 0.0003870 0.0000000 3.0000000 0.0000177 0.0566400 0.0004282 0.0001109 0.0003827
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2.0624325 1711.8426005 24.4934287 0.0212944 0.0252967 0.0110408 -0.0000090 0.1545989 -0.0017239 0.0003735 0.0000000 3.0000000 0.0000175 0.0566402 0.0004234 0.0001101 0.0003791
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2.0759744 1723.0825958 24.4936247 0.0209014 0.0248532 0.0107821 -0.0000088 0.1537835 -0.0016686 0.0003606 0.0000000 3.0000000 0.0000174 0.0566405 0.0004185 0.0001092 0.0003754
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2.0895215 1734.3268290 24.4938201 0.0205206 0.0244226 0.0105307 -0.0000086 0.1529842 -0.0016157 0.0003482 0.0000000 3.0000000 0.0000173 0.0566408 0.0004137 0.0001084 0.0003718
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2.1030732 1745.5748769 24.4940133 0.0201478 0.0240043 0.0102863 -0.0000085 0.1522153 -0.0015646 0.0003362 0.0000000 3.0000000 0.0000172 0.0566410 0.0004089 0.0001075 0.0003682
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2.1166290 1756.8263158 24.4942059 0.0197865 0.0235980 0.0100488 -0.0000083 0.1514612 -0.0015157 0.0003247 0.0000000 3.0000000 0.0000170 0.0566413 0.0004042 0.0001067 0.0003646
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2.1301883 1768.0807223 24.4943962 0.0194325 0.0232033 0.0098179 -0.0000082 0.1507358 -0.0014684 0.0003136 0.0000000 3.0000000 0.0000169 0.0566415 0.0003994 0.0001059 0.0003610
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2.1437507 1779.3376725 24.4945859 0.0190895 0.0228197 0.0095934 -0.0000080 0.1500239 -0.0014231 0.0003029 0.0000000 3.0000000 0.0000167 0.0566418 0.0003947 0.0001050 0.0003574
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2.1573157 1790.5967428 24.4947735 0.0187530 0.0224468 0.0093750 -0.0000079 0.1493390 -0.0013794 0.0002926 0.0000000 3.0000000 0.0000166 0.0566420 0.0003900 0.0001042 0.0003539
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2.1708827 1801.8575090 24.4949604 0.0184270 0.0220845 0.0091627 -0.0000077 0.1486667 -0.0013374 0.0002827 0.0000000 3.0000000 0.0000165 0.0566423 0.0003853 0.0001033 0.0003503
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2.1844512 1813.1195474 24.4951452 0.0181070 0.0217322 0.0089561 -0.0000076 0.1480197 -0.0012968 0.0002731 0.0000000 3.0000000 0.0000164 0.0566425 0.0003806 0.0001025 0.0003468
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2.1980208 1824.3824339 24.4953294 0.0177969 0.0213897 0.0087550 -0.0000075 0.1473843 -0.0012579 0.0002639 0.0000000 3.0000000 0.0000162 0.0566428 0.0003760 0.0001016 0.0003432
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2.2115908 1835.6457445 24.4955114 0.0174922 0.0210566 0.0085595 -0.0000074 0.1467728 -0.0012202 0.0002550 0.0000000 3.0000000 0.0000161 0.0566430 0.0003714 0.0001008 0.0003397
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2.2251609 1846.9090550 24.4956929 0.0171970 0.0207327 0.0083691 -0.0000073 0.1461719 -0.0011840 0.0002463 0.0000000 3.0000000 0.0000160 0.0566433 0.0003668 0.0000999 0.0003362
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2.2387304 1858.1719415 24.4958721 0.0169067 0.0204177 0.0081838 -0.0000071 0.1455936 -0.0011490 0.0002380 0.0000000 3.0000000 0.0000159 0.0566435 0.0003622 0.0000990 0.0003327
