Ceyron/exponax

Efficient Differentiable n-d PDE Solvers in JAX.

58
/ 100
Established

This project helps researchers and engineers quickly simulate and analyze complex physical systems described by partial differential equations (PDEs) in one, two, or three dimensions. You provide the equation's parameters and initial conditions, and it calculates how the system evolves over time. It's ideal for scientists, physicists, and engineers working on fluid dynamics, material science, or reaction-diffusion processes.

163 stars. Available on PyPI.

Use this if you need to simulate partial differential equations efficiently, especially if you require automatic differentiation for tasks like parameter optimization or physics-informed machine learning.

Not ideal if your problem involves non-periodic boundaries, highly irregular domains, or if you prefer traditional finite element methods over spectral methods.

fluid-dynamics computational-physics reaction-diffusion material-science scientific-simulation
Maintenance 10 / 25
Adoption 10 / 25
Maturity 25 / 25
Community 13 / 25

How are scores calculated?

Stars

163

Forks

16

Language

Jupyter Notebook

License

MIT

Last pushed

Mar 02, 2026

Commits (30d)

0

Dependencies

5

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