Derivative non-linear Schrödinger equation: Singular manifold method and Lie symmetries-Reference-Cited by-同舟云学术

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Derivative non-linear Schrödinger equation: Singular manifold method and Lie symmetries

Published:2021-07 Issue: Volume:400 Page:126089
ISSN:0096-3003
Container-title:Applied Mathematics and Computation
language:en
Short-container-title:Applied Mathematics and Computation

Author:

Albares P.,G Estévez P.,Lejarreta J.D.

Funder

Junta de Castilla y Leon Consejeria de Educacion

Government of Spain Ministry of Science and Innovation

Publisher

Elsevier BV

Subject

Applied Mathematics,Computational Mathematics

Reference73 articles.

1. Parallel Propagation of Nonlinear Low-Frequency Waves in High-β Plasma;Rogister;Phys. Fluids,1971

2. Modulational Instability and Envelope-Solitons for Nonlinear Alfvén Waves Propagating along the Magnetic Field in Plasmas;Mio;J. Phys. Soc. Jpn.,1976

3. On the modulational instability of hydromagnetic waves parallel to the magnetic field;Mjolhus;J. Plasma Phys.,1976

4. Properties of Alfvén solitons in a finite-β plasma;Spangler;J. Plasma Phys.,1982

5. A numerical study of nonlinear Alfvén waves and solitons;Spangler;Phys. Fluids,1985

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1. Symmetry and complexity: a Lie symmetry method to bifurcation, chaos, multistability and soliton solutions of the nonlinear generalized advection-diffusion-reaction equation;Physica Scripta;2024-06-05

2. Spectral problem for the complex mKdV equation: singular manifold method and Lie symmetries;Open Communications in Nonlinear Mathematical Physics;2024-02-15

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4. Studies on certain bilinear form, N-soliton, higher-order breather, periodic-wave and hybrid solutions to a (3+1)-dimensional shallow water wave equation with time-dependent coefficients;Nonlinear Dynamics;2022-03-04

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