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Compositions of Quadratic Forms (De Gruyter Expositions in Mathematics)

Compositions of Quadratic Forms (De Gruyter Expositions in Mathematics)

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Author: Daniel B. Shapiro
Publisher: Walter de Gruyter
Category: Book

Buy New: $128.50



New (3) from $128.50

Rating: 5.0 out of 5 stars 1 reviews
Sales Rank: 3818928

Media: Hardcover
Pages: 417
Number Of Items: 1
Shipping Weight (lbs): 2
Dimensions (in): 9.6 x 7 x 1.1

ISBN: 311012629X
Dewey Decimal Number: 512.74
EAN: 9783110126297

Publication Date: July 2000
Shipping: Eligible for Super Saver Shipping
Availability: Usually ships in 24 hours

Editorial Reviews:

Product Description
The central topic of this book is the theorem of Hurwitz and Radon concerning composition formulas for sums of squares, first proved in the 1920's. Techniques from algebra and topology are used to generalize that theorem in several directions. The text includes worked examples and many exercises which develop still more variations of the central topic. The main audience is people who have had some graduate courses in abstract algebra, but many sections of the book are accessible to anyone with some training in linear algebra. Several major topics in this book will be of interest to students of topology and geometry. The author has attempted to make the presentation as clear and as elementary as possible.


Customer Reviews:

5 out of 5 stars i'm the first   July 22, 2001
Alan L. Dettling (Spangdahlem AB Germany)
0 out of 2 found this review helpful

well,i thought it was both enlightening and at the same time educational-a rare quality in todays hyperbole-filled books. Well reasearched and documented, i thought the author did a splendid job of portraying the real side of Quadratic forms while delving into the theoretical captured beautifully in a form fitting for accolades and deserves recognition as a book truuly beyond its time, while at the same time captured the pulse of the mathmatical community, in a language for everyone, revealing the depth and cunning of the authors new- age style. It definitely awnsered all my questions on the complexities of Quadratic forms and even addressed some i didn't even know i had.

 
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