
Introduction to Mobius Differential Geometry (English, Udo Hertrich-Jeromin)
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Introduction to Mobius Differential Geometry by Udo Hertrich-Jeromin is listed under Mathematics on BookBajar. Full details, specifications and reader reviews are below.
Book Details
Publisher
Cambridge University Press
Language
English
ISBN-13
9780521535694
ISBN-10
0521535697
Author
Udo Hertrich-Jeromin
About the Book
This introduction to the conformal differential geometry of surfaces and submanifolds covers those aspects of the geometry of surfaces that only refer to an angle measurement, but not to a length measurement. Different methods (models) are presented for analysis and computation. Various applications to areas of current research are discussed, including discrete net theory and certain relations between differential geometry and integrable systems…
ISBN: 9780521535694
ISBN-13: 9780521535694
ISBN-10: 0521535697
Reader's Guide
What This Book Covers
- ·The main subject matter of Introduction to Mobius Differential Geometry
- ·Ideas and detail relevant to Mathematics
- ·Context that helps make sense of the material as a whole
Best Suited For
Maths students and anyone who enjoys rigorous problem-solving.
Why It Stands Out
- ·Ships as a genuine physical copy, checked before dispatch
- ·Covered by BookBajar's 15-day return window
Frequently Asked Questions
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Udo Hertrich-Jeromin is the author of Introduction to Mobius Differential Geometry. Browse more books by Udo Hertrich-Jeromin on BookBajar.
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What is the ISBN of Introduction to Mobius Differential Geometry?
Introduction to Mobius Differential Geometry has ISBN 9780521535694 (ISBN-10: 0521535697). Use this to confirm you're ordering the exact edition listed here.
What can I expect from Introduction to Mobius Differential Geometry?
About the Book This introduction to the conformal differential geometry of surfaces and submanifolds covers those aspects of the geometry of surfaces that only refer to an angle measurement, but not to a length measurement.
Product ID: isbn-9780521535694
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