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曾生达:MIXED VARIATIONAL INEQUALITIES DRIVEN BY FRACTIONAL EVOLUTIONARY EQUATIONS论文

本文主要研究内容

作者曾生达(2019)在《MIXED VARIATIONAL INEQUALITIES DRIVEN BY FRACTIONAL EVOLUTIONARY EQUATIONS》一文中研究指出:The goal of the present paper is to investigate an abstract system, called fractional differential variational inequality, which consists of a mixed variational inequality combined with a fractional evolution equation in the framework of Banach spaces. Using discrete approximation approach, an existence theorem of solutions for the inequality is established under some suitable assumptions.

Abstract

The goal of the present paper is to investigate an abstract system, called fractional differential variational inequality, which consists of a mixed variational inequality combined with a fractional evolution equation in the framework of Banach spaces. Using discrete approximation approach, an existence theorem of solutions for the inequality is established under some suitable assumptions.

论文参考文献

  • [1].FRACTIONAL INTEGRAL INEQUALITIES AND THEIR APPLICATIONS TO FRACTIONAL DIFFERENTIAL EQUATIONS[J]. Yaghoub JALILIAN.  Acta Mathematica Scientia(English Series).2016(05)
  • [2].Functionals for Multilinear Fractional Embedding[J]. William BECKNER.  Acta Mathematica Sinica.2015(01)
  • [3].EXISTENCE AND UNIQUENESS RESULTS FOR BOUNDARY VALUE PROBLEMS OF HIGHER ORDER FRACTIONAL INTEGRO-DIFFERENTIAL EQUATIONS INVOLVING GRONWALL’S INEQUALITY IN BANACH SPACES[J]. Dimplekumar,N. CHALISHAJAR,K. KARTHIKEYAN.  Acta Mathematica Scientia.2013(03)
  • [4].A preconditioner for a kind of coupled FEM-BEM variational inequality[J]. HU QiYa1 & YU DeHao2 LSEC, ICMSEC, Academy of Mathematics and Systems Science, Chinese Academy of Sciences, Beijing 100190, China.  Science China(Mathematics).2010(11)
  • [5].Harnack inequality and derivative formula for SDE driven by fractional Brownian motion[J]. FAN XiLiang.  Science China(Mathematics).2013(03)
  • [6].A minimax inequality and variational inequalities[J]. 程曹宗.  Progress in Natural Science.1997(01)
  • [7].Existence and stability of solutions to inverse variational inequality problems[J]. Yu HAN,Nanjing HUANG,Jue LU,Yibin XIAO.  Applied Mathematics and Mechanics(English Edition).2017(05)
  • [8].Fractional Sobolev-Poincar Inequalities in Irregular Domains[J]. Chang-Yu GUO.  Chinese Annals of Mathematics,Series B.2017(03)
  • [9].Atomic decompositions and Hardy’s inequality on weak Hardy-Morrey spaces[J]. HO Kwok-Pun.  Science China(Mathematics).2017(03)
  • [10].On the L_p-Dual Mixed Volumes[J]. Lian Ying CHEN,Chang Jian ZHAO.  Acta Mathematica Sinica.2013(09)
  • 论文详细介绍

    论文作者分别是来自Acta Mathematica Scientia(English Series)的曾生达,发表于刊物Acta Mathematica Scientia(English Series)2019年02期论文,是一篇关于,Acta Mathematica Scientia(English Series)2019年02期论文的文章。本文可供学术参考使用,各位学者可以免费参考阅读下载,文章观点不代表本站观点,资料来自Acta Mathematica Scientia(English Series)2019年02期论文网站,若本站收录的文献无意侵犯了您的著作版权,请联系我们删除。

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