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2.2522990 1869.4339799 24.4960509 0.0166254 0.0201112 0.0080035 -0.0000070 0.1450252 -0.0011154 0.0002300 0.0000000 3.0000000 0.0000158 0.0566438 0.0003576 0.0000982 0.0003292
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||||
2.2658660 1880.6947462 24.4962275 0.0163486 0.0198131 0.0078279 -0.0000069 0.1444779 -0.0010828 0.0002222 0.0000000 3.0000000 0.0000157 0.0566440 0.0003531 0.0000973 0.0003257
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2.2794309 1891.9538164 24.4964036 0.0160803 0.0195230 0.0076569 -0.0000068 0.1439398 -0.0010515 0.0002147 0.0000000 3.0000000 0.0000155 0.0566442 0.0003486 0.0000965 0.0003223
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2.2929933 1903.2107666 24.4965775 0.0158162 0.0192407 0.0074904 -0.0000067 0.1434217 -0.0010211 0.0002075 0.0000000 3.0000000 0.0000154 0.0566445 0.0003441 0.0000956 0.0003188
|
||||
2.3065527 1914.4651731 24.4967510 0.0155602 0.0189660 0.0073283 -0.0000066 0.1429121 -0.0009920 0.0002005 0.0000000 3.0000000 0.0000153 0.0566447 0.0003396 0.0000948 0.0003154
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2.3201084 1925.7166120 24.4969223 0.0153080 0.0186986 0.0071704 -0.0000066 0.1424213 -0.0009636 0.0001937 0.0000000 3.0000000 0.0000152 0.0566449 0.0003352 0.0000939 0.0003120
|
||||
2.3336601 1936.9646599 24.4970931 0.0150634 0.0184383 0.0070166 -0.0000065 0.1419384 -0.0009364 0.0001871 0.0000000 3.0000000 0.0000151 0.0566452 0.0003308 0.0000931 0.0003086
|
||||
2.3472072 1948.2088931 24.4972618 0.0148223 0.0181849 0.0068667 -0.0000064 0.1414732 -0.0009100 0.0001808 0.0000000 3.0000000 0.0000150 0.0566454 0.0003264 0.0000922 0.0003052
|
||||
2.3607492 1959.4488884 24.4974301 0.0145885 0.0179381 0.0067207 -0.0000063 0.1410154 -0.0008846 0.0001746 0.0000000 3.0000000 0.0000149 0.0566456 0.0003221 0.0000914 0.0003018
|
||||
2.3742855 1970.6842226 24.4975962 0.0143579 0.0176979 0.0065784 -0.0000062 0.1405743 -0.0008598 0.0001687 0.0000000 3.0000000 0.0000148 0.0566458 0.0003177 0.0000905 0.0002984
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||||
2.3878158 1981.9144726 24.4977619 0.0141343 0.0174639 0.0064398 -0.0000061 0.1401401 -0.0008361 0.0001629 0.0000000 3.0000000 0.0000147 0.0566461 0.0003134 0.0000896 0.0002951
|
||||
2.4013394 1993.1392157 24.4979255 0.0139135 0.0172361 0.0063046 -0.0000061 0.1397216 -0.0008130 0.0001573 0.0000000 3.0000000 0.0000146 0.0566463 0.0003092 0.0000888 0.0002917
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||||
2.4148558 2004.3580293 24.4980887 0.0136994 0.0170141 0.0061729 -0.0000060 0.1393096 -0.0007908 0.0001519 0.0000000 3.0000000 0.0000145 0.0566465 0.0003049 0.0000879 0.0002884
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||||
2.4283646 2015.5704910 24.4982498 0.0134880 0.0167979 0.0060445 -0.0000059 0.1389124 -0.0007691 0.0001466 0.0000000 3.0000000 0.0000144 0.0566467 0.0003007 0.0000871 0.0002851
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2.4418653 2026.7761786 24.4984105 0.0132829 0.0165873 0.0059194 -0.0000058 0.1385212 -0.0007483 0.0001415 0.0000000 3.0000000 0.0000143 0.0566469 0.0002965 0.0000862 0.0002818
