J. M. Conde

most citedSpectral problem for a two-component nonlinear Schrödinger equation in

2 + 1

dimensions: Singular manifold method and Lie point symmetries

9 citations · 13 across the 2 of their papers we have counts for

collaborators

2 papers

nlin.SI2018★ 9 cited

Spectral problem for a two-component nonlinear Schrödinger equation in $2 + 1$ dimensions: Singular manifold method and Lie point symmetries

Paz Albares, Juan Manuel Conde, Pilar García Estévez

An integrable two-component nonlinear Schrödinger equation in $2 + 1$ dimensions is presented. The singular manifold method is applied in order to obtain a three-component Lax pair.…

nlin.SI2018★ 4 cited

Analysis of the symmetry group and exact solutions of the dispersionless KP equation in $n + 1$ dimensions

J. M. Conde, F. Güngör

The Lie algebra of the symmetry group of the $(n + 1)$ -dimensional ge\-ne\-ra\-li\-zation of the dispersionless Kadomtsev--Petviashvili (dKP) equation is obtained and identified as a…

Spectral problem for a two-component nonlinear Schrödinger equation in 2+1 dimensions: Singular manifold method and Lie point symmetries

Analysis of the symmetry group and exact solutions of the dispersionless KP equation in n+1 dimensions

Spectral problem for a two-component nonlinear Schrödinger equation in $2 + 1$ dimensions: Singular manifold method and Lie point symmetries

Analysis of the symmetry group and exact solutions of the dispersionless KP equation in $n + 1$ dimensions