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Integrability of exponential process and its application to backward stochastic differential equations

机译:指数过程的可积性及其在反向随机微分方程中的应用

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摘要

We consider the integrability problem of an exponential process with unbounded coefficients. The integrability is established under weaker conditions of Kazamaki type, which complements the results of Yong obtained under a Novikov type condition. As applications, we consider the solvability of linear backward stochastic differential equations (BSDEs) and market completeness, the solvability of a Riccati BSDE and optimal investment, all in the setting of unbounded coefficients.
机译:我们考虑具有无穷系数的指数过程的可积性问题。在较弱的Kazamaki型条件下建立了可积性,这与在Novikov型条件下获得的Yong的结果互补。作为应用程序,我们考虑线性后向随机微分方程(BSDE)的可解性和市场完整性,Riccati BSDE的可解性以及最佳投资,所有这些都在无穷大的系数设置中进行。

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