stochastic differential equation
- stochastic differential equation的基本解释
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随机微分方程
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Therefore, the research on backward stochastic differential equation is of considerable theoretical significance and practical value.
因此, 研究倒向随机微分方程具有重要的理论意义和应用价值。
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It is a long time for the research about stochastic differential equation theory and there were lots of useful results.
关于随机微分方程理论的研究已经有很长的历史,迄今得到了大量有用的结果。
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It mainly carries on the continuous process stochastic differential equation discretization of the research.
技术上的思想主要是将连续过程的随机微分方程离散化来进行研究。
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First, we get the small noise asymptotic results for stochastic differential equation with jumps.
首先,我们得到了带跳的随机微分方程的小噪音渐近结果。
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In Chapter 3, the existence and uniqueness of time-delayed forward-backward stochastic differential equation are considered.
在第三章中,我们研究了带时滞的正倒向随机微分方程解的存在唯一性问题,在一定的单调性假设条件下,我们对这一问题给出了肯定的回答。
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stochastic differential equation:随机微分方程
他于1944年和 1946年的两份著作建立随机积分( stochastic calculus )和随机微分方程(stochastic differential equation)的理论基础,被认为是随机分析的开创者.
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stochastic differential equation:随机微分方程式
stirring 搅拌 | stochastic differential equation 随机微分方程式 | stochastic process 随机过程
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stochastic differential equation:跳扩散过程
非线性微分方程:Nonlinear Differential equation | 跳扩散过程:stochastic differential equation | 奇异微分方程:singular integro-differential equation
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stochastic differential equation:相关词的翻译
stochastic differential equation.的翻译: | stochastic differential equation.相关词的翻译: | 随机微分方程:stochastic differential equation
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backward stochastic differential equation:倒向随机微分方程
高阶中立型微分方程:high order neutral differential equation | 倒向随机微分方程:backward stochastic differential equation | (正)倒向随机微分方程:(Forward) Backward Stochastic Differential Equation
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