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The Vortex Step Method (VSM) is an enhanced lifting line method that improves upon the classic approach by solving the circulation system at the three-quarter chord position. This adjustment allows for more accurate calculations of lift and drag forces, particularly addressing the shortcomings in induced drag prediction. VSM is further refined by coupling it with 2D viscous airfoil polars, making it well-suited for complex geometries, including low aspect ratio wings, as well as configurations with sweep, dihedral, and anhedral angles, typical for leading-edge inflatable (LEI) kites, that are used in airborne wind energy production, boat-towing and kite-surfing.
A Julia version of this project is available at VortexStepMethod.jl
The VSM uses a body-fixed reference frame with the following conventions:
Coordinate Axes:
Aerodynamic Angles:
Body Rotation Rates (right-hand rule):
The reference frame is illustrated below for the open-source example kite, the TU Delft V3 Kite.
Aircraft Frame Transformation: For stability derivatives in standard aircraft coordinates (x-forward, y-right, z-down), use map_derivatives_to_aircraft_frame() from the VSM.stability_derivatives module. See examples/TUDELFT_V3_KITE/evaluate_stability_derivatives.py for usage.
For detailed documentation, please refer to the following resources.
Explanatory Notes
Code Core
Other
Install the repository: Linux:
git clone git@github.com:awegroup/Vortex-Step-Method.git && \
cd Vortex-Step-Method && \
python3 -m venv venv && \
source venv/bin/activate && \
pip install -e .[dev]Windows:
git clone git@github.com:awegroup/Vortex-Step-Method.git; `
cd Vortex-Step-Method; `
python -m venv venv; `
.\venv\Scripts\Activate.ps1; `
pip install -e .[dev]Once installed, start exploring the examples/ folder, which contains tutorials and commented specific analyses scripts.
See also pyproject.toml for complete dependency list and version requirements
Machine Learning
The code base is adapted to work with a machine learning model trained on more than a hundred thousands Reynolds-average Navier Stokes (RANS) Computational Fluid Dynamics (CFD) simulations made for leading-edge inflatable airfoils, documented in the MSc. thesis of K.R.G. Masure, the code base is also open-source accessible.
As the three trained models, for Reynolds number = 1e6, 5e6 and 1e7 are too large (~2.3GB) for GitHub, they have to be downloaded separately, and added to the data/ml_models folder. They are accessible through Zenodo, and so is the CFD data on which the models are trained. More description on its usage is found in Airfoil Aerodynamics.
Import errors with numba:
pip install --upgrade numbaMatplotlib backend issues on Linux:
export MPLBACKEND=TkAgg # Or 'Qt5Agg' if PyQt5 installedMissing ML models: Download from Zenodo and place in data/ml_models/
Plotly not showing in Jupyter:
pip install jupyterlab "ipywidgets>=7.5"For more issues, check the GitHub Issues page.
Please report issues and create pull requests using the URL:
https://github.com/awegroup/Vortex-Step-Method
We welcome contributions to this project! Whether you're reporting a bug, suggesting a feature, or writing code, here’s how you can contribute:
Create an issue on GitHub
Create a branch from this issue
git checkout -b issue_number-new-featureImplement your new feature
Verify nothing broke using pytest
pytestCommit your changes with a descriptive message
git commit -m "#<number> <message>"Push your changes to the github repo:
git push origin branch-nameCreate a pull-request, with base:develop, to merge this feature branch
Once the pull request has been accepted, close the issue
If you use this project in your research, please consider citing it. Citation details can be found in the CITATION.cff file included in this repository.
This project is licensed under the MIT License - see the LICENSE file for details.
Technische Universiteit Delft hereby disclaims all copyright interest in the package written by the Author(s). Prof.dr. H.G.C. (Henri) Werij, Dean of Aerospace Engineering
Copyright (c) 2022 Oriol Cayon
Copyright (c) 2024 Oriol Cayon, Jelle Poland, TU Delft
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