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连续系数倒向随机微分方程最小解的Levi定理
引用本文:范胜君,马明,宋星. 连续系数倒向随机微分方程最小解的Levi定理[J]. 数学杂志, 2011, 31(2)
作者姓名:范胜君  马明  宋星
作者单位:中国矿业大学理学院,江苏,徐州,221116
基金项目:National Natural Science Foundation of China(10971220):the FANEDD,the Fundamental Research Funds for the Central Universities,Youth Foundation of China University of Mining and Technology
摘    要:本文研究了倒向随机微分方程解的连续依赖性问题.利用文献[4]中使用的方法,提出并证明了连续系数的一维倒向随机微分方程最小解的Levi定理,推广了文献[10]中的相应结果.

关 键 词:倒向随机微分方程  连续系数  列维定理

ON THE LEVI TYPE THEOREM FOR MINIMAL SOLUTIONS OF BSDE WITH CONTINUOUS COEFFICIENTS
FAN Sheng-jun,MA Ming,SONG Xing. ON THE LEVI TYPE THEOREM FOR MINIMAL SOLUTIONS OF BSDE WITH CONTINUOUS COEFFICIENTS[J]. Journal of Mathematics, 2011, 31(2)
Authors:FAN Sheng-jun  MA Ming  SONG Xing
Affiliation:FAN Sheng-jun,MA Ming,SONG Xing (College of Sciences,China University of Mining and Technology,Xuzhou 221116,China)
Abstract:The continuous dependence property for solutions of backward stochastic differential equations(BSDE)is investigated in this article.By virtue of the method used in [4],we put forward and prove the Levi type theorem for the minimal solutions of certain one-dimensional BSDE with continuous coefficients,which generalizes the corresponding result in [10].
Keywords:Backward stochastic differential equation(BSDE)  continuous coefficients:Levi type theorem
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