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20152024
most citedBackward propagation of chaos

5 citations · 5 across the 4 of their papers we have counts for

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math.PR2020

Quadratic transportation inequalities for SDEs with measurable drift

Khaled Bahlali, Soufiane Mouchtabih, Ludovic Tangpi

Let X be the solution of the multidimensional stochastic differential equationdX(t) = b(t, X(t)) dt + sigma(t, X(t)) dW(t)\, with X(0)=x where W is a standard Brownian motion. We s…

math.PR2020

Strong solutions of forward-backward stochastic differential equations with measurable coefficients

Peng Luo, Olivier Menoukeu-Pamen, Ludovic Tangpi

This paper investigates solvability of fully coupled systems of forward-backward stochastic differential equations (FBSDEs) with irregular coefficients. In particular, we assume th…

math.PR20195 cited

Backward propagation of chaos

Mathieu Laurière, Ludovic Tangpi

This paper develops a theory of propagation of chaos for a system of weakly interacting particles whose terminal configuration is fixed as opposed to the initial configuration as c…

math.PR2019

Functional inequalities for forward and backward diffusions

Daniel Bartl, Ludovic Tangpi

In this article we derive Talagrand's inequality on the path space w.r.t. the maximum norm for various stochastic processes, including solutions of one-dimensional stochastic…

math.PR2018

Non-exponential Sanov and Schilder theorems on Wiener space: BSDEs, Schrödinger problems and Control

Julio Backhoff-Veraguas, Daniel Lacker, Ludovic Tangpi

We derive new limit theorems for Brownian motion, which can be seen as non-exponential analogues of the large deviation theorems of Sanov and Schilder in their Laplace principle fo…

math.PR2018

Strong solutions of some one-dimensional SDEs with random and unbounded drifts

Olivier Menoukeu-Pamen, Ludovic Tangpi

In this paper, we are interested in the following one dimensional forward stochastic differential equation (SDE) \[ d X_{t}=b(t,X_{t},ω)d t +σd B_{t},\quad 0\leq t\leq T,\quad X_{0…