L^p solutions of reflected BSDEs under monotonicity condition
arXiv:1205.6737 · doi:10.1016/j.spa.2012.07.006
Abstract
We prove existence and uniqueness of L^p solutions of reflected backward stochastic differential equations with p-integrable data and generators satisfying the monotonicity condition. We also show that the solution may be approximated by the penalization method. Our results are new even in the classical case p=2.
The article is slightly revised, results unchanged