The Equivalence between Uniqueness and Continuous Dependence of Solution for BSDEs with Continuous Coefficient

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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 $ξ$ are equivalent.
6 pages

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