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Differential Geometry

Connections, Curvature, and Characteristic Classes

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  • 368 pages
  • 13 hours of reading

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Focusing on the historical evolution of connection and curvature, this graduate-level introduction to differential geometry caters to mathematics and physics students. It explores significant milestones such as Gauss' Theorema Egregium and the Gauss-Bonnet theorem while elucidating the Chern-Weil theory of characteristic classes on principal bundles. The book includes exercises to reinforce understanding and illustrates theoretical extensions. A foundational knowledge of manifolds and differential forms is essential, with de Rham cohomology required for the latter sections.

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Differential Geometry, Loring W. Tu

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Released
2017
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Subtitle
Connections, Curvature, and Characteristic Classes
Language
English
Publisher
Springer
Released
2017
Format
Hardcover
Pages
368
ISBN13
9783319550824
Series
Rating
4 out of 5
Description
Focusing on the historical evolution of connection and curvature, this graduate-level introduction to differential geometry caters to mathematics and physics students. It explores significant milestones such as Gauss' Theorema Egregium and the Gauss-Bonnet theorem while elucidating the Chern-Weil theory of characteristic classes on principal bundles. The book includes exercises to reinforce understanding and illustrates theoretical extensions. A foundational knowledge of manifolds and differential forms is essential, with de Rham cohomology required for the latter sections.