Publication | Open Access
Symmetry and separation of variables for the Helmholtz and Laplace equations
107
Citations
18
References
1976
Year
Monge-ampere EquationLie GroupGeometric Partial Differential EquationPotential TheoryLaplace EquationsSymmetry GroupsGlobal AnalysisNonlinear Hyperbolic ProblemSeparable Coordinate SystemsCoordinate SystemsLie Point SymmetryLie Theory
This paper is one of a series relating the symmetry groups of the principal linear partial differential equations of mathematical physics and the coordinate systems in which variables separate for these equations. In particular, we mention [1] and paper [2] which is a survey of and introduction to the series. Here we apply group-theoretic methods to study the separable coordinate systems for the Helmholtz equation.
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