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The Geometrization of Physics by Richard S. Palais - Free PDF



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About this book :-
This short book is based on lectures Palais gave on the general subject of “gauge field theory” in 1981. It explains how we can use geometry (the kind you study in advanced math ) to better understand how forces like gravity and electricity work. The main idea is that many physical forces can be seen as shapes and connections in space. This is called gauge theory. Instead of thinking about forces as just push and pull, Palais shows how they can be described using curves, surfaces, and more complex geometric objects. He also talks about how gravity and electromagnetism might be part of a bigger, combined system—an idea from something called Kaluza–Klein theory. The major goal of these notes is to develop an observation that not only can gauge fields of the Yang-Mills type be unified with the Einstein model of gravitation, but also that when this unification is made they are described by pure geometry.

Book Detail :-
This book has following details information.
Title: The Geometrization of Physics by Richard S. Palais - Free PDF
Publisher: University of California at Irvine
Year: 1981
Pages: 107
Type: PDF
Language: English
ISBN-10 #: 2865450074
ISBN-13 #: 978-2865450077
License: N\A
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About Author :-
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Book Contents :-
This book has following table of contents.
1. Outline of smooth vector bundle theory. 2. Connections and curvature tensors (alias gauge potential and gauge fields. 3. Characteristic classes and the Chern-Weil homomorphism. 4. The principal bundle formalism and the gauge transformation group. 5. Lagrangian field theories. 6. Symmetry principles and conservation laws. 7. Gauge fields and minimal coupling. 8. Electromagnetism as a gauge field theory. 9. Yang-Mills fields and Utiyama’s theorem. 10. General relativity as a Lagrangian field theory. 11. Coupling gravitation to Yang-Mills fileds (generalized Kaluza-Klein theories. 12. Spontaneous symmetry breaking (Higg’s Mechanism. 13. Self-dual fields, instantons, vortices, monopoles.

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