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首页> 外文期刊>Differential and integral equations >DEGREE THEORETIC METHODS IN THE STUDY OF POSITIVE SOLUTIONS FOR NONLINEAR HEMIVARIATIONAL INEQUALITIES
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DEGREE THEORETIC METHODS IN THE STUDY OF POSITIVE SOLUTIONS FOR NONLINEAR HEMIVARIATIONAL INEQUALITIES

机译:非线性半变分不等式正解研究的度理论方法

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摘要

In this paper we study the existence of positive solutions for nonlinear elliptic problems driven by the p-Laplacian differential operator and with a rionsmooth potential (hernivariational inequalities). The hypotheses, in the case p = 2 (seinilinear problems), incorporate in our framework of analysis the so-called asymptotically linear problems. The approach is degree theoretic based on the fixed-point index for nonconvex-valued multifunctions due to Bader [3].
机译:在本文中,我们研究了由p-Laplacian微分算子驱动且具有rionsmooth势(非线性变分不等式)的非线性椭圆问题的正解的存在。在p = 2的情况下(假设线性问题),这些假设在我们的分析框架中包含了所谓的渐近线性问题。该方法是基于Bader [3]的非凸值多功能函数基于定点索引的度数理论。

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