THE　PATHWISE　SOLUTION　FOR　A　CLASS　OF　QUASILINEAR　STOCHASTIC　EQUATIONS　OF　EVOLUTION　IN　BANACH　SPACE　Ⅱ

THE PATHWISE SOLUTION FOR A CLASS OF QUASILINEAR STOCHASTIC EQUATIONS OF EVOLUTION IN BANACH SPACE Ⅱ

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摘要 This is the second part(also the main part) of the papers with the same title.Here we will discuss the existence and uniqueness theorem for the quasi-linear SEE(Stochastic equation of evolution).We will also discuss an aproximation theorem This is the second part(also the main part) of the papers with the same title.Here we will discuss the existence and uniqueness theorem for the quasi-linear SEE(Stochastic equation of evolution).We will also discuss an aproximation theorem

作者胡耀忠

出处《Acta Mathematica Scientia》 SCIE CSCD 1995年第3期264-274,共11页 数学物理学报（B辑英文版）

关键词 SPACE CLASS EQUATIONS EVOLUTION FOR IN OF PATHWISE QUASILINEAR SOLUTION

分类号 O241 [理学—计算数学]

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1胡耀忠.THE　PATHWISE　SOLUTION　FOR　A　CLASS　OF　QUASILINEAR　STOCHASTIC　DIFFERENTIAL　EQUATION　IN　BANACH　SPACES　I[J].Acta Mathematica Scientia,1994,14(4):461-474.
2龙红卫.The Pathwise Uniqueness of Solution of Non-Markovian Stochastic Differential Equations With Jumps in Plane[J].Chinese Science Bulletin,1994,39(22):1853-1858.
3Yang Zi HU Fu Ke WU Cheng Ming HUANG.General Decay Pathwise Stability of Neutral Stochastic Differential Equations with Unbounded Delay[J].Acta Mathematica Sinica,English Series,2011,27(11):2153-2168. 被引量：3
4GUO BoLing~1 WANG GuoLian~(2+) Li DongLong~3 1 Institute of Applied Physics and Computational Mathematics,P.O.Box 8009,Beijing 100088,China,2 The Graduate School of China Academy of Engineering Physics,P.O.Box 2101,Beijing 100088,China,3 Department of Information and Computer Science,Guangxi University of Technology,Liuzhou 545006,China.The attractor of the stochastic generalized Ginzburg-Landau equation[J].Science China Mathematics,2008,51(5):955-964. 被引量：11
5Liang Zongxia, Department of Applied Mathematics, Tsinghua University Beijing 100084, China.Uniqueness Theorem of Solutions for Stochastic Differential Equation in the Plane[J].Acta Mathematica Sinica,English Series,1998,14(4):495-500. 被引量：1
6Song JIANG,Junping YIN.Global Existence,Uniqueness and Pathwise Property of Solutions to a Stochastic Rssler-Lorentz System[J].Chinese Annals of Mathematics,Series B,2015,36(1):105-124.
7司徒荣.STRONG SOLUTIONS AND PATHWlSE CONTROL FOR NON-LINEAR STOCHASTIC SYSTEM WITH POISSON JUMPS IN N-DIMENSIONAL SPACE[J].Chinese Annals of Mathematics,Series B,1990,11(4):513-524.

Acta Mathematica Scientia

1995年第3期

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THE　PATHWISE　SOLUTION　FOR　A　CLASS　OF　QUASILINEAR　STOCHASTIC　EQUATIONS　OF　EVOLUTION　IN　BANACH　SPACE　Ⅱ

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