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Algebraic K-theory and algebraic topology

Abstract

This contribution treats the various topological constructions of Algebraic K-theory together with the underlying homotopy theory. Topics covered include the plus construction together with its various ramifications and applications, Topological Hochschild and Cyclic Homology as well as K-theory of the ring of integers.
Authors:
Berrick, A J [1] 
  1. Department of Mathematics, National University of Singapore (Singapore)
Publication Date:
Sep 15, 2003
Product Type:
Conference
Report Number:
INIS-XA-986; LNS-0315002
Resource Relation:
Conference: School on algebraic K-theory and its applications, Trieste (Italy), 8-19 Jul 2002; Other Information: Dedicated to H. Bass on the occasion of his 70th birthday; 165 refs, 2 figs; Related Information: In: Contemporary developments in algebraic K-theory, ICTP lecture notes seriesv. 15, by Karoubi, M. [Univ. Paris (France)]; Kuku, A.O. [Abdus Salam International Centre for Theoretical Physics, Trieste (Italy)]; Pedrini, C. [Univ. Genova (Italy)] (eds.), 538 pages.
Subject:
71 CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS; ALGEBRA; GROUP THEORY; LECTURES; MATHEMATICAL LOGIC; TOPOLOGY
OSTI ID:
20945046
Research Organizations:
Abdus Salam International Centre for Theoretical Physics, Trieste (Italy)
Country of Origin:
IAEA
Language:
English
Other Identifying Numbers:
Other: ISBN 92-95003-21-7; TRN: XA0701828098191
Availability:
Available from INIS in electronic form; Also available on-line: http://www.ictp.it
Submitting Site:
INIS
Size:
page(s) 97-190
Announcement Date:
Dec 13, 2007

Citation Formats

Berrick, A J. Algebraic K-theory and algebraic topology. IAEA: N. p., 2003. Web.
Berrick, A J. Algebraic K-theory and algebraic topology. IAEA.
Berrick, A J. 2003. "Algebraic K-theory and algebraic topology." IAEA.
@misc{etde_20945046,
title = {Algebraic K-theory and algebraic topology}
author = {Berrick, A J}
abstractNote = {This contribution treats the various topological constructions of Algebraic K-theory together with the underlying homotopy theory. Topics covered include the plus construction together with its various ramifications and applications, Topological Hochschild and Cyclic Homology as well as K-theory of the ring of integers.}
place = {IAEA}
year = {2003}
month = {Sep}
}