Introduction to Smooth Manifolds
Product ID: 4014628
📈Ranked #8 in Differential Geometry
📚800 pages of deep knowledge
🧠Graduate-level advanced concepts
MX$3604
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Description
📘 Unlock the geometry of the universe — don’t just study manifolds, live them!
- TOP RANKED HIGHLY RATED - Join thousands of readers benefiting from a 4.5-star rated bestseller in differential geometry.
- BALANCED RIGOR AND INTUITION - Concrete visuals and intuitive explanations make complex abstract math approachable.
- EXTENSIVELY REVISED 2ND EDITION - Early introduction of analytic tools like the rank theorem for continuous learning flow.
- DEEP DIVE INTO DE RHAM COHOMOLOGY - Explore the only intro text with an extensive, accessible proof of De Rham's theorem.
- COMPREHENSIVE GRADUATE LEVEL TEXTBOOK - Master smooth manifolds with 22 detailed chapters and 4 appendices.
Introduction to Smooth Manifolds is a rigorously detailed, graduate-level textbook offering a comprehensive exploration of smooth manifolds, including tangent vectors, Lie groups, differential forms, and De Rham cohomology. This extensively revised second edition balances formal mathematical rigor with intuitive, visual explanations, making it ideal for self-study or academic coursework. Highly rated and ranked among the top books in differential geometry, it equips readers with essential tools for advanced mathematical and scientific research.
Specifications
| Best Sellers Rank | #195,434 in Books ( See Top 100 in Books ) #5 in Differential Geometry (Books) #19 in Topology (Books) #37 in Geometry |
| Customer Reviews | 4.6 4.6 out of 5 stars (170) |
| Dimensions | 6.14 x 1.5 x 9.21 inches |
| Edition | Second Edition 2012 |
| ISBN-10 | 1441999817 |
| ISBN-13 | 978-1441999818 |
| Item Weight | 2.55 pounds |
| Language | English |
| Part of series | Graduate Texts in Mathematics |
| Print length | 724 pages |
| Publication date | August 26, 2012 |
| Publisher | Springer |
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