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Elementary Differential Geometry, by Christian Bär
Ebook Free Elementary Differential Geometry, by Christian Bär
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The link between the physical world and its visualization is geometry. This easy-to-read, generously illustrated textbook presents an elementary introduction to differential geometry with emphasis on geometric results. Avoiding formalism as much as possible, the author harnesses basic mathematical skills in analysis and linear algebra to solve interesting geometric problems, which prepare students for more advanced study in mathematics and other scientific fields such as physics and computer science. The wide range of topics includes curve theory, a detailed study of surfaces, curvature, variation of area and minimal surfaces, geodesics, spherical and hyperbolic geometry, the divergence theorem, triangulations, and the Gauss-Bonnet theorem. The section on cartography demonstrates the concrete importance of elementary differential geometry in applications. Clearly developed arguments and proofs, colour illustrations, and over 100 exercises and solutions make this book ideal for courses and self-study. The only prerequisites are one year of undergraduate calculus and linear algebra.
- Sales Rank: #2046974 in eBooks
- Published on: 2010-05-06
- Released on: 2013-08-01
- Format: Kindle eBook
Review
"A terrific new book on differential geometry: a preliminary chapter eases the way from the familiar axiomatic treatment into the differential perspective. There are also very good discussions about discrete approximations to curves and surfaces, a complete proof of the existence of triangulations on surfaces, and a beautiful discussion of cartography and constant curvature geometries. Baer provides plenty of intuition and many examples, while not stinting on the rigor."
Rafe Mazzeo, Stanford University
About the Author
Christian Bär is Professor of Geometry in the Institute for Mathematics at the University of Potsdam, Germany.
Most helpful customer reviews
10 of 11 people found the following review helpful.
Good
By ubpdqn
I have been rushing through books in `spare time'. This is one of them.
This book is written clearly. There are some beautiful coloured graphics in the middle of the book. I would have preferred more worked examples and more illustrative graphics to amplify the text. In particular, covariant differentiation and differentiable vector fields and the stepwise approach to proof of the Gauss Bonnet theorem (i.e. triangulations).
These comments almost certainly reflect my struggles with these concepts. There are answers to exercises at the back of the book and a useful bibliography.
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