Probabilistic Euler Scheme for Fractional Conservational Laws
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If you have a question about this talk, please contact Berestycki.
I will present some facts about propagation of chaos for a system of
particles driven by jump processes and interacting through their empirical
distribution function.
The system I will consider is designed in such a way that the limit process
should satisfies the fractional conservation law, which is a nonlinear
partial differential equation with nonlocal diffusion.
I will present different convergence results about the system, depending of
the distribution of the jumps. In particular, the associated Euler scheme
allows to simulate the solution to the fractional conservation law.
This talk is part of the Probability series.
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