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An Introduction to Differential Geometry and Topology in Mathematical Physics [Hardcover]

An Introduction to Differential Geometry and Topology in Mathematical Physics [Hardcover]

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Item description for An Introduction to Differential Geometry and Topology in Mathematical Physics by Wang Rong & Cheng Yue...

Presents an outline of the classical results and the most recent developments of differential geometry and topology, especially those important developments which are closely related to the new discoveries in the field of theoretical physics.



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Item Specifications...


Studio: World Scientific Publishing Company
Pages   210
Est. Packaging Dimensions:   Length: 0.75" Width: 6.25" Height: 8.5"
Weight:   1 lbs.
Binding  Hardcover
Release Date   Apr 15, 1999
Publisher   World Scientific Publishing Company
ISBN  9810235593  
ISBN13  9789810235598  


Availability  0 units.


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Product Categories

1Books > Subjects > Professional & Technical > Professional Science > Mathematics > Geometry & Topology > Differential Geometry
2Books > Subjects > Professional & Technical > Professional Science > Mathematics > Geometry & Topology > Topology
3Books > Subjects > Professional & Technical > Professional Science > Physics > Mathematical Physics
4Books > Subjects > Science > General
5Books > Subjects > Science > History & Philosophy > Science
6Books > Subjects > Science > History & Philosophy
7Books > Subjects > Science > Mathematics > Geometry & Topology > Differential Geometry
8Books > Subjects > Science > Mathematics > Geometry & Topology > Topology
9Books > Subjects > Science > Physics > General
10Books > Subjects > Science > Physics > Mathematical Physics



Reviews - What do customers think about An Introduction to Differential Geometry and Topology in Mathematical Physics?

good for mathematical physics  Apr 8, 2000
This book deals with Differential Geometry and Topology for those who want to study Mathematical Physics.It covers topics from differential manifold to 4-manifolds theory. In the book I can see that the author tries to derive all the relavent formulas.However the explanation for the derivation is too brief and it seems to be hard for novice or student to follow it.(But it is not that bad if you follow only mathematics) It would be helpful to those who really are serious about geometrical or topological approach to mathematical physics.
 

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