LIMITED OFFER
Save 50% on book bundles
Immediately download your ebook while waiting for your print delivery. No promo code needed.
Manifold Theory
An Introduction for Mathematical Physicists
- 1st Edition - March 1, 2002
- Author: D. Martin
- Language: English
- Paperback ISBN:9 7 8 - 1 - 8 9 8 5 6 3 - 8 4 - 6
- eBook ISBN:9 7 8 - 0 - 8 5 7 0 9 - 9 6 3 - 1
This account of basic manifold theory and global analysis, based on senior undergraduate and post-graduate courses at Glasgow University for students and researchers in theoretical… Read more
Purchase options
Institutional subscription on ScienceDirect
Request a sales quoteThis account of basic manifold theory and global analysis, based on senior undergraduate and post-graduate courses at Glasgow University for students and researchers in theoretical physics, has been proven over many years. The treatment is rigorous yet less condensed than in books written primarily for pure mathematicians. Prerequisites include knowledge of basic linear algebra and topology. Topology is included in two appendices because many courses on mathematics for physics students do not include this subject.
- Provides a comprehensive account of basic manifold theory for post-graduate students
- Introduces the basic theory of differential geometry to students in theoretical physics and mathematics
- Contains more than 130 exercises, with helpful hints and solutions
Senior undergraduate and graduate students and researchers in theoretical physics and mathematics
Vector spaces; Tensor algebra; Differential manifolds; Vector and tensor fields on a manifold; Exterior differential forms; Differentiation on a manifold; Pseudo-Riemannian and Riemannian manifolds; Symplectic manifolds; Lie groups; Integration on a manifold; Fibre bundles; Complex linear algebra and almost complex manifolds.
- No. of pages: 432
- Language: English
- Edition: 1
- Published: March 1, 2002
- Imprint: Woodhead Publishing
- Paperback ISBN: 9781898563846
- eBook ISBN: 9780857099631
DM
D. Martin
Daniel Martin, Glasgow University, UK
Read Manifold Theory on ScienceDirect