2 citations · 2 across the 2 of their papers we have counts for
2 papers
math.FA2024
Gibbs principle with infinitely many constraints: optimality conditions and stability
Louis-Pierre Chaintron, Giovanni Conforti, Julien Reygner
We extend the Gibbs conditioning principle to an abstract setting combining infinitely many linear equality constraints and non-linear inequality constraints, which need not be con…
math.AP2024★ 2 cited
Local convergence rates for Wasserstein gradient flows and McKean-Vlasov equations with multiple stationary solutions
Pierre Monmarché, Julien Reygner
Non-linear versions of log-Sobolev inequalities, that link a free energy to its dissipation along the corresponding Wasserstein gradient flow (i.e. corresponds to Polyak-Lojasiewic…