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A GPU-accelerated toolbox for hyperbolic PDEs in a weaker (viscosity) sense. It leverages the integral to the solution of the conservation of momentum problem (being equivalent to the derivative of Hamilton-Jacobi equations) in one spatial dimension. We resolve such hyperbolic differential equations using wave-front propagating schemes on a spat…
This is the code for the paper "On some neural network architectures that can represent viscosity solutions of certain high dimensional Hamilton–Jacobi partial differential equations" by J.Darbon and T.Meng (https://doi.org/10.1016/j.jcp.2020.109907)
Code for the paper "Filtered schemes for Hamilton-Jacobi equations: a simple construction of convergent accurate difference schemes" by Adam Oberman and Tiago Salvador. (http://dx.doi.org/10.1016/j.jcp.2014.12.039)
An experiment with time-independent Hamilton-Jacobi based physics simulator. Warning: This project is heavily AI-generated. The main idea was to explore stepping in delta s instead of delta t.
Certificate-first mean-field games and network equilibria: two zero-dependency interactive laboratories and a validated Python kernel. Every claim ships with a certificate.