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带跳的随机比例微分方程的半隐式Euler数值解法(英文)
引用本文:毛伟,韩修静,陈波.带跳的随机比例微分方程的半隐式Euler数值解法(英文)[J].数学季刊,2011(3):405-409.
作者姓名:毛伟  韩修静  陈波
作者单位:School of Mathematics and Information Technology;Jiangsu Institute of Education;School of Science;Jiangsu University;
基金项目:Supported by the NSF of the Higher Education Institutions of Jiangsu Province(10KJD110006); Supported by the grant of Jiangsu Institute of Education(Jsjy2009zd03); Supported by the Qing Lan Project of Jiangsu Province(2010)
摘    要:In this paper,we present the semi-implicit Euler(SIE)numerical solution for stochastic pantograph equations with jumps and prove that the SIE approximation solution converges to the exact solution in the mean-square sense under the Local Lipschitz condition.

关 键 词:stochastic  pantograph  equations  Poisson  random  measure  semi-implicit  Euler  method  strong  convergence

The Semi-implicit Euler Method for Stochastic Pantograph Equations with Jumps
MAO Wei,HAN Xiu-jing,CHEN Bo.The Semi-implicit Euler Method for Stochastic Pantograph Equations with Jumps[J].Chinese Quarterly Journal of Mathematics,2011(3):405-409.
Authors:MAO Wei  HAN Xiu-jing  CHEN Bo
Institution:MAO Wei1,HAN Xiu-jing2,CHEN Bo1 (1.School of Mathematics and Information Technology,Jiangsu Institute of Education,Nanjing 210013,China,2.School of Science,Jiangsu University,Zhenjiang 212013,China)
Abstract:In this paper,we present the semi-implicit Euler(SIE)numerical solution for stochastic pantograph equations with jumps and prove that the SIE approximation solution converges to the exact solution in the mean-square sense under the Local Lipschitz condition.
Keywords:stochastic pantograph equations  Poisson random measure  semi-implicit Euler method  strong convergence  
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