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Kategorie szczegółowe BISAC

Generalized Etale Cohomology Theories

ISBN-13: 9783034800655 / Angielski / Miękka / 2010 / 317 str.

John F. Jardine
Generalized Etale Cohomology Theories John F. Jardine 9783034800655 Springer - książkaWidoczna okładka, to zdjęcie poglądowe, a rzeczywista szata graficzna może różnić się od prezentowanej.

Generalized Etale Cohomology Theories

ISBN-13: 9783034800655 / Angielski / Miękka / 2010 / 317 str.

John F. Jardine
cena 301,89
(netto: 287,51 VAT:  5%)

Najniższa cena z 30 dni: 289,13
Termin realizacji zamówienia:
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Dostawa w 2026 r.

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A generalized etale cohomology theory is a theory which is represented by a presheaf of spectra on an etale site for an algebraic variety, in analogy with the way an ordinary spectrum represents a cohomology theory for spaces. Examples include etale cohomology and etale K-theory. This book gives new and complete proofs of both Thomason's descent theorem for Bott periodic K-theory and the Nisnevich descent theorem. In doing so, it exposes most of the major ideas of the homotopy theory of presheaves of spectra, and generalized etale homology theories in particular. The treatment includes, for the purpose of adequately dealing with cup product structures, a development of stable homotopy theory for n-fold spectra, which is then promoted to the level of presheaves of n-fold spectra.

This book should be of interest to all researchers working in fields related to algebraic K-theory. The techniques presented here are essentially combinatorial, and hence algebraic. An extensive background in traditional stable homotopy theory is not assumed.

------ Reviews

(...) in developing the techniques of the subject, introduces the reader to the stable homotopy category of simplicial presheaves. (...) This book provides the user with the first complete account which is sensitive enough to be compatible with the sort of closed model category necessary in "K"-theory applications (...). As an application of the techniques the author gives proofs of the descent theorems of R. W. Thomason and Y. A. Nisnevich. (...) The book concludes with a discussion of the Lichtenbaum-Quillen conjecture (an approximation to Thomason's theorem without Bott periodicity). The recent proof of this conjecture, by V. Voevodsky, (...) makes this volume compulsory reading for all who want to be au fait with current trends in algebraic "K"-theory

- Zentralblatt MATH

The presentation of these topics is highly original. The book will be very useful for any researcher interested in subjects related to algebraic "K"-theory.

- Matematica

Kategorie:
Nauka, Matematyka
Kategorie BISAC:
Mathematics > Matematyka
Wydawca:
Springer
Seria wydawnicza:
Modern Birkhauser Classics
Język:
Angielski
ISBN-13:
9783034800655
Rok wydania:
2010
Wydanie:
Reprint of the
Numer serii:
000352734
Ilość stron:
317
Waga:
1.02 kg
Wymiary:
23.5 x 15.5
Oprawa:
Miękka
Wolumenów:
01

Chapter 1. Smash products of spectraChapter 2. Abstract homotopy theory of n-fold spectraChapter 3. First applicationsChapter 4. Auxilliary resultsChapter 5. K-theory presheavesChapter 6. Generalized étale cohomologyChapter 7. Bott periodic K-theoryReferences Index

John F. Jardine is a Professor of mathematics at the University of Western Ontario, Canada.

A generalized etale cohomology theory is a theory which is represented by a presheaf of spectra on an etale site for an algebraic variety, in analogy with the way an ordinary spectrum represents a cohomology theory for spaces. Examples include etale cohomology and etale K-theory. This book gives new and complete proofs of both Thomason's descent theorem for Bott periodic K-theory and the Nisnevich descent theorem. In doing so, it exposes most of the major ideas of the homotopy theory of presheaves of spectra, and generalized etale homology theories in particular. The treatment includes, for the purpose of adequately dealing with cup product structures, a development of stable homotopy theory for n-fold spectra, which is then promoted to the level of presheaves of n-fold spectra.

 

This book should be of interest to all researchers working in fields related to algebraic K-theory. The techniques presented here are essentially combinatorial, and hence algebraic. An extensive background in traditional stable homotopy theory is not assumed.

 

------  Reviews

(…) in developing the techniques of the subject, introduces the reader to the stable homotopy category of simplicial presheaves. (…) This book provides the user with the first complete account which is sensitive enough to be compatible with the sort of closed model category necessary in K-theory applications (…). As an application of the techniques the author gives proofs of the descent theorems of R. W. Thomason and Y. A. Nisnevich. (…) The book concludes with a discussion of the Lichtenbaum-Quillen conjecture (an approximation to Thomason’s theorem without Bott periodicity). The recent proof of this conjecture, by V. Voevodsky, (…) makes this volume compulsory reading for all who want to be au fait with current trends in algebraic K-theory!

- Zentralblatt MATH

 

The presentation of these topics is highly original. The book will be very useful for any researcher interested in subjects related to algebraic K-theory.

- Matematica



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