arXiv:0803.3660 [math.PR]AbstractReferencesReviewsResources
The Equivalence between Uniqueness and Continuous Dependence of Solution for BSDEs with Continuous Coefficient
Published 2008-03-26Version 1
In this paper, we will prove that, if the coefficient $g=g(t,y,z)$ of a BSDE is assumed to be continuous and linear growth in $(y,z)$, then the uniqueness of solution and continuous dependence with respect to $g$ and the terminal value $\xi$ are equivalent.
Comments: 6 pages
Categories: math.PR
Related articles: Most relevant | Search more
arXiv:1005.2477 [math.PR] (Published 2010-05-14)
The Equivalence between Uniqueness and Continuous Dependence of Solution for BDSDEs
arXiv:0807.2075 [math.PR] (Published 2008-07-14)
Reflected Backward Stochastic Differential Equations with Continuous Coefficient and L^2 Barriers
Uniqueness of percolation on products with Z