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K-theory: more books (100)

Item Response Theory: Principles and Applications (Evaluation in Education and Human Services) by Ronald K. Hambleton, H. Swaminathan, 1984-12-31
Algebraic K-Theory II. . "Classical" Algebraic K-Theory, and Connections with Arithmetic.(Lecture Notes in Mathematics 342) (Volume 0) by Hyman Bass, 1973-01-01
Elementary Probability Theory: With Stochastic Processes and an Introduction to Mathematical Finance (Undergraduate Texts in Mathematics) by K. L. Chung, Farid AitSahlia, 2010-11-02
Engaging Organizational Communication Theory and Research: Multiple Perspectives
Introduction to Algebraic K-Theory. (AM-72) (Annals of Mathematics Studies) by John Milnor, 1972-01-01
An Introduction to Bayesian Analysis: Theory and Methods (Springer Texts in Statistics) by Jayanta K. Ghosh, Mohan Delampady, et all 2010-11-02
Unsolved Problems in Number Theory (Problem Books in Mathematics) (v. 1) by Richard K. Guy, 1994-07
Social Theory and Social Structure by Robert K. Merton, 1968-08-01
An Algebraic Introduction to K-Theory (Encyclopedia of Mathematics and its Applications) by Bruce A. Magurn, 2010-02-04
Applied Game Theory and Strategic Behavior by Ilhan K. Geckil, PatrickL. Anderson, 2009-07-29
Theory for Art History: Adapted from Theory for Religious Studies, by William E. Deal and Timothy K. Beal (theory4) by Jae Emerling, 2005-08-09
Simplicial Homotopy Theory (Modern Birkhäuser Classics) by Paul G. Goerss, John F. Jardine, 2009-09-28
Switching and Finite Automata Theory by Zvi Kohavi, Niraj K. Jha, 2009-11-30
Catastrophe Theory by Vladimir I. Arnol'd, 1992-07-22

lists with details

SpringerLink - K-Theory, Volume 38, Number 2
springerlink.metapress.com/content/15730514/PlanetMath k-theoryTopological k-theory is a generalised cohomology theory on the category of compact Hausdorff spaces. It classifies the vector bundles over a space $X$ up to
http://springerlink.metapress.com/content/1573-0514/

Extractions: Username Password Remember Me Forgot your Password? Register Now Log In via Shibboleth or Athens springer.com ... springerprotocols.com Choose preferred language English Deutsch SpringerLink You have Guest access. What can I do as a guest? Search Basic Search Search For All Content Author or Editor Publication Volume Issue Page Advanced Search Content Search For Full Text Title Only DOI Author Editor Citation Publication (Title, DOI ISSN or ISBN Volume Issue Page Category and Date Limiters Content Category All Categories Only Journals Only Books Only Protocols Entire Range of Publication Dates Select date range Publication Dates Between Start Date AND End Date Order of Results Most Relevant First Most Recently Published First Alphabetical Mathematics and Statistics Volume 1 / 1987 - Volume 38 / 2008 Viewing all 8 articles Search within Volume 37 Subjects
Lectures On Topological K-theory
This will be an expository seminar on the elements of topological ktheory at a level suitable for graduate students in mathematics and physics.
http://online.itp.ucsb.edu/online/ktheory/

Extractions: Fridays at 3:30 pm, Spring 2000 This will be an expository seminar on the elements of topological K-theory at a level suitable for graduate students in mathematics and physics. Just like the fundamental group and the de Rham cohomology groups, K-theory provides topological invariants of smooth manifolds. These topological invariants are constructed from isomorphism classes of vector bundles over manifolds. Among its early applications to topology was a simple proof of the fact that the only spheres which possess trivial tangent bundles are those of dimensions 1,3 and 7. It was also one of the key tools used by Atiyah and Singer in their index theorem for systems of elliptic partial differential equations on smooth manifolds. More recently K-theory has become an important ingredient in the theory of D-branes from theoretical physics.
K-theory Calendar
A calendar of upcoming and past events (workshops, colloquia, lectures) pertaining to ktheory and its applications.
http://www.math.uiuc.edu/K-theory/Calendar/

