A constrained Wasserstein gradient flow for mean-field Langevin dynamics R8176XJ535

URI	`m2://res/R8176XJ535`
Kind	preprint
Creators	Mohamed Alfaki Aboubacrine Assadek
Date	2026-10-05
MSC	60-XX
Subjects	arxiv math.PR
Scope	in

Expressions

e1: version, preprint

Language	en
Date	2026-10-05
Ids	arXiv 2610.06343

Items in this resource

The mentions of the inventory that name this resource. Each name links to the card of its inventory row.

Item	Kind	Where	Source
\texttt{Propagation of chaos and Lipschitz regularity of the first flat derivatives	statement	theorem 1.4	arxiv
1BHB144KSH	statement	theorem 3.4	arxiv
\texttt{Entropy exponential convergence by constrained log-Sobolev inequality	statement	theorem 1.10	arxiv
\texttt{Contraction by synchronous coupling and dissipativity	statement	theorem 1.7	arxiv
\texttt{Free microscopic Lyapunov functional	statement	proposition 4.3	arxiv
\texttt{Explicit form of the Lagrange multiplier	statement	theorem 4.1	arxiv
\texttt{Constrained equilibria	statement	proposition 2.1	arxiv
\texttt{Quadratic constraint	example	example 5.2	arxiv
\texttt{Linear case	example	example 5.1	arxiv
\texttt{Propagation of chaos and flat second derivatives	statement	theorem 1.5	arxiv
\texttt{Contraction by synchronous coupling	statement	theorem 1.6	arxiv
\texttt{Existence of weak solutions and invariance	statement	theorem 1.1	arxiv
\texttt{Constrained entropy production	statement	proposition 4.2	arxiv
\texttt{Bounds on the moments	statement	theorem 3.3	arxiv
\texttt{Entropy contraction by microscopic constrained log-Sobolev inequality	statement	theorem 1.11	arxiv
\texttt{Contraction of the invariant measure map	statement	theorem 1.8	arxiv
\texttt{Energy dissipation	statement	theorem 1.2	arxiv
\texttt{Explicit constrained microscopic equilibrium	statement	theorem 3.1	arxiv
\texttt{Exponential convergence	statement	theorem 1.3	arxiv
\texttt{Entropy exponential convergence by log-Sobolev inequality	statement	theorem 1.9	arxiv
\texttt{Bounds on Lagrange multipliers	statement	theorem 3.5	arxiv
\texttt{Lipschitz Lagrange multiplier	statement	theorem 3.2	arxiv
\texttt{Free Lyapunov functional	statement	proposition 4.1	arxiv
\texttt{Flat derivatives of Lagrange multiplier	statement	theorem 3.6	arxiv

Catalogue records

arxiv: 2610.06343 (work)
arxiv_text: 2610.06343 (work)