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A Smoothing SAA Method for a Stochastic Linear Complementarity Problem 被引量:1
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作者 Zhang Jie Zhang Hong-wei +1 位作者 Zhang Li-wei yin jing-xue 《Communications in Mathematical Research》 CSCD 2013年第2期97-107,共11页
Utilizing the well-known aggregation technique, we propose a smoothing sample average approximation (SAA) method for a stochastic linear complementarity problem, where the underlying functions are represented by exp... Utilizing the well-known aggregation technique, we propose a smoothing sample average approximation (SAA) method for a stochastic linear complementarity problem, where the underlying functions are represented by expectations of stochastic functions. The method is proved to be convergent and the preliminary numerical results are reported. 展开更多
关键词 aggregation technique smoothing SAA method stochastic linear com- plementarity problem
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Two Dimensional Cahn-Hilliard Equation with Concentration Dependent Mobility and Gradient Dependent Potential 被引量:1
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作者 HUANG RUI yin jing-xue WANG LIANG-WEI 《Communications in Mathematical Research》 CSCD 2011年第2期156-168,共13页
In this paper we consider the initial boundary value problem of Cahn-Hilliard equation with concentration dependent mobility and gradient dependent potential. By the L^P type estimates and the theory of Morrey spaces,... In this paper we consider the initial boundary value problem of Cahn-Hilliard equation with concentration dependent mobility and gradient dependent potential. By the L^P type estimates and the theory of Morrey spaces,we prove the Holder continuity of the solutions.Then we obtain the existence of global classical solutions.The present work can be viewed as an extension to the previous work on the Cahn-Hilliard equation with concentration dependent mobility and potential. 展开更多
关键词 Cahn-Hilliard equation concentration dependent mobility gradient de- pendent potential
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Blow-up Sets to a Coupled Heat System
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作者 Wang Jin-huan Hong Liang yin jing-xue 《Communications in Mathematical Research》 CSCD 2014年第2期117-130,共14页
This paper deals with a heat system coupled via local and localized sources subject to null Dirichlet boundary conditions. In a previous paper of the authors, a complete result on the multiple blow-up rates was obtain... This paper deals with a heat system coupled via local and localized sources subject to null Dirichlet boundary conditions. In a previous paper of the authors, a complete result on the multiple blow-up rates was obtained. In the present paper, we continue to consider the blow-up sets to the system via a complete classification for the nonlinear parameters. That is the discussion on single point versus total blow-up of the solutions. It is mentioned that due to the influence of the localized sources, there is some substantial difficulty to be overcomed there to deal with the single point blow-up of the solutions. 展开更多
关键词 coupled localized source coupled local source total blow-up singlepoint blow-up blow-up set
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One Nonparabolic End Theorem on Kahler Manifolds
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作者 ZHU PENG yin jing-xue 《Communications in Mathematical Research》 CSCD 2014年第3期237-244,共8页
In this paper, the complete noncompact Kahler manifolds satisfying the weighted Poincare inequality are considered and one nonparabolic end theorem which generalizes Munteanu's result is obtained.
关键词 nonparabolic end weighted Poincare inequality Kahler manifold
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The First Initial Boundary Value Problem for Parabolic Hessian Equations on Riemannian Manifolds
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作者 Ren Chang-yu yin jing-xue 《Communications in Mathematical Research》 CSCD 2013年第4期305-319,共15页
For a class of elliptic Hessian operators, one type of corresponding parabolic Hessian equations is studied on Riemannian manifolds. uniqueness of the admissible solution to the first initial boundary the equations ar... For a class of elliptic Hessian operators, one type of corresponding parabolic Hessian equations is studied on Riemannian manifolds. uniqueness of the admissible solution to the first initial boundary the equations are shown. The existence and value problem for 展开更多
关键词 Hessian operator fully nonlinear Riemannian manifold
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