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2.4553572 2037.9746702 24.4985692 0.0130801 0.0163821 0.0057974 -0.0000058 0.1381440 -0.0007280 0.0001366 0.0000000 3.0000000 0.0000142 0.0566471 0.0002924 0.0000854 0.0002786
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2.4688400 2049.1655443 24.4987274 0.0128834 0.0161821 0.0056784 -0.0000057 0.1377725 -0.0007085 0.0001318 0.0000000 3.0000000 0.0000141 0.0566473 0.0002883 0.0000845 0.0002753
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2.4823131 2060.3483795 24.4988837 0.0126889 0.0159872 0.0055624 -0.0000056 0.1374141 -0.0006894 0.0001271 0.0000000 3.0000000 0.0000140 0.0566475 0.0002842 0.0000837 0.0002721
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2.4957761 2071.5227547 24.4990395 0.0125002 0.0157973 0.0054492 -0.0000056 0.1370611 -0.0006711 0.0001226 0.0000000 3.0000000 0.0000139 0.0566477 0.0002801 0.0000828 0.0002689
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2.5092283 2082.6882493 24.4991934 0.0123135 0.0156122 0.0053389 -0.0000055 0.1367205 -0.0006532 0.0001182 0.0000000 3.0000000 0.0000138 0.0566479 0.0002761 0.0000820 0.0002657
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2.5226693 2093.8444429 24.4993468 0.0121323 0.0154318 0.0052313 -0.0000054 0.1363849 -0.0006360 0.0001139 0.0000000 3.0000000 0.0000137 0.0566481 0.0002722 0.0000811 0.0002626
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2.5360986 2104.9909155 24.4994983 0.0119529 0.0152559 0.0051263 -0.0000054 0.1360610 -0.0006192 0.0001098 0.0000000 3.0000000 0.0000136 0.0566483 0.0002682 0.0000803 0.0002595
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2.5495157 2116.1272473 24.4996494 0.0117788 0.0150844 0.0050239 -0.0000053 0.1357419 -0.0006030 0.0001057 0.0000000 3.0000000 0.0000135 0.0566485 0.0002643 0.0000794 0.0002563
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2.5629200 2127.2530192 24.4997985 0.0116062 0.0149172 0.0049239 -0.0000053 0.1354338 -0.0005872 0.0001018 0.0000000 3.0000000 0.0000134 0.0566487 0.0002605 0.0000786 0.0002533
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2.5763112 2138.3678123 24.4999473 0.0114388 0.0147542 0.0048265 -0.0000052 0.1351303 -0.0005720 0.0000980 0.0000000 3.0000000 0.0000133 0.0566489 0.0002567 0.0000778 0.0002502
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2.5896886 2149.4712080 24.5000942 0.0112728 0.0145952 0.0047313 -0.0000051 0.1348370 -0.0005571 0.0000943 0.0000000 3.0000000 0.0000132 0.0566491 0.0002529 0.0000769 0.0002472
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2.6030517 2160.5627884 24.5002407 0.0111118 0.0144402 0.0046385 -0.0000051 0.1345482 -0.0005428 0.0000907 0.0000000 3.0000000 0.0000131 0.0566493 0.0002492 0.0000761 0.0002441
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2.6164002 2171.6421358 24.5003853 0.0109519 0.0142889 0.0045479 -0.0000050 0.1342690 -0.0005287 0.0000872 0.0000000 3.0000000 0.0000130 0.0566495 0.0002455 0.0000752 0.0002412
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BIN
boundary-layer-RANS-keps-NN/vis2d_saved.npy
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BIN
boundary-layer-RANS-keps-NN/vis2d_saved.npy
Normal file
Binary file not shown.
