Reflected Backward Stochastic Differential Equations with Continuous Coefficient and L^2 Barriers
Shaolin Ji, Zhen Wu, Li Zhou

TL;DR
This paper investigates reflected backward stochastic differential equations with continuous coefficients and L^2 barriers, establishing existence results through a penalization method.
Contribution
It introduces a new existence proof for RBSDEs with continuous, linear growth coefficients and L^2 barriers using penalization.
Findings
Existence of solutions proven for RBSDEs with specified conditions.
Use of penalization method to establish existence.
Applicable to equations with continuous coefficients and L^2 barriers.
Abstract
In this paper we study reflected backward stochastic differential equations with a continuous, linear growth coefficient and two barriers which belong to L^2. We prove that there exists at least by penalization method.
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Taxonomy
TopicsStochastic processes and financial applications · Advanced Mathematical Modeling in Engineering · Differential Equations and Numerical Methods
