Fedorchuk, V.M. (1996) Symmetry Reduction and Some Exact Solutions of a Nonlinear Five-Dimensional Wave Equation. Ukrainskyi Matematychnyi Zhurnal, 48, 573-576. (In Ukrainian) (Translation in Ukrainian Mathematical Journal, 48, 636-640) - References - Scientific Research Publishing

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Fedorchuk, V.M. (1996) Symmetry Reduction and Some Exact Solutions of a Nonlinear Five-Dimensional Wave Equation. Ukrains'kyi Matematychnyi Zhurnal, 48, 573-576. (In Ukrainian) (Translation in Ukrainian Mathematical Journal, 48, 636-640)
https://doi.org/10.1007/BF02390625

has been cited by the following article:

TITLE: On Symmetry Reduction of the (1 + 3)-Dimensional Inhomogeneous Monge-Ampère Equation to the First-Order ODEs

AUTHORS: Vasyl M. Fedorchuk, Volodymyr I. Fedorchuk

KEYWORDS: Symmetry Reduction, Invariant Solutions, Monge-Ampère Equation, Classification of Lie Algebras, Poincaré Group P(1, 4)

JOURNAL NAME: Applied Mathematics, Vol.11 No.11, November 25, 2020

ABSTRACT: We present the results obtained concerning the classification of symmetry reduction of the (1 + 3)-dimensional inhomogeneous Monge-Ampère equation to first-order ODEs. Some classes of the invariant solutions are constructed.

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