Extractions: Bonn , September 6 - 10, 2010, Geometric aspects of motivic homotopy theory Buenos Aires , July 26-August 6, 2010, NCG School: Topics in Non Commutative Geometry Barcelona , July 12 - 22, 2010, Regulators III St. Petersburg , June 25 - 29, 2010, Algebraic Geometry, Algebraic K-theory, and Motives , dedicated to Andrei Suslin's 60th birthday. Lens , June 14 - 18, 2010, Linear Algebraic Groups and Quadratic Forms: Patching, Involutions and Buildings , May 7 - 8, 2010, Thirteenth NRW Topology Meeting Ottawa , March 26 - 28, 2010, Torsors, Lie algebras and Galois cohomology Columbus , November 7 - 8, 2009, Algebraic Cycles III: a follow-up workshop Mainz , October 29 - 30, 2009, Pfister forms , October 8 - 10, 2009, a conference on Combinatorial structures in algebra and topology Loen, Norway
RTN Network K-Theory And Algebraic Groups
TMR Network Project. Network Coordinator Ulf Rehmann, Bielefeld.
http://www.math.uni-bielefeld.de/K AG/
K-theory
ktheory The topic of k-theory spans the subjects of algebraic topology, abstract algebra and some areas of application like operator algebras and algebraic geometry.
http://www.fact-index.com/k/k_/k_theory.html

Extractions: Main Page See live article Alphabetical index The topic of K-theory spans the subjects of algebraic topology abstract algebra and some areas of application like operator algebras and algebraic geometry . It leads to the construction of families of K-functors, which contain useful but often hard-to-compute information. The subject takes its name from a particular construction applied by Alexander Grothendieck in his proof of the Riemann-Roch theorem . In it, a commutative monoid of sheaves of abelian groups under direct sum was converted into a group, by the formal addition of inverses (an explicit way of explaining a left adjoint ). This construction was taken up by Atiyah and Hirzebruch to define K(X) for a topological space X , by means on the analogous sum construction for vector bundles. This was the basis of the first of the extraordinary cohomology theories of algebraic topology . It played a big role in the proof around 1962 of the Index Theorem In turn, Jean-Pierre Serre used the analogy of vector bundles with projective modules to found in 1959 what became algebraic K-theory . He made Serre's conjecture , that projective modules over the ring of polynomials over a field are free modules; this resisted proof for 20 years.
LMS K-theory Days
The 49th ktheory Day, sponsored by the London Mathematical Society, will take place in Oxford on 11th November 2008. The programme will be as follows
http://www.personal.soton.ac.uk/jb32/Ktheory/

Extractions: by Jacek Brodzki The LMS is kindly sponsoring a series of collaborative seminars in K-theory and Analysis under the Scheme 3. This seminar meets at least four times per year and is organised by J. Brodzki (Southampton) R. Plymen (Manchester) U.Tillmann (Oxford) The 49th K-theory Day, sponsored by the London Mathematical Society, will take place in Oxford on 11th November 2008 . The programme will be as follows: The 47th and 48th K-theory Days were combined to form a special event to celebrate Roger Plymen's 65th birthday. This event, which took place in Manchester, was sponsored by grants from the EPSRC, the LMS and from MIMS. The programme was as follows: Thursday, 10 July 2008.
K-theory Summary | BookRags.com
ktheory. k-theory summary with 2 pages of encyclopedia entries, research information, and more.
http://www.bookrags.com/wiki/K-theory
K-theory In NLab
May 31, 2010 ktheory starts with the study of these K-groups and their higher analogues. Sometimes the K-groups themseles are called �k-theory�.
http://ncatlab.org/nlab/show/K-theory

Extractions: K-theory Skip the Navigation Links Home Page All Pages Recently Revised ... fiber sequence /long sequence in cohomology twisted cohomology ... twisted differential String- and Fivebrane structures differential cohomology relative cohomology Edit this sidebar Given a stable (∞,1)-category C , its decategorification K C equivalence classes c of objects c C naturally inherits the structure of an abelian group from the fibration sequence s in C for a x c a fibration sequence (i.e. a homotopy exact sequence) the abelian group operation K C K C K C is such that x a c The group K C is called the K-group of C or the Grothendieck group of C . See in particular the latter entry for more details. The “K” is chosen by Grothendieck for the German word Klasse for “class”. The K-group of
Algebraic K-theory, 2004
The topics covered at this meeting will include the most recent developments in algebraic ktheory and the closely allied areas of motivic homotopy theory,
http://www.math.uwo.ca/~jardine/CRM2004.html

