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The Geometry of Physics: An Introduction

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Theodore Frankel explains those parts of exterior differential forms, differential geometry, algebraic and differential topology, Lie groups, vector bundles and Chern forms essential to a better understanding of classical and modern physics and engineering. Key highlights of his new edition are the inclusion of three new appendices that cover symmetries, quarks, and meson masses; representations and hyperelastic bodies; and orbits and Morse-Bott Theory in compact Lie groups. Geometric intuition is developed through a rather extensive introduction to the study of surfaces in ordinary space. First Edition Hb (1997): 0-521-38334-X First Edition Pb (1999): 0-521-38753-1

694 pages, Paperback

First published January 28, 1997

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Theodore Frankel

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Displaying 1 - 6 of 6 reviews
Profile Image for Robert.
285 reviews14 followers
October 22, 2016
This is my favorite book on mathematical physics. We used the pre-published edition in graduate school. I bought the first edition as soon as it came out. Super book for anyone who wants to learn about the mathematics used in Physics, from the point of view of a mathematician.
Profile Image for Ryan.
128 reviews33 followers
December 28, 2019
The overview chapter to the third edition is invaluable.
1 review1 follower
February 28, 2014
If you wish to apply geometry to physics, then you must read this book. There is no alternative. This is the material that matters —any other approach is deficient. There is no better exposition than in this text. Yes, it is hard going; there is a lot to learn, and there is even more to unlearn. But you must read it.
Profile Image for Joe Cole.
169 reviews351 followers
January 30, 2017
Frankel did a great job with this book. A mathematician can enjoy this book even though it is mathematical physics. The mathematics is presented in very nice form.
Profile Image for Zudar Zulfiqar.
1 review
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May 29, 2019
goood as hell , thank you
This entire review has been hidden because of spoilers.
Displaying 1 - 6 of 6 reviews

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