27392
boundary-layer-RANS-keps-NN/x2d.dat
Normal file
27392
boundary-layer-RANS-keps-NN/x2d.dat
Normal file
File diff suppressed because it is too large
Load Diff
27392
boundary-layer-RANS-keps-NN/y2d.dat
Normal file
27392
boundary-layer-RANS-keps-NN/y2d.dat
Normal file
File diff suppressed because it is too large
Load Diff
90
boundary-layer-RANS-keps-NN/y_u_k_om_bound_kom_outlet-1.txt
Normal file
90
boundary-layer-RANS-keps-NN/y_u_k_om_bound_kom_outlet-1.txt
Normal file
@ -0,0 +1,90 @@
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|
||||
2.249755040593493849e+00 1.041717166933150862e+00 1.802227230113688308e-06 2.396684012945736741e-01
|
||||
2.301653595089895976e+00 1.041676464319786000e+00 1.802192379965099461e-06 2.396651059293724295e-01
|
||||
2.353552149586298103e+00 1.041639488942724512e+00 1.802161141654885477e-06 2.396621413582342153e-01
|
||||
2.405450704082700231e+00 1.041606149999098951e+00 1.802133279807050650e-06 2.396594894591575486e-01
|
||||
2.457349258579102358e+00 1.041576365681876837e+00 1.802108665055592317e-06 2.396571393533072358e-01
|
||||
2.509247813075504485e+00 1.041550063555530814e+00 1.802087100372981721e-06 2.396550760405167513e-01
|
||||
2.561146367571906612e+00 1.041527182629669923e+00 1.802068515906620976e-06 2.396532930806452577e-01
|
||||
2.613044922068308740e+00 1.041507667661189407e+00 1.802052739293952040e-06 2.396517776744498396e-01
|
||||
2.664943476564710867e+00 1.041491475616459716e+00 1.802039758122153458e-06 2.396505276215375735e-01
|
||||
2.716842031061112994e+00 1.041478565740546980e+00 1.802029413704790848e-06 2.396495315561560369e-01
|
||||
2.768740585557515121e+00 1.041468913074802050e+00 1.802021752221132339e-06 2.396487915227752397e-01
|
||||
2.820639140053917249e+00 1.041462489675067271e+00 1.802016615127598408e-06 2.396482967054681112e-01
|
||||
2.872537694550319376e+00 1.041459285937025081e+00 1.802014099494678538e-06 2.396480528182951542e-01
|
||||
1
boundary-layer-RANS-keps-NN/z.dat
Normal file
1
boundary-layer-RANS-keps-NN/z.dat
Normal file
@ -0,0 +1 @@
|
||||
1 2
|
||||
166
calc_earsm.py
Executable file
166
calc_earsm.py
Executable file
@ -0,0 +1,166 @@
|
||||
def calc_earsm(k2d,om2d,u2d_face_w,u2d_face_s,v2d_face_w,v2d_face_s,uu2d,uv2d,vv2d,ww2d,vis2d_earsm):
|
||||
from joblib import dump, load
|
||||
import torch
|
||||
import torch.nn as nn
|
||||
import torch.optim as optim
|
||||
from torch.utils.data import TensorDataset, DataLoader
|
||||
|
||||
|
||||
global neural_net,pk_min, pk_max,scaler_yplus, scaler_pk,yplus_min, yplus_max, beta1_min, beta4_min, beta1_max, beta4_max, dudy,ttau,pk,vis2d_earsm1, beta2_min, beta2_max
|
||||
|
||||
if iter == 0:
|
||||
print('NN calc_earsm called')
|
||||
folder='../NN/'
|
||||
|
||||
# load data
|
||||
filename=str(folder)+'model.pth'
|
||||
neural_net = torch.load(filename,weights_only=False)
|
||||
print('model',neural_net)
|
||||
scaler_pk = load(str(folder)+'model-scaler-pk.bin')
|
||||
scaler_yplus = load(str(folder)+'model-scaler-yplus.bin')
|
||||
|
||||
beta1_min, beta1_max, beta2_min, beta2_max, beta4_min, beta4_max, pk_min, pk_max, yplus_min, yplus_max = np.loadtxt(str(folder)+'min-max.txt')
|
||||
|
||||
# beta1_max = -0.08
|
||||
# beta2_min = 0.03
|
||||
# beta4_max = -0.04
|
||||
|
||||
print('pk_min, pk_max',pk_min, pk_max, yplus_min, yplus_max)
|
||||
print('beta1_min, beta1_max',beta1_min, beta1_max)
|
||||
print('beta2_min, beta2_max',beta2_min, beta2_max)
|
||||
print('beta4_min, beta4_max',beta4_min, beta4_max)
|
||||
|
||||
vis2d_earsm = vis2d
|
||||
|
||||
|
||||
dudx=dphidx(u2d_face_w,u2d_face_s)
|
||||
dudy=dphidy(u2d_face_w,u2d_face_s)
|
||||
|
||||
dvdx=dphidx(v2d_face_w,v2d_face_s)
|
||||
dvdy=dphidy(v2d_face_w,v2d_face_s)
|
||||
|
||||
diss=0.09*k2d*om2d
|
||||
|
||||
rk=k2d
|
||||
ttau=np.maximum(rk/diss,6*(viscos/diss)**0.5)
|
||||
s11=ttau*dudx
|
||||
s12=ttau*0.5*(dudy+dvdx)
|
||||
s21=s12
|
||||
s22=ttau*dvdy
|
||||
om12=ttau*0.5*(dudy-dvdx)
|
||||
om21=-om12
|
||||
om22=0.
