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By
Ruedi Seiler (editor) and
Alexander I. Bobenko (editor)
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Jump down to see edition details for: Hardcover
Bibliographic Detail
Publisher
Oxford Univ Pr
Publication date
August 26, 1999
Pages
370
Binding
Hardcover
Book category
Adult Non-Fiction
ISBN-13
9780198501602
ISBN-10
0198501609
Dimensions
1 by 6.25 by 9.75 in.
Weight
1 lbs.
Availability§
Out of Print
Published in
Great Britain
Original list price
$209.00
Other format details
university press
§As reported by publisher
Summaries and Reviews
Amazon.com description: Product Description: Recent interactions between the fields of geometry, classical and quantum dynamical systems, and the visualization of geometric objects have led to the observation that most concepts of surface theory and of the theory of integrable systems have natural discrete analogues. For these analogues the corresponding difference equations are often integrable, which has in turn led to important results in such areas as condensed matter physics and quantum field theory. This book combines the efforts of a distinguished team of authors from various fields in mathematics and physics to provide an accessible overview of the subject. The book begins with the mathematical concepts of discrete geometry and discrete integrable systems, which are interesting on their own, and then proceeds to develop the many connections with classical and quantum dynamics.
Editions
Hardcover
The price comparison is for this edition
from Oxford Univ Pr (August 26, 1999)
9780198501602 | details & prices | 370 pages | 6.25 × 9.75 × 1.00 in. | 1.95 lbs | List price $209.00
About: Recent interactions between the fields of geometry, classical and quantum dynamical systems, and the visualization of geometric objects have led to the observation that most concepts of surface theory and of the theory of integrable systems have natural discrete analogues.
About: Recent interactions between the fields of geometry, classical and quantum dynamical systems, and the visualization of geometric objects have led to the observation that most concepts of surface theory and of the theory of integrable systems have natural discrete analogues.
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