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A new perspective on Wasserstein distances for kinetic problems

Mikaela Iacobelli

2/4/21 Published in : arXiv:2104.00963

We introduce a new class of Wasserstein-type distances specifically designed to tackle questions concerning stability and convergence to equilibria for kinetic equations. Thanks to these new distances, we improve some classical estimates by Loeper and Dobrushin on Vlasov-type equations, and we present an application to quasineutral limits.

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Phase I & II research project(s)

  • Statistical Mechanics

Searching for continuous phase transitions in 5D SU(2) lattice gauge theory

Tevelev degrees and Hurwitz moduli spaces

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The National Centres of Competence in Research (NCCRs) are a funding scheme of the Swiss National Science Foundation

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