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Existence Results for Impulsive Neutral Stochastic Evolution Inclusions in Hilbert Space

Existence Results for Impulsive Neutral Stochastic Evolution Inclusions in Hilbert Space
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摘要 This paper is concerned with the existence of mild solutions of a class of impulsive neutral stochastic evolution inclusions in Hilbert space in the case where the right hand side is convex or nonconvex-valued. The results are obtained by using two fixed point theorems for multivalued mappings and evolution system theory. This paper is concerned with the existence of mild solutions of a class of impulsive neutral stochastic evolution inclusions in Hilbert space in the case where the right hand side is convex or nonconvex-valued. The results are obtained by using two fixed point theorems for multivalued mappings and evolution system theory.
作者 Han Wen NING Bin LIU
机构地区 School of Mathematics and Statistics
出处 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2011年第7期1405-1418,共14页 数学学报（英文版）
基金 Supported by NationalNatural Science Foundation of China （Grant No. 10871077）
关键词 IMPULSIVE mild solutions stochastic evolution inclusions CONVEX NONCONVEX Impulsive, mild solutions, stochastic evolution inclusions, convex, nonconvex
分类号 O177.1 [理学—基础数学] TU32 [建筑科学—结构工程]
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  • 1Ahmed, N. U.: Nonlinear stochastic differential inclusions on Banach space. Stoch. Anal. Appl., 12, 1-10 (1994).
  • 2Keer, P.: Diffusion equation for multivalued stochastic differential equations. J. Funct. Anal., 49, 73-90 (1982).
  • 3Pettersson, R.: Yosida approximations for multivalued stochastic differential equations. Stochastics Stochas- tics Rep., 52, 107-120 (1998).
  • 4Pettersson, R.: Existence theorem and Wong-Zakai approximations for multivalued stochastic differential equations. Probab. Math. Statist., 17, 29-45 (1997).
  • 5Balasubramaniam, P:, Ntouyas, S. K., Vinayagam, D.: Existence of solutions of semilineax stochastic delay evolution inclusions in a Hilbert space. J. Math. Anal. Appl., 305, 438-451 (2005).
  • 6Balasubramaniam, P., Vinayagam, D.: Existence of solutions of functional stochastic differential inclusions. Tamkang jT. Math., 33, 25-43 (2002).
  • 7Balasubramaniam, P., Ntouyas, S. K.: Controllability for neutral stochastic functional differential inclusions with infinite delay in abstract space. J. Math. Anal. Appl., 324, 161-176 (2006).
  • 8Prato, G. D., Zabczyk, J.: Stochastic Equations in Infinite Dimensions, Cambridge University Press, Cambridge, 1992.
  • 9Faniguchi, T.: Successive approximations to solutions of stochastic differential equations. J. Differential Equations, 96, 152-169 (1992).
  • 10Aubin, J. P., Cellina, A.: Differential Inclusions, Springer-Verlag, New York, 1984.
Acta Mathematica Sinica,English Series
2011年 第7期

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