|
||||
om11=0.
|
||||
s11=ttau*dudx
|
||||
s12=ttau*0.5*(dudy+dvdx)
|
||||
s21=s12
|
||||
s22=ttau*dvdy
|
||||
II_S=(s11**2+s12**2+s21**2+s22**2) # s_ij s_ji = s_ij s_ij
|
||||
vist = vis2d_earsm-viscos
|
||||
# vist = vis2d-viscos
|
||||
# vist = k2d/om2d
|
||||
uv_tot = uv2d - vist*(dudy+dvdx)
|
||||
# if iter == 0:
|
||||
# if iter % 100 == 0:
|
||||
pk = vist*dudy**2*viscos
|
||||
# pk = -uv_tot*dudy*viscos
|
||||
|
||||
yplus = dist/viscos
|
||||
|
||||
# limit min/max
|
||||
# count values larger/smaller than max/min
|
||||
pk_min_number= (pk < pk_min).sum()
|
||||
pk_max_number= (pk > pk_max).sum()
|
||||
|
||||
print('pk_min_number',pk_min_number)
|
||||
print('pk_max_number',pk_max_number)
|
||||
|
||||
yplus_min_number= (yplus< yplus_min).sum()
|
||||
yplus_max_number= (yplus > yplus_max).sum()
|
||||
|
||||
print('yplus_min_number',yplus_min_number)
|
||||
print('yplus_max_number',yplus_max_number)
|
||||
|
||||
# set limits
|
||||
pk=np.minimum(pk,pk_max)
|
||||
pk=np.maximum(pk,pk_min)
|
||||
|
||||
yplus=np.minimum(yplus,yplus_max)
|
||||
yplus=np.maximum(yplus,yplus_min)
|
||||
|
||||
# re-shape
|
||||
pk_org = pk
|
||||
pk = pk.reshape(-1,1)
|
||||
yplus= yplus.reshape(-1,1)
|
||||
X=np.zeros((nj,2))
|
||||
X[:,0] = scaler_pk.transform(pk)[:,0]
|
||||
X[:,1] = scaler_yplus.transform(yplus)[:,0]
|
||||
|
||||
X_tensor = torch.tensor(X, dtype=torch.float32)
|
||||
preds = neural_net(X_tensor)
|
||||
|
||||
#transform from tensor to numpy
|
||||
c_NN = preds.detach().numpy()
|
||||
|
||||
beta1=c_NN[:,0]
|
||||
beta2=c_NN[:,1]
|
||||
beta4=c_NN[:,2]
|
||||
|
||||
beta1 = np.reshape(beta1,(ni,nj))
|
||||
beta2 = np.reshape(beta2,(ni,nj))
|
||||
beta4 = np.reshape(beta4,(ni,nj))
|
||||
|
||||
# limit min/max
|
||||
# count values larger/smaller than max/min
|
||||
beta1_min_number= (beta1< beta1_min).sum()
|
||||
beta1_max_number= (beta1> beta1_max).sum()
|
||||
|
||||
print('beta1_min_number',beta1_min_number)
|
||||
print('beta1_max_number',beta1_max_number)
|
||||
|
||||
beta4_min_number= (beta4< beta4_min).sum()
|
||||
beta4_max_number= (beta4> beta4_max).sum()
|
||||
|
||||
