On existence and multiplicity of solutions of Neumann boundary value problems for quasi-linear elliptic equations

Wu X; Tan KK

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On existence and multiplicity of solutions of Neumann boundary value problems for quasi-linear elliptic equations

机译：拟线性椭圆型方程Neumann边值问题解的存在性和多重性

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In the present paper, the following Neumann boundary value problem involving the p-Laplacian is studied and some new existence and multiplicity results of solutions for the problem (1. 1) are obtained. (c) 2005 Elsevier Ltd. All rights reserved.

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《Nonlinear Analysis: An International Multidisciplinary Journal》 |2006年第7期|共14页
作者
Wu X; Tan KK;
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正文语种 eng
中图分类数学;
关键词
critical point; p-Laplacian; Sobolev's embedding; Neumann problem; CRITICAL-POINTS; P-LAPLACIAN; PERTURBATIONS; SOLVABILITY; RESONANCE;

机译：临界点;p-Laplacian;Sobolev嵌入;Neumann问题;临界点;p-Laplacian;摄动;可解性;共振;

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专利

1. On existence and multiplicity of solutions of Neumann boundary value problems for quasi-linear elliptic equations [J] . Wu X, Tan KK Nonlinear Analysis: An International Multidisciplinary Journal . 2006,第7期

机译：拟线性椭圆型方程Neumann边值问题解的存在性和多重性
2. Existence and Boundary Behavior of Positive Solutions of Quasi-linear Elliptic Singular Equations with a Gradient term [J] . YUAN Junli, YANG Zuodong 偏微分方程：英文版 . 2014,第004期

机译：具有梯度项的拟线性椭圆型奇异方程正解的存在性和边界性质
3. Existence and multiplicity of solutions for nonlocal p(x)-Laplacian equations with nonlinear Neumann boundary conditions [J] . Erlin Guo, Peihao Zhao Boundary value problems . 2012,第1期

机译：具有非线性Neumann边界条件的非局部p（x）-Laplacian方程解的存在性和多重性
4. The Discussion for the Existence of Nontrivial Solutions About a Kind of Quasi-Linear Elliptic Equations [C] . Bingyu Kou, Lei Mao, Xinghu Teng, International symposium on IT in medicine and education . 2014

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5. Existence and multiplicity of solutions for semilinear elliptic boundary value problems. [D] . Gadam, Sudhasree. 1992

机译：半线性椭圆边值问题解的存在性和多重性。
6. New applications of the existence of solutions for equilibrium equations with Neumann type boundary condition [O] . Zhaoqi Ji, Tao Liu, Hong Tian, -1

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7. Existence and multiplicity for solutions of Neumann problem for semilinear elliptic equations [O] . Tang Chun-Lei, Wu Xing-Ping 2003

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8. Probabilistic Methods for Finite Difference Approximations to Degenerate Elliptic and Parabolic Equations with Neumann and Dirichlet Boundary Conditions [R] . H. J. Kushner 1974

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On existence and multiplicity of solutions of Neumann boundary value problems for quasi-linear elliptic equations

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