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Given p∈(1,2), we study Lp - solutions of a reflected backward stochastic differential equation with jumps (RBSDEJ) whose generator g is Lipschitz continuous in (y,z,u). We show that such a RBSDEJ with p - integrable parameters admits a unique Lp solution using a fixed-point argument as well...
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its roots in Fourier analysis. The method consists of an Euler time discretization of the BSDE with certain conditional … control is addressed and a local error analysis is provided. We consider the extension of the method to forward …
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Given p ∈ (1, 2), we study L<sup>p</sup> solutions of a multi-dimensional backward stochastic differential equation with jumps (BSDEJ) whose generator may not be Lipschitz continuous in (y, z, u). We show that such a BSDEJ with a p−integrable terminal data admits a unique L<sup>p</sup> solution by approximating...
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This book provides a comprehensive, up-to-date treatment of the application of Fourier analyses to pricing standard and exotic options, and discusses three different factors: stochastic volatility, stochastic interest rate and random jump. The modeling of volatility and interest rate falls into...
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