Stability of solutions of BSDEs with random terminal time

Details Stability of solutions of BSDEs with random terminal time Stability of solutions of BSDEs with random terminal time

2005-04-15

arxiv.org/abs/math/0504315v2

Mathematics

Probability

To appear in ESAIM Probability & Statistics

Scientific paper

In this paper, we study the stability of the solutions of Backward Stochastic Differential Equations (BSDE for short) with an almost surely finite random terminal time. More precisely, we are going to show that if $(W^n)$ is a sequence of scaled random walks or a sequence of martingales that converges to a Brownian motion $W$ and if $(\tau^n)$ is a sequence of stopping times that converges to a stopping time $\tau$, then the solution of the BSDE driven by $W^n$ with random terminal time $\tau^n$ converges to the solution of the BSDE driven by $W$ with random terminal time $\tau$.

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