arXiv Analytics

Sign in

arXiv:0910.0813 [math.AP]AbstractReferencesReviewsResources

On the paper "Symmetry analysis of wave equation on sphere" by H. Azad and M. T. Mustafa

Igor Leite Freire

Published 2009-10-05, updated 2010-01-13Version 2

Using the scalar curvature of the product manifold S^{2}X R and the complete group classification of nonlinear Poisson equation on (pseudo) Riemannian manifolds, we extend the previous results on symmetry analysis of homogeneous wave equation obtained by H. Azad and M. T. Mustafa [H. Azad and M. T. Mustafa, Symmetry analysis of wave equation on sphere, J. Math. Anal. Appl., 333 (2007) 1180--1888] to nonlinear Klein-Gordon equations on the two-dimensional sphere.

Related articles: Most relevant | Search more
arXiv:1312.3211 [math.AP] (Published 2013-12-11)
Barrier Option Pricing
arXiv:0911.5292 [math.AP] (Published 2009-11-27)
Special Conformal Groups of a Riemannian Manifold and Lie Point Symmetries of the Nonlinear Poisson Equation
arXiv:2107.14566 [math.AP] (Published 2021-07-30)
On small breathers of nonlinear Klein-Gordon equations via exponentially small homoclinic splitting