# Literature on convergence of BSDE sequences?

Is there any paper/book literature on convergence behaviour of solutions to any general or specific BSDE sequences? More precisely, consider the following general problem:

Assume that, for all $$n=1,2,\ldots$$, we consider a BSDE of the form $$- \mathrm dY^n_t = f(\cdot,n,t,Y^n_t,Z^n_t) \mathrm dt - Z^n_t \mathrm dW_t$$ with given $$Y^n_T = \xi$$, where $$W$$ is a Brownian motion. Then we are interested if there is a convergence $$Y^n \to Y^\infty$$ (in some sense) as $$n \to \infty$$.

Any reference to a paper addressing such a problem or a similar problem would be great, thank you.