Solitones singulares y regulares en la ecuación no lineal de Kadomtsev-Petvishvili

Flores Romero, Erick
AGUERO GRANADOS, MAXIMO AUGUSTO
Flores Romero, Erick
AGUERO GRANADOS, MAXIMO AUGUSTO

Publication date

January 2001

Publisher

Universidad Autonoma del Estado de Mexico

Abstract

The Kadomtsev-Petviashvili equation for shallow water waves with negative dispersion (KP) can be reduced to the Boussinesq type (TBq) equation utt - uxx + (u2)xx + uxxxx = 0 by means of infinitesimal transformations of Lie's method. We use the one-dimensional soliton-solutions of the TBq equation in order to obtain two-dimensional soliton-solutions of the KP equation. We analyze some remarkable properties of these solutions

Extracted data

We use cookies to provide a better user experience.

Data Protection

Solitones singulares y regulares en la ecuación no lineal de Kadomtsev-Petvishvili

Abstract

Extracted data

Solitones singulares y regulares en la ecuación no lineal de Kadomtsev-Petvishvili

Abstract

Extracted data

Related items

Related items