The first nontrivial eigenvalue for a system of p-Laplacians with Neumann and Dirichlet boundary conditions

Del Pezzo Leandro M.; Rossi Julio D.

首页> 外文期刊>Nonlinear Analysis: An International Multidisciplinary Journal >The first nontrivial eigenvalue for a system of p-Laplacians with Neumann and Dirichlet boundary conditions

【24h】

The first nontrivial eigenvalue for a system of p-Laplacians with Neumann and Dirichlet boundary conditions

机译：具有Neumann和Dirichlet边界条件的p-Laplacian系统的第一个非平凡特征值

获取原文

获取原文并翻译 | 示例

获取外文期刊封面封底 >>

开具论文收录证明 >>

文献代查 >>

页面导航

摘要
著录项
相似文献
相关主题

摘要

We deal with the first eigenvalue for a system of two p- Laplacians with Dirichlet and Neumann boundary conditions. If Delta(p)w = div(|del w|(p-2)del w) stands for the p-Laplacian and alpha/p + beta/q = 1, we consider

机译：我们处理两个具有Dirichlet和Neumann边界条件的p-Laplacian系统的第一个特征值。如果Delta（p）w = div（| del w |（p-2）del w）代表p-Laplacian，并且alpha / p + beta / q = 1，我们考虑

著录项

来源
《Nonlinear Analysis: An International Multidisciplinary Journal》 |2016年第null期|共21页
作者
Del Pezzo Leandro M.; Rossi Julio D.;
展开▼
作者单位

展开▼
收录信息
原文格式 PDF
正文语种 eng
中图分类数学分析;
关键词
p-Laplacian; Systems; Eigenvalues;

机译：p-Laplacian;系统;特征值;

相似文献

外文文献
中文文献
专利

1. The first nontrivial eigenvalue for a system of p-Laplacians with Neumann and Dirichlet boundary conditions [J] . Del Pezzo Leandro M., Rossi Julio D. Nonlinear Analysis: An International Multidisciplinary Journal . 2016,第Null期

机译：具有Neumann和Dirichlet边界条件的p-Laplacian系统的第一个非平凡特征值
2. Computation of eigenfunctions and eigenvalues for the Sturm-Liouville problem with Dirichlet boundary conditions at the left endpoint and Neumann conditions at the right endpoint [J] . Khapaev M. M., Khapaeva T. M. Computational mathematics and mathematical physics . 2016,第10期

机译：Sturm-Liouville问题的特征函数和特征值在左端点为Dirichlet边界条件而在右端点为Neumann条件
3. ON THE FIRST NONTRIVIAL EIGENVALUE OF THE infinity LAPLACIAN WITH NEUMANN BOUNDARY CONDITIONS [J] . Rossi J. D., Saintier N. Houston Journal of Mathematics . 2016,第2期

机译：带有Neumann边界条件的无穷拉普拉斯算子的第一非平凡特征值
4. A Finite Element Algorithm for High-Lying Eigenvalues with Neumann and Dirichlet Boundary Conditions [C] . G. Báez, R. A. Méndez-Sánchez, F. Leyvraz, Leopoldo Garcia-Colin Mexican Meeting on Mathematical and Experimental Physics . 2013

机译：具有Neumann和Dirichlet边界条件的高位特征值的有限元算法
5. Normalized p-laplacian evolution: boundary behavior of non-negative solutions of fully nonlinear parabolic equations: Gradient bounds for p-harmonic systems with vanishing neumann (dirichlet) data in a convex domain. [D] . Banerjee, Agnid. 2014

机译：归一化的p-拉普拉斯演化：完全非线性抛物方程的非负解的边界行为：具有在凸域中消失的Neumann（dirichlet）数据的p调和系统的梯度界。
6. Multiple Solutions for a Class of Dirichlet Double Eigenvalue Quasilinear Elliptic Systems Involving the (p1… pn)-Laplacian Operator [O] . Armin Hadjian, Saleh Shakeri 2013

机译：一类Dirichlet双特征值拟线性椭圆系统的多重解其中（p1…pn）-拉普拉斯算子
7. The first nontrivial eigenvalue for a system of $p-$Laplacians with Neumann and Dirichlet boundary conditions [O] . Del Pezzo, Leandro M., Rossi, Julio D. 2015

机译：$ p- $ Laplacians系统的第一个非平凡特征值 Neumann和Dirichlet边界条件

The first nontrivial eigenvalue for a system of p-Laplacians with Neumann and Dirichlet boundary conditions

摘要

著录项

相似文献

相关主题

期刊订阅