PROPAGATION OF MOMENTS AND REGULARITY FOR THE VLASOV-MAXWELL-BOPP-PODOLSKY MODEL
Résumé
We consider a class of hyperbolic systems which can be interpreted as approximations of the relativistic Vlasov-Maxwell system. These equations are derived by taking into account radiation-reaction effects occurring at a microscopic level. They involve a small length "l", called the Bopp-Podolsky parameter. In this context, we address common issues in kinetic equations such as the propagation of moments, regularity properties and well-posedness. We also investigate semiclassical limits appearing when "l" goes to zero.
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