Optimal Control Problem of Fully Coupled Forward-Backward Stochastic Systems with Poisson Jumps Under Partial Information
In this paper,we study a class of stochastic optimal control problem with jumps under partial information.More precisely,the controlled systems are described by a fully coupled nonlinear multi-dimensional forward-backward stochastic differential equation driven by a Poisson random measure and an independent multi-dimensional Brownian motion,and all admissible control processes are required to be adapted to a given sub ltration of the ltration generated by the underlying Poisson random measure and Brownian motion.For this type of partial information stochastic optimal control problem,we give a necessary and suf cient maximum principle.All the coef cients appearing in the systems are allowed to depend on the control variables and the control domain is convex.
MENG Qingxin SUN Yongzheng
Department of Mathematics,Huzhou University,Huzhou 313000,P.R.China School of Sciences,China University of Mining and Technology,Xuzhou,221008,P.R.China
国际会议
The 30th Chinese Control Conference(第三十届中国控制会议)
烟台
英文
1-6
2011-07-01(万方平台首次上网日期,不代表论文的发表时间)