Extractions: October 2-6, 2004 The topics covered at this meeting will include the most recent developments in algebraic K-theory and the closely allied areas of motivic homotopy theory, algebraic cycles, and motivic cohomology theory, along with applications in other areas of Mathematics. The following mathematicians have agreed to speak: Kirill Zainoulline (Bielefeld) Housing and travel information, and an online registration form are available at the CRM conference page Abstracts for the lectures at this meeting are available here Here is a schedule of the lectures. This conference has been funded by grants from the CRM and National Science Foundation. Some travel support will be available for graduate students and junior researchers. The organizers for this meeting are: Rick Jardine jardine@uwo.ca
NII-REO K-Theory
reo.nii.ac.jp/journal/HtmlIndicate/html/vol_issues/ /vol_issue_list.htmlConference on ktheory and Homotopy TheoryCall for Papers Special Issue of the Journal of Homotopy and Related Structures (International Conference on k-theory and Homotopy Theory). Important Dates
http://reo.nii.ac.jp/journal/HtmlIndicate/html/vol_issues/SUP0000004000/JOU00040

Extractions: Volume 24 p.303-412 December 1, 2001 p.203-301 November 1, 2001 p.109-201 October 1, 2001 p.1-107 September 1, 2001 Volume 23 p.303-400 August 1, 2001 p.203-303 July 1, 2001 p.1-202 June 1, 2001 p.1-104 May 1, 2001 Volume 22 p.303-402 April 1, 2001 p.199-301 March 1, 2001 p.1-197 January 1, 2001 Volume 21 p.301-420 December 1, 2000 p.201-300 November 1, 2000 p.101-199 October 1, 2000 p.1-100 September 1, 2000 Volume 20 p.299-368 August 1, 2000 p.201-298 July 1, 2000 p.97-200 June 1, 2000 p.1-95 May 1, 2000 Volume 19 p.311-403 April 1, 2000 p.211-309 March 1, 2000 p.109-209 February 1, 2000 p.1-108 January 1, 2000
[math/0504555] K-theory And Elliptic Operators
Abstract This expository paper is an introductory text on topological ktheory and the Atiyah-Singer index theorem, suitable for graduate students or advanced undegraduates
http://arxiv.org/abs/math.AT/0504555

Extractions: new recent what is this? Authors: Gregory D. Landweber (University of Oregon) (Submitted on 27 Apr 2005) Abstract: Comments: 50 pages Subjects: Algebraic Topology (math.AT) ; K-Theory and Homology (math.KT) MSC classes: Primary: 55N15, 58J20; Secondary: 19L47 Cite as: arXiv:math/0504555v1 [math.AT] From: Gregory D. Landweber [ view email
An Introduction To K-theory
You will find here the text of 2 lectures comprising �An Introduction to K theory� given at the 38th meeting of the �Transpenine Topology Triangle� held in
http://www-maths.swan.ac.uk/staff/fwc/IKT.html
Guide To Math Used In String Theory
These are topics in mathematics at the current cutting edge of superstring research. ktheory Cohomology is a powerful mathematical technology for
http://www.superstringtheory.com/math/math3.html

