Noether Symmetries and Conservations Laws For Non-critical Kohn-Laplace Equations on Three-Dimensional Heisenberg Group

Igor Leite Freire

Noether Symmetries and Conservations Laws For Non-critical Kohn-Laplace Equations on Three-Dimensional Heisenberg Group

Analysis of PDEs 2008-02-14 v2

Authors: Igor Leite Freire

Abstract

We show which Lie point symmetries of non-critical semilinear Kohn-Laplace equations on the Heisenberg group $H^1$ are Noether symmetries and we establish their respectives conservations laws.

Keywords

Noether symmetries conservation laws Kohn-Laplace equation Heisenberg group Lie point symmetries semilinear equation

Cite

@article{arxiv.0706.1745,
  title  = {Noether Symmetries and Conservations Laws For Non-critical Kohn-Laplace Equations on Three-Dimensional Heisenberg Group},
  author = {Igor Leite Freire},
  journal= {arXiv preprint arXiv:0706.1745},
  year   = {2008}
}

Comments

This article was accept for publication in Algebras, Groups and Geometries. Unfortunately, it was published without my consent in Hadronic Journal, vol. 30, 299-314, (2007)

Noether Symmetries and Conservations Laws For Non-critical Kohn-Laplace Equations on Three-Dimensional Heisenberg Group

Abstract

Keywords

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