Symmetrical Fibonacci and Lucas Wave Solutions for Some Nonlinear Equations in Higher Dimensions

Authors

  • M. Allami Department of Mathematics, College of Education, Misan University, Iraq
  • A. K. Mutashar Department of Mathematics, College of Education, Misan University, Iraq
  • A. S. Rashid Department of Mathematics, College of Education, Misan University, Iraq

Keywords:

nCBS equation, CBS-nCBS equation, nKdV equation, modified Kudryashov method, symmetrical Fibonacci and Lucas functions

Abstract

We consider some nonlinear partial differential equations in higher dimensions, the negative order of the Calogero-Bogoyavelnskii-Schiff (nCBS) equationin (2+1) dimensions, the combined of the Calogero-Bogoyavelnskii-Schiff equation and the negative order of the Calogero-Bogoyavelnskii-Schiff equation (CBS-nCBS) in (2+1) dimensions, and two models of the negative order Korteweg de Vries (nKdV) equations in (3+1) dimensions. We show that these equations can be reduced to the  same class of ordinary differential equations via wave reduction variable. Solutions in terms of symmetrical Fibonacci and Lucas functions are presented by implementation of the modified Kudryashov method.

Downloads

Download data is not yet available.

Downloads

Published

2018-08-30

Issue

Section

Mathematics

How to Cite

Symmetrical Fibonacci and Lucas Wave Solutions for Some Nonlinear Equations in Higher Dimensions. (2018). Iraqi Journal of Science, 59(3B), 1480-1489. https://ijs.uobaghdad.edu.iq/index.php/eijs/article/view/464

Similar Articles

1-10 of 1256

You may also start an advanced similarity search for this article.