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Analysis, Manifolds and Physics Pt. II : 92 Applications by Yvonne Choquet-Bruhat and C. Dewitt-Morette (1996, Hardcover)

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About this product

Product Identifiers

PublisherElsevier Science & Technology Books

ISBN-100444870717

ISBN-139780444870711

eBay Product ID (ePID)290768

Product Key Features

Number of Pages462 Pages

Publication NameAnalysis, Manifolds and Physics Pt. II : 92 Applications

LanguageEnglish

Publication Year1996

SubjectGeometry / Differential, Physics / Mathematical & Computational, Physics / General, Mathematical Analysis

TypeTextbook

AuthorYvonne Choquet-Bruhat, C. Dewitt-Morette

Subject AreaMathematics, Science

FormatHardcover

Dimensions

Item Weight32 Oz

Additional Product Features

Edition Number2

Intended AudienceScholarly & Professional

LCCN89-016795

Dewey Edition20

ReviewsThe book is the kind of mixed reference work and textbook that is most useful to the independent reader. ...These (parts I and II) books will come to be regarded as classics. Physics Today The book is very clear and well written. It should prove useful for graduate students and researchers in applications of differential geometry and distribution theory to physics and related fields. Zentralblatt fÜr Mathematik ... the book will be a most welcome addition to this exciting area of research and exposition. Mathematical Reviews

Dewey Decimal515

SynopsisHardbound. This second, companion volume contains 92 applications developing concepts and theorems presented or mentioned in the first volume. Introductions to and applications in several areas not previously covered are also included such as graded algebras with applications to Clifford algebras and (S)pin groups, Weyl Spinors, Majorana pinors, homotopy, supersmooth mappings and Berezin integration, Noether's theorems, homogeneous spaces with applications to Stiefel and Grassmann manifolds, cohomology with applications to (S)pin structures, Backlund transformations, Poisson manifolds, conformal transformations, Kaluza-Klein theories, Calabi-Yau spaces, universal bundles, bundle reduction and symmetry breaking, Euler-Poincare characteristics, Chern-Simons classes, anomalies, Sobolev embedding, Sobolev inequalities, Wightman distributions and Schwinger functions.The material included covers an unusually broad area and the choice of problems

LC Classification NumberQC20.7.A5C48 1989