Extractions: The Official String Theory Web Site Mathematics These are topics in mathematics at the current cutting edge of superstring research. K-theory Cohomology is a powerful mathematical technology for classifying differential forms. In the 1960s, work by Sir Michael Atiyah, Isadore Singer, Alexandre Grothendieck, and Friedrich Hirzebruch generalized coholomogy from differential forms to vector bundles, a subject that is now known as K-theory Witten has argued that K-theory is relevant to string theory for classifying D-brane charges. D-brane objects in string theory carry a type of charge called Ramond-Ramond charge. Ramond-Ramond fields are differential forms, and their charges should be classifed by ordinary cohomology. But gauge fields propagate on D-branes, and gauge fields give rise to vector bundles. This suggests that D-brane charge classification requires a generalization of cohomology to vector bundles hence K-theory. Noncommutative geometry (NCG for short) Geometry was originally developed to describe physical space that we can see and measure. After modern mathematics was freed from Euclid's Fifth Axiom by Gauss and Bolyai, Riemann added to modern geometry the abstract notion of a manifold M with points that are labeled by local coordinates that are real numbers, with some metric tensor that determines an extremal length between two points on the manifold.
Trace Methods In Algebraic K-Theory
Oct 3, 2003 Muenster, Germany; 29 September 3 October 2003.
http://wwwmath.uni-muenster.de/u/varisco/tmakt/
K-theory - Definition
The topic of ktheory spans the subjects of algebraic topology, abstract algebra and some areas of application like operator algebras and algebraic geometry.
http://www.wordiq.com/definition/K-theory

Extractions: The topic of K-theory spans the subjects of algebraic topology abstract algebra and some areas of application like operator algebras and algebraic geometry . It leads to the construction of families of K functors , which contain useful but often hard-to-compute information. The subject takes its name from a particular construction applied by Alexander Grothendieck in his proof of the Riemann-Roch theorem . In it, a commutative monoid of sheaves of abelian groups under direct sum was converted into a group, by the formal addition of inverses (an explicit way of explaining a left adjoint ). This construction was taken up by Atiyah and Friedrich Hirzebruch to define K X ) for a topological space X , by means on the analogous sum construction for vector bundles . This was the basis of the first of the extraordinary cohomology theories of algebraic topology . It played a big role in the proof around 1962 of the Index Theorem In turn, Jean-Pierre Serre used the analogy of vector bundles with projective modules to found in 1959 what became algebraic K-theory . He for formulated Serre's conjecture , that projective modules over the ring of polynomials over a field are free modules ; this resisted proof for 20 years.
Göttingen 2010: K-Theory, C*-Algebras And Index Theory
ktheory, C*-Algebras and Index Theory. November 1 - 5, 2010 in G�ttingen DFG-RFBR network k-theory, C*-Algebras and Index Theory
http://www.uni-math.gwdg.de/kcit/
Ingentaconnect Publication: K-Theory
ktheory. ISSN 0920-3036. k-theory logo Springer logo. Publisher Springer. 102 issues are available electronically. Volume 37; Number 4, April 2006
http://www.ingentaconnect.com/content/klu/kthe
Algebraic K-theory - Definition
In mathematics, algebraic ktheory is an advanced part of homological algebra concerned with defining and applying a sequence K n (R) of functors from rings to abelian groups, for n = 0,1
http://www.wordiq.com/definition/Algebraic_K-theory

Extractions: In mathematics algebraic K-theory is an advanced part of homological algebra concerned with defining and applying a sequence of functors from rings to abelian groups , for n = 0,1,2, ... . Here for traditional reasons the cases of K and K are thought of in somewhat different terms from the higher algebraic K-groups K n for n K generalises the construction of the ideal class group , using projective modules ; and K as applied to a commutative ring is the unit group construction, which was generalised to all rings for the needs of topology (simple homotopy theory) by means of elementary matrix theory. Therefore the first two cases counted as relatively accessible; while after that the theory becomes quite noticeably deeper, and certainly quite hard to compute (even when R is the ring of integers Historically the roots of the theory were in topological K-theory (based on vector bundle theory); and its motivation the conjecture of Serre that now is the Quillen-Suslin theorem . Applications of K -groups were found from 1960 onwards in surgery theory for manifolds , in particular; and numerous other connections with classical algebraic problems were found. A little later a branch of the theory for
:: K - T H E O R Y
www.ktheory.com/ - Cachedk-theory Lunch Seminar Spring 2009A semester-long lunch seminar devoted to understanding connections between crystalline cohomology, algebraic k-theory, and topological cyclic homology.
http://www.k-theory.com/
David Rosenthal's Home Page
Cohomology of Groups and Algebraic ktheory, pp. 489501, Adv. Lect. Math. (ALM) vol. 12, Int. Press, Somerville, MA, 2010.
http://facpub.stjohns.edu/~rosenthd/

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