On Symmetry Reduction of the (1 + 3)-Dimensional Inhomogeneous Monge-Amp&amp;amp;#232;re Equation to the First-Order ODEs

Федорчук, В. М.

doi:10.4236/am.2020.1111080

2020

DOI: 10.4236/am.2020.1111080

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On Symmetry Reduction of the (1 + 3)-Dimensional Inhomogeneous Monge-Amp&#232;re Equation to the First-Order ODEs

В. М. Федорчук¹

Abstract: How to cite this paper: Fedorchuk, V.M. and Fedorchuk, V.I. (2020) On Symmetry Reduction of the (1 + 3)-Dimensional Inhomogeneous Monge-Ampère Equation to the First-Order ODEs. Applied Mathematics, 11,

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On the Symmetry Reduction of the (1+3)-Dimensional Inhomogeneous Monge–Ampère Equation to Algebraic Equations

Fedorchuk,

Fedorchuk

2024

J Math Sci

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On the Symmetry Reduction of the (1+3)-Dimensional Inhomogeneous Monge–Ampère Equation to Algebraic Equations

Fedorchuk,

Fedorchuk

2024

J Math Sci

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On symmetry reduction of the (1+3)-dimensional inhomogeneous Monge–Ampère equation to algebraic equations

Fedorchuk,

Fedorchuk

2022

Mat. Met. Fiz. Mekh. Polya

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On Symmetry Reduction of the (1 + 3)-Dimensional Inhomogeneous Monge-Amp&#232;re Equation to the First-Order ODEs

Abstract: How to cite this paper: Fedorchuk, V.M. and Fedorchuk, V.I. (2020) On Symmetry Reduction of the (1 + 3)-Dimensional Inhomogeneous Monge-Ampère Equation to the First-Order ODEs. Applied Mathematics, 11,

Cited by 2 publications

References 29 publications

On the Symmetry Reduction of the (1+3)-Dimensional Inhomogeneous Monge–Ampère Equation to Algebraic Equations

On the Symmetry Reduction of the (1+3)-Dimensional Inhomogeneous Monge–Ampère Equation to Algebraic Equations

On symmetry reduction of the (1+3)-dimensional inhomogeneous Monge–Ampère equation to algebraic equations

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