Description of Spatial Potential Fields by Means of Monogenic Functions in Infinite-Dimensional Spaces with Commutative Multiplication

С. А. Плакса; Vitalii Shpakivskyi

doi:10.1007/978-3-031-32254-9_14

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Description of Spatial Potential Fields by Means of Monogenic Functions in Infinite-Dimensional Spaces with Commutative Multiplication

С. А. Плакса Vitalii Shpakivskyi

Year: 2023 Frontiers in mathematics Pages: 267-288

DOI: 10.1007/978-3-031-32254-9_14

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Keywords:

Mathematics Commutative property Vector space Pure mathematics Function space Multiplication (music) Space (punctuation) Function (biology) Harmonic function Vector-valued function Algebra over a field Computer science Combinatorics

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Algebraic and Geometric Analysis

Physical Sciences → Mathematics → Applied Mathematics

Holomorphic and Operator Theory

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Description of Spatial Potential Fields by Means of Monogenic Functions in Infinite-Dimensional Spaces with Commutative Multiplication

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