print('beta4_min_number',beta4_min_number)
|
||||
print('beta4_max_number',beta4_max_number)
|
||||
|
||||
# set limits
|
||||
beta1=np.minimum(beta1,beta1_max)
|
||||
beta1=np.maximum(beta1,beta1_min)
|
||||
|
||||
beta2=np.minimum(beta2,beta2_max)
|
||||
beta2=np.maximum(beta2,beta2_min)
|
||||
|
||||
beta4=np.minimum(beta4,beta4_max)
|
||||
beta4=np.maximum(beta4,beta4_min)
|
||||
|
||||
# uu=rk*beta4*(s12*om21-om12*s21) # +rk*beta1*s11; this is included via vis_earsm
|
||||
# vv=rk*beta4*(s21*om12-om21*s12) # +rk*beta1*s22; this is included via vis_earsm
|
||||
uu=rk*(beta4*(s12*om21-om12*s21)+beta2*(s11**2+s12**2-II_S/3)) # = a_11; 2/3*dk/dx_1 is omitted. It only affect the pressure
|
||||
vv=rk*(beta4*(s21*om12-om21*s12)+beta2*(s22**2+s12**2-II_S/3)) # = a_22; 2/3*dk/dx_2 is omitted. It only affect the pressure
|
||||
ww=-rk*beta2*II_S/3
|
||||
uu = np.maximum(uu+0.6666*k2d,0)-0.6666*k2d
|
||||
vv = np.maximum(vv+0.6666*k2d,0)-0.6666*k2d
|
||||
# ww = np.maximum(ww+0.6666*k2d,0)-0.6666*k2d
|
||||
uv = rk*beta4*(s11*om12-om12*s22) #+rk*beta1*s12 # this is included via vis_earsm
|
||||
|
||||
vis2d_earsm_old= vis2d_earsm
|
||||
vis2d_earsm=-0.5*rk*beta1*ttau+viscos
|
||||
|
||||
uu2d = urfvis*uu+(1-urfvis)*uu2d
|
||||
uv2d = urfvis*uv+(1-urfvis)*uv2d
|
||||
vv2d = urfvis*vv+(1-urfvis)*vv2d
|
||||
ww2d = urfvis*ww+(1-urfvis)*ww2d
|
||||
vis2d_earsm=urfvis*vis2d_earsm+(1-urfvis)*vis2d_earsm_old
|
||||
vis2d_earsm1= vis2d_earsm
|
||||
|
||||
if iter % 100 == 0:
|
||||
|
||||
np.save('beta1_saved', beta1)
|
||||
np.save('beta2_saved', beta2)
|
||||
np.save('beta4_saved', beta4)
|
||||
np.save('diss_saved', diss)
|
||||
np.save('pk_saved', pk_org)
|
||||
|
||||
|
||||
return uu2d,vv2d,ww2d,uv2d,vis2d_earsm
|
||||
1549
pyCALC-RANS.py
Normal file
1549
pyCALC-RANS.py
Normal file
File diff suppressed because it is too large
Load Diff
80
pyCALC-readme
Normal file
80
pyCALC-readme
Normal file
@ -0,0 +1,80 @@
|
||||
Download the report on pyCALC-RANS at
|
||||
|
||||
https://www.tfd.chalmers.se/~lada/postscript_files/py-calc-rans.pdf
|
||||
|
||||
|
||||
For instructions how to run the code, see Section 11.3.
