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K-theory: more books (100)

Strategies and Games: Theory and Practice by Prajit K. Dutta, 1999-02-26

Complex Topological K-Theory (Cambridge Studies in Advanced Mathematics) by Efton Park, 2008-03-24

Operator Algebras: Theory of C*-Algebras and von Neumann Algebras (Encyclopaedia of Mathematical Sciences) by Bruce Blackadar, 2009-12-15

Guide to Psychoanalytic Developmental Theories by Joseph Palombo, Harold K. Bendicsen, et all 2009-06-09

Algebraic Topology and Algebraic K-