Reduction of equations using symmetries
type: Item
instance of: scholarly article
title: Reduction of equations using symmetries
zbMATH Open document ID: 0806.35156
DOI: 10.1016/0895-7177(93)90217-M
author: M. J. Englefield
published in: Mathematical and Computer Modelling
publication date: 1995-02-13T00:00:00Z
Mathematics Subject Classification ID: 35Q53
Mathematics Subject Classification ID: 35A30
Mathematics Subject Classification ID: 58J70
zbMATH DE Number: 575790
zbMATH Keywords: infinite-dimensional symmetry algebra
zbMATH Keywords: generalised Burgers' equations
zbMATH Keywords: convection-diffusion equations
describes a project that uses: SYMMGRP.MAX
MaRDI profile type: Publication
cites work: Symmetry-based algorithms to relate partial differential equations: II. Linearization by nonlocal symmetries
cites work: Nonlinear boundary value problems in science and engineering
cites work: Q4692893
cites work: The computer calculation of Lie point symmetries of large systems of differential equations
cites work: Q3945260
cites work: Q3803878
cites work: Similarity Solutions of a Generalized Burgers Equation
cites work: Some symmetries of the nonlinear heat and wave equations
cites work: Subalgebras of real three- and four-dimensional Lie algebras
cites work: Similarity solutions in fragmentation kinetics
cites work: PASCAL programs for identification of Lie algebras. III: Levi decomposition and canonical basis
cites work: On the identification of a Lie algebra given by its structure constants. I: Direct decompositions, Levi decompositions, and nilradicals
cites work: Lie transformations, similarity reduction, and solutions for the nonlinear Madelung fluid equations with external potential
cites work: Symmetry groups and group invariant solutions of partial differential equations
cites work: Q3326139
cites work: On non-compact groups I. Classification of non-compact real simple Lie groups and groups containing the Lorentz group
cites work: Lie symmetries of a generalised non-linear Schrodinger equation. II. Exact solutions
full work available at URL: 0895-7177(93)90217-m
OpenAlex ID: W1995789265
description: scientific article; zbMATH DE number 575790