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Optimal control of linear backward stochastic differential equations with a quadratic cost criterion

机译:具有二次成本标准的线性向后随机微分方程的优化控制

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Backward Stochastic Differential Equations (BSDEs) are Ito SDEs with a random terminal condition. While it is the case that nncontrolled BSDEs have been the topic of extensive research for a number of years, little has been done on optimal control of BSDEs. In this paper, we consider the problem of linear-quadratic control of a BSDE. A complete solution to this problem is obtained, in terms of a pair of Riccati type equations and an uncontrolled BSDE, using an approach that is based on the completion of squares technique.
机译:向后随机微分方程(BSDE)是具有随机终端条件的ITO SDES。虽然是NNControlled BSDES的情况是多年来一直是广泛研究的主题,但在对BSDES的最佳控制方面取得了很少。在本文中,我们考虑了对BSDE线性二次控制的问题。根据基于正方形技术完成的方法,在一对Riccati型方程和不受控制的BSDE方面获得了对该问题的完整解决方案。

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