
Topics in Cyclic Theory
$144.51
- Paperback
328 pages
- Release Date
9 July 2020
Summary
Noncommutative geometry combines themes from algebra, analysis and geometry and has significant applications to physics. This book focuses on cyclic theory, and is based upon the lecture courses by Daniel G. Quillen at the University of Oxford from 1988–92, which developed his own approach to the subject. The basic definitions, examples and exercises provided here allow non-specialists and students with a background in elementary functional analysis, commutative algebra and differential geome…
Book Details
| ISBN-13: | 9781108790444 |
|---|---|
| ISBN-10: | 1108790445 |
| Author: | Daniel G. Quillen, Gordon Blower |
| Publisher: | Cambridge University Press |
| Imprint: | Cambridge University Press |
| Format: | Paperback |
| Number of Pages: | 328 |
| Release Date: | 9 July 2020 |
| Weight: | 480g |
| Dimensions: | 227mm x 152mm x 20mm |
| Series: | London Mathematical Society Student Texts |
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What They're Saying
Critics Review
‘The monograph is an excellent introduction to cyclic theory and an absolute must to any academic library, let alone a superb first-hand account and a selfless tribute to the late Daniel G. Quillen.’ Igor V. Nikolaev, zbMATH‘These lectures reveal the breadth of Quillen’s interests and the depth of the ideas developed. The lectures are clear and careful, rich in detail. The book is an opportunity to be lectured anew by this extraordinary mathematician.’ John McCleary, Mathematical Association of America
About The Author
Daniel G. Quillen
Daniel G. Quillen proved Adam’s conjecture in topological K-theory, and Serre’s conjecture that all projective modules over a polynomial ring are free. He was awarded the Cole Prize in Algebra and the Fields Medal in 1978. He was Waynflete Professor of Pure Mathematics at the University of Oxford, where he lectured on K-theory and cyclic homology.
Gordon Blower is Professor of Mathematical Analysis at Lancaster University, with interests in random matrices and applications of operator theory. He attended Quillen’s lectures on cyclic theory when he was a junior researcher in Oxford.
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