Ebook Free Manifolds, Tensors, and Forms: An Introduction for Mathematicians and PhysicistsBy Paul Renteln

Ebook Free Manifolds, Tensors, and Forms: An Introduction for Mathematicians and PhysicistsBy Paul Renteln

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Manifolds, Tensors, and Forms: An Introduction for Mathematicians and PhysicistsBy Paul Renteln

Manifolds, Tensors, and Forms: An Introduction for Mathematicians and PhysicistsBy Paul Renteln


Manifolds, Tensors, and Forms: An Introduction for Mathematicians and PhysicistsBy Paul Renteln


Ebook Free Manifolds, Tensors, and Forms: An Introduction for Mathematicians and PhysicistsBy Paul Renteln

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Manifolds, Tensors, and Forms: An Introduction for Mathematicians and PhysicistsBy Paul Renteln

Providing a succinct yet comprehensive treatment of the essentials of modern differential geometry and topology, this book's clear prose and informal style make it accessible to advanced undergraduate and graduate students in mathematics and the physical sciences. The text covers the basics of multilinear algebra, differentiation and integration on manifolds, Lie groups and Lie algebras, homotopy and de Rham cohomology, homology, vector bundles, Riemannian and pseudo-Riemannian geometry, and degree theory. It also features over 250 detailed exercises, and a variety of applications revealing fundamental connections to classical mechanics, electromagnetism (including circuit theory), general relativity and gauge theory. Solutions to the problems are available for instructors at www.cambridge.org/9781107042193.

  • Sales Rank: #908550 in Books
  • Published on: 2013-12-23
  • Original language: English
  • Number of items: 1
  • Dimensions: 9.69" h x .83" w x 7.44" l, 1.80 pounds
  • Binding: Hardcover
  • 340 pages

About the Author
Paul Renteln is Professor of Physics in the Department of Physics, California State University, San Bernardino, where he has taught a wide range of courses in physics. He is also Visiting Associate in the Department of Mathematics, California Institute of Technology, where he conducts research into combinatorics.

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