Solution of 2D non-homogenous wave equation by using polywave functions

Authors

  • Małgorzata Sokała

Keywords:

polywave functions, Trefftz functions, wave polynomials, wave equation

Abstract

The paper presents a specific technique of solving the non-homogenous wave equation with the use of Trefftz functions for the wave equation. The solution was presented as a sum of a general integral and a particular integral. The general integral was expressed in the form of a linear combination of Trefftz functions for the wave equation. In order to obtain the particular integral polywave functions were used. They were generated by using the inverse operator L-1 of the equation taking into consideration the Trefftz functions.

Downloads

Published

2017-01-25

Issue

pp. 209-221

Section

Articles

How to Cite

Sokała, M. (2017). Solution of 2D non-homogenous wave equation by using polywave functions. Computer Assisted Methods in Engineering and Science, 16(3–4), 209-221. https://cames3.ippt.pan.pl/index.php/cames/article/view/146

Most read articles by the same author(s)