Probabilistic Models of Cosmic Backgrounds

Probabilistic Models of Cosmic Backgrounds
Author: Anatoliy Malyarenko
Publisher: CRC Press
Total Pages: 288
Release: 2024-06-30
Genre: Science
ISBN: 1040021239

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Combining research methods from various areas of mathematics and physics, Probabilistic Models of Cosmic Backgrounds describes the isotropic random sections of certain fiber bundles and their applications to creating rigorous mathematical models of both discovered and hypothetical cosmic backgrounds. Previously scattered and hard-to-find mathematical and physical theories have been assembled from numerous textbooks, monographs, and research papers, and explained from different or even unexpected points of view. This consists of both classical and newly discovered results necessary for understanding a sophisticated problem of modelling cosmic backgrounds. The book contains a comprehensive description of mathematical and physical aspects of cosmic backgrounds with a clear focus on examples and explicit calculations. Its reader will bridge the gap of misunderstanding between the specialists in various theoretical and applied areas who speak different scientific languages. The audience of the book consists of scholars, students, and professional researchers. A scholar will find basic material for starting their own research. A student will use the book as supplementary material for various courses and modules. A professional mathematician will find a description of several physical phenomena at the rigorous mathematical level. A professional physicist will discover mathematical foundations for well-known physical theories.


Probabilistic Models of Cosmic Backgrounds
Language: en
Pages: 288
Authors: Anatoliy Malyarenko
Categories: Science
Type: BOOK - Published: 2024-06-30 - Publisher: CRC Press

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Combining research methods from various areas of mathematics and physics, Probabilistic Models of Cosmic Backgrounds describes the isotropic random sections of
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Type: BOOK - Published: 2008 - Publisher:

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The author describes the current state of the art in the theory of invariant random fields. This theory is based on several different areas of mathematics, incl
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