activity
20162024
most citedA large deviation perspective on exponential decay of entropy and lower bounds on the Ricci-curvature

2 citations · 3 across the 5 of their papers we have counts for

collaborators

5 papers

math.PR2024

Large deviations for slow-fast processes on connected complete Riemannian manifolds

Yanyan Hu, Richard C. Kraaij, Fubao Xi

We consider a class of slow-fast processes on a connected complete Riemannian manifold .The limiting dynamics as the scale separation goes to is governed by the averagi…

math.AP2024

Hamilton--Jacobi equations for Wasserstein controlled gradient flows: existence of viscosity solutions

Giovanni Conforti, Richard C. Kraaij, Luca Tamanini +1

This work is the third part of a program initiated in arXiv:2111.13258, arXiv:2302.06571 aiming at the development of an intrinsic geometric well-posedness theory for Hamilton-Jaco…

math.AP2023

Well-posedness of a Hamilton-Jacobi-Bellman equation in the strong coupling regime

Serena Della Corte, Richard C. Kraaij

We prove comparison principle for viscosity solutions of a Hamilton-Jacobi-Bellman equation in a strong coupling regime considering a stationary and a time-dependent version of the…

math.PR20231 cited

Large deviations for Cox-Ingersoll-Ross processes with state-dependent fast switching

Yanyan Hu, Richard C. Kraaij, Fubao Xi

We study the large deviations for Cox-Ingersoll-Ross (CIR) processes with small noise and state-dependent fast switching via associated Hamilton-Jacobi equations. As the separation…

math.PR20162 cited

A large deviation perspective on exponential decay of entropy and lower bounds on the Ricci-curvature

Richard C. Kraaij

We offer a new point of view on the (Modified) Log-Sobolev inequality and lower bounds on the Ricci-curvature in the setting where the dynamics are obtained as the limit of Markov…