Wavelet – Galerkin Technique for Neumann-Helmholtz-Poisson Boundary Value problems
semanticscholar(2014)
Abstract
This paper is concerned with Wavelet-Galerkin technique to solve Neumann Helmholtz and Neumann Poisson boundary value problems. In compare, to classical finite difference and finite element, Wavelet-Galerkin technique has very important advantages. In this paper, we have made an attempt to develop a technique for Wavelet-Galerkin solution of Neumann Helmholtz boundary value problem in one dimension and Neumann Poisson problem in two dimensions in parallel to the work of J. Besora [6], Mishra etl. [15]. The Taylors approach have been used to include Neumann condition in Wavelet-Galerkin setup for y + αu = f. The test examples show that some value of α the result match with the exact solution. Neumann Poisson BVP results show that the given technique is not fit to the solution for some parameter.
MoreTranslated text
AI Read Science
Must-Reading Tree
Example
![](https://originalfileserver.aminer.cn/sys/aminer/pubs/mrt_preview.jpeg)
Generate MRT to find the research sequence of this paper
Chat Paper
Summary is being generated by the instructions you defined