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Fundamentals of Differential Geometry / Edition 1
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Fundamentals of Differential Geometry / Edition 1

by Serge Lang
 

ISBN-10: 038798593X

ISBN-13: 9780387985930

Pub. Date: 12/30/1998

Publisher: Springer New York

This book provides an introduction to the basic concepts in differential topology, differential geometry, and differential equations, and some of the main basic theorems in all three areas. This new edition includes new chapters, sections, examples, and exercises.
From the reviews: "There are many books on the fundamentals of differential geometry, but this one

Overview

This book provides an introduction to the basic concepts in differential topology, differential geometry, and differential equations, and some of the main basic theorems in all three areas. This new edition includes new chapters, sections, examples, and exercises.
From the reviews: "There are many books on the fundamentals of differential geometry, but this one is quite exceptional; this is not surprising for those who know Serge Lang's books." —EMS NEWSLETTER

Product Details

ISBN-13:
9780387985930
Publisher:
Springer New York
Publication date:
12/30/1998
Series:
Graduate Texts in Mathematics Series , #191
Edition description:
1st ed. 1999. Corr. 2nd printing 2001
Pages:
540
Sales rank:
1,112,456
Product dimensions:
9.21(w) x 6.14(h) x 1.31(d)

Related Subjects

Table of Contents

I: GENERAL DIFFERENTIAL THEORY. 1: Differential Calculus. 2: Manifolds. 3: Vector Bundles. 4: Vector Fields and Differential Equations. 5: Operations on Vector Fields and Differential Forms. 6: The Theorem of Frobenius. II: METRICS, COVARIANT DERIVATIVES AND RIEMANNIAN GEOMETRY. 7: Metrics. 8: Covariant Derivatives and Geodesics. 9: Curvature. 10: Jacobi Lifts and Tensorial Splitting of the Double Tangent Bundle. 11: Curvature and the Variation Formula. 12: An Example of Seminegative Curvature. 13: Automorphisms and Symmetries. III: VOLUME FORMS AND INTEGRATION. 15: Volume Forms. 16: Integration of Differential Forms. 17: Stokes' Theorem. 18: Applications of Stokes' Theorem. Appendix: The Spectral Theorem.

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