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20062023
most citedSimulation of BSDEs by Wiener chaos expansion

75 citations · 130 across the 14 of their papers we have counts for

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12 papers · 1 filter

math.PR2019

Donsker-Type Theorem for BSDEs: Rate of Convergence

Philippe Briand, Christel Geiss, Stefan Geiss +1

In this paper, we study in the Markovian case the rate of convergence in the Wasserstein distance of an approximation of the solution to a BSDE given by a BSDE which is driven by a…

math.PR2018

Mean square rate of convergence for random walk approximation of forward-backward SDEs

Christel Geiss, Céline Labart, Antti Luoto

Let (Y, Z) denote the solution to a forward-backward SDE. If one constructs a random walk B n from the underlying Brownian motion B by Skorohod embedding, one can show L 2 converge…

math.PR2018

Random walk approximation of BSDEs with H{ö}lder continuous terminal condition

Christel Geiss, Céline Labart, Antti Luoto

In this paper we consider the random walk approximation of the solution of a Markovian BSDE whose terminal condition is a locally H{ö}lder continuous function of the Brownian motio…

math.PR2018

Mean Reflected Stochastic Differential Equations with Jumps

Philippe Briand, Abir Ghannoum, Céline Labart

This paper is devoted to the study of reflected Stochastic Differential Equations with jumps when the constraint is not on the paths of the solution but acts on the law of the solu…

math.PR2016★ 21 cited

Particles Systems and Numerical Schemes for Mean Reflected Stochastic Differential Equations

Philippe Briand, Paul-Éric Chaudru de Raynal, Arnaud Guillin +1

This paper is devoted to the study of reflected Stochastic Differential Equations when the constraint is not on the paths of the solution but acts on the law of the solution. These…

math.PR2015

Simulation of BSDEs with jumps by Wiener Chaos Expansion

Christel Geiss, Céline Labart

We present an algorithm to solve BSDEs with jumps based on Wiener Chaos Expansion and Picard's iterations. This paper extends the results given in Briand-Labart (2014) to the case…