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Please use this identifier to cite or link to this item: https://libeldoc.bsuir.by/handle/123456789/45459
Title: Spinor Maxwell Equations in Riemannian Space-Time and Modeling Constitutive Relations
Authors: Ivashkevich, A. V.
Ovsiyuk, E. M.
Kisel, V. V.
Red’kov, V. M.
Keywords: публикации ученых;maxwell equations;spinor formalism;Riemannian space-time
Issue Date: 2020
Publisher: Nova Science Publishers
Citation: Spinor Maxwell Equations in Riemannian Space-Time and Modeling Constitutive Relations / A. V. Ivashkevich [et al.] // Understanding Quaternions: Beyond Foundations / ed.: Peng Du. – New York, 2020. – P. 105–149.
Abstract: It is known that vacuum Maxwell equations being considered on the background of any pseudo-Riemannin space-time may be interpreted as Maxwell equations in Minkowski space but specified in some effective medium, which constitutive relations are determined by metric of the curved space-time. In that context, we will consider space-time models with event horizon. All of them have a metric of one the same structure,we restrict ourselves to spherically symmetric case, and consider de Sitter, anti de Sitter, and Schwarzschild models. Also we will study hyperbolic Lobachevsky and spherical Riemann models, parameterized coordinates with spherical and cylindric symmetry.
URI: https://libeldoc.bsuir.by/handle/123456789/45459
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