|
||||
|
||||
|
||||
***********
|
||||
|
||||
The NN model for creating the NN model for EARSM is found in the folder NN/
|
||||
|
||||
The NN model is incorporated in pyCALC-RANS in the folder channel-10000-earsm-NN/
|
||||
|
||||
The work is presented in the paper
|
||||
|
||||
L. Davidson, "Using Neural Network for Improving an Explicit Algebraic Stress Model in 2D Flow",
|
||||
J. Tyacke and N. R. Vadlamani (eds.), Proceedings of the Cambridge Unsteady Flow
|
||||
Symposium 2024, pp. 37--53, 2025,
|
||||
|
||||
https://doi.org/10.1007/978-3-031-69035-8_2
|
||||
|
||||
|
||||
***********
|
||||
|
||||
The PINN model for computing prand_k is located in folder PINN-etmm15/
|
||||
|
||||
compute vist_{t,PINN}: compute-vist_k-solving-PDE-using-PINN.py
|
||||
|
||||
Then run compute-c_k-and-c_omega_2-from-balance-of-k-and-omega-eqns.py
|
||||
|
||||
It is used in the CFD code in folder channel-2000-half-channel-PINN/
|
||||
|
||||
It is used in the paper
|
||||
|
||||
L. Davidson,
|
||||
"Using Physical Informed Neural Network (PINN) to Improve a k-omega Turbulence Model",
|
||||
ERCOFTAC Symposium on Engineering Turbulence Modelling and Measurements (ETMM-15), Dubrovnik on 22-24 September 2025.
|
||||
https://www.tfd.chalmers.se/~lada/postscript_files/Using-Physical-Informed-Neural-Network-PINN-to-Improve-a-k-omega-Turbulence-Model.pdf
|
||||
|
||||
https://www.tfd.chalmers.se/~lada/PINN-improve-a-k-omega-turbulence-model.html
|
||||
|
||||
***********
|
||||
|
||||
PINN and NN scripts are found in folder PINN-NN
|
||||
|
||||
** vist-diffusion-pinn-5200-half-channel-save.py
|
||||
|
||||
** vist-diffusion-pinn-5200-half-channel-save.py
|
||||
|
||||
are used for solving the eq for \nu_{t,PINN}. The former is used to create good initial weights and
|
||||
biases which are stored in vist-diffusion-pinn-5200-half-channel-save.ct. The latter
|
||||
is then used for converging the \nu_{t,PINN} eq. by loading vist-diffusion-pinn-5200-half-channel-save.ct.
|
||||
|
||||
** compute-c_k-and-c_omega_2-from-balance-of-k-and-omega-eqns.py
|
||||
|
||||
is used for computing C_{k,PINN} and C_{\omega 2, PINN}
|
||||
|
||||
create NN model for c_{K,NN}: PINN-NN/neural-k-omega-c_k-vist-over-y-and-uv_tot.py
|
||||
|
||||
create NN model for c_{omega 2,NN}: PINN-NN/neural-k-omega-c_omega_2-vist-over-y-and-uv_tot.py
|
||||
|
||||
create NN model for prand_{k,NN}: PINN-NN/neural-k-omega-prand_k-vist-over-y-and-uv_tot.py
|
||||
|
||||
replacd the NN model for prand_{k,NN} with pySR (Symbolic Regression): prand_k-symbolic.py
|
||||
|
||||
Use NN models in CFD code:
|
||||
|
||||
channel-10000-half-channel-NN-PINN-from-channel-NN-vist-over-y-uv_tot-2nd-submission-t_int-3000/
|
||||
|
||||
boundary-layer-k-omega-ni-150-nj-100-yfac-yplus-0.8-ymax-4.5-ML-NN-from-channel-NN-vist-over-y-uv_tot-2nd-submission/
|
||||
|
||||
The PINN model is used in:
|
||||
|
||||
channel-5200-half-channel-PINN-vist-over-y-uv_tot-2nd-submission
|
||||
|
||||
Lars Davidson. Using Physics Informed Neural Network (PINN) and Neural Network (NN) to Improve a $k-\omega$ Turbulence Model
|
||||
|
||||
https://www.tfd.chalmers.se/~lada/Using-Physical-Informed-Neural-Network-PINN-and-NN-improve-a-k-omega-turbulence-model.html
|
||||
|
||||
Loading…
Reference in New Issue
Block a user