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Introduction to Smooth Manifolds by John Lee | Hardcover | Differential &Amp; Riemannian Geometry
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Specifications
| author | John Lee |
| publisher | Springer |
| isbn13 | 9781441999818 |
| isbn10 | 1441999817 |
| binding | hardcover |
| language | english |
| edition | 2 |
| pages | 708 |
Product Description
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About this book
Introduction to Smooth Manifolds by John Lee published by Springer.
Related topics
Frobenius theorem, Lie group, Sard’, s theorem, Smooth structures, Stokes's theorem, Tangent vectors and covectors, Whitney approximation theorem.
Book Insights
What You'll Learn
- ·In-depth exploration of topics covered in Introduction to Smooth Manifolds by John Lee | Hardcover | Differential &Amp; Riemannian Geometry
- ·Key concepts explained with clarity and practical examples
- ·Insights valuable for anyone studying or working in Books
Who Should Read This
Beginners and newcomers to the subject, as well as curious general readers.
Key Highlights
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Frequently Asked Questions
What is the price of Introduction to Smooth Manifolds by John Lee | Hardcover | Differential &Amp; Riemannian Geometry?
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Is Introduction to Smooth Manifolds by John Lee | Hardcover | Differential &Amp; Riemannian Geometry available in English?
Introduction to Smooth Manifolds by John Lee | Hardcover | Differential &Amp; Riemannian Geometry is available in english on GlowMirror.
Who is the author of Introduction to Smooth Manifolds by John Lee | Hardcover | Differential &Amp; Riemannian Geometry?
Introduction to Smooth Manifolds by John Lee | Hardcover | Differential &Amp; Riemannian Geometry is authored by John Lee.
Who published Introduction to Smooth Manifolds by John Lee | Hardcover | Differential &Amp; Riemannian Geometry?
Introduction to Smooth Manifolds by John Lee | Hardcover | Differential &Amp; Riemannian Geometry is published by Springer.
How many pages does Introduction to Smooth Manifolds by John Lee | Hardcover | Differential &Amp; Riemannian Geometry have?
Introduction to Smooth Manifolds by John Lee | Hardcover | Differential &Amp; Riemannian Geometry has 708 pages.
How long does it take to read Introduction to Smooth Manifolds by John Lee | Hardcover | Differential &Amp; Riemannian Geometry?
At an average reading speed of 250 words per minute, reading Introduction to Smooth Manifolds by John Lee | Hardcover | Differential &Amp; Riemannian Geometry takes approximately 18 hours.
What is Introduction to Smooth Manifolds by John Lee | Hardcover | Differential &Amp; Riemannian Geometry about?
About this book
Introduction to Smooth Manifolds by John Lee published by Springer.
Related topics
Frobenius theorem, Lie group, Sard’, s theorem, Smooth structures, Stokes's theorem, Tangent vectors and covectors, Whitney approximation theorem.
Is Introduction to Smooth Manifolds by John Lee | Hardcover | Differential &Amp; Riemannian Geometry suitable for beginners?
Whether Introduction to Smooth Manifolds by John Lee | Hardcover | Differential &Amp; Riemannian Geometry is suitable for beginners depends on your background in Books. Review the product description and specifications above for details on the target audience and difficulty level.
What edition is Introduction to Smooth Manifolds by John Lee | Hardcover | Differential &Amp; Riemannian Geometry?
Introduction to Smooth Manifolds by John Lee | Hardcover | Differential &Amp; Riemannian Geometry is from the Springer edition/year. Check the specifications section for full edition details.
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Is Introduction to Smooth Manifolds by John Lee | Hardcover | Differential &Amp; Riemannian Geometry a new or used book?
Introduction to Smooth Manifolds by John Lee | Hardcover | Differential &Amp; Riemannian Geometry listed on GlowMirror is a brand new book in good condition.
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