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Solving backward stochastic differential equations with quadratic-growth drivers by connecting the short-term expansions

机译:通过连接短期扩展,用二次生长驱动器求解向后随机微分方程

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摘要

This article proposes a new approximation scheme for quadratic-growth BSDEs in a Markovian setting by connecting a series of semi-analytic asymptotic expansions applied to short-time intervals. Although there remains a condition which needs to be checked a posteriori, one can avoid altogether time-consuming Monte Carlo simulation and other numerical integrations for estimating conditional expectations at each space time node. Numerical examples of quadratic-growth as well as Lipschitz BSDEs suggest that the scheme works well even for large quadratic coefficients, and a fortiori for large Lipschitz constants. (C) 2018 The Author(s). Published by Elsevier B.V.
机译:本文通过将应用于短时间间隔的一系列半分析渐近扩展提出了马尔科维亚地区的二次生长BSDES的新近似方案。 尽管仍然存在需要检查后验的条件,但是可以避免耗时的蒙特卡罗模拟和其他用于估计每个空间时间节点的条件期望的数值积分。 二次生长的数值例子以及Lipschitz BSDES表明,即使对于大型二次系数,该方案也适用于大型嘴唇尺寸的强度。 (c)2018提交人。 elsevier b.v出版。

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