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Vector Analysis by Klaus Janich and a great selection of related books, art and collectibles available now at Vector Analysis by Klaus Janich, Klaus Jhanich. Author Klaus Janich, Klaus Jhanich. Every chapter contains useful exercises for the students. ZENTRALBLATT. – Vector Analysis (Undergraduate Texts in Mathematics) by Klaus Janich. ISBN Paperback; Usa: Springer, ;.

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This reflects the percentage of orders the seller has received and filled. Modern vector analysis distills these into the Cartan calculus and a general form of Stokes’ theorem. Sign up to receive offers and updates: Ships with Tracking Number! Did you know that sinceBiblio has used its profits to build 12 public libraries in rural villages of South America? This essentially modern text carefully develops vector analysis on manifolds and reinterprets it from the classical viewpoint and janch the classical notation for three-dimensional Euclidean space, then goes on to introduce de Rham cohomology and Hodge theory.

Stars are assigned as follows: Softcover reprint of hardcover 1 Book condition: The undergraduate student can closely examine tangent spaces, basic concepts of differential forms, integration on manifolds, Stokes theorem, de Rham- cohomology theorem, differential forms on Analysjs manifolds, elements of the theory of differential equations on manifolds Laplace-Beltrami operators.

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9780387986494 – Vector Analysis by Klaus Janich

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– Vector Analysis (Undergraduate Texts in Mathematics) by Klaus Janich

Vector Analysis Klaus Janich. Sign up to receive offers and updates: Sign In Register Help Cart. Springer, February 16. A special order item has limited availability and the seller may source this title from another supplier. Returns are shipped at the customer’s risk.

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We are unable to janifh faster than stated. The many figures, exercises with detailed hints, and tests with answers make this book particularly suitable for anyone studying the subject independently. Description The present book is a marvelous introduction in the modern theory of manifolds and differential forms.

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