RETRACTED ARTICLE: Existence results for the general Schrödinger equations with a superlinear Neumann boundary value problem

Nonexistence and existence results for a 2$n$th-order $p$-Laplacian discrete Neumann boundary value problem

This paper is concerned with a 2nth-order p-Laplacian difference equation. By using the critical point method, we establish various sets of sufficient conditions for the nonexistence and existence of solutions for Neumann boundary value problem and give some new results. Results obtained successfully generalize and complement the existing ones.

Existence of Infinitely Many Nodal Solutions for a Superlinear Neumann Boundary Value Problem

nonexistence and existence results for a 2$n$th-order $p$-laplacian discrete neumann boundary value problem

this paper is concerned with a 2nth-order p-laplacian difference equation. by using the critical point method, we establish various sets of sufficient conditions for the nonexistence and existence of solutions for neumann boundary value problem and give some new results. results obtained successfully generalize and complement the existing ones.

Existence and Uniqueness Results for Perturbed Neumann Boundary Value Problems

Academic Editor: Irena Rachůnková Copyright q 2010 J. Zhang and C. Zhai. This is an open access article distributed under the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited. Using a fixed point theorem of general α-concave operators, we present in this paper criteria which guarantee...

A Boundary Meshless Method for Neumann Problem

Boundary integral equations (BIE) are reformulations of boundary value problems for partial differential equations. There is a plethora of research on numerical methods for all types of these equations such as solving by discretization which includes numerical integration. In this paper, the Neumann problem is reformulated to a BIE, and then moving least squares as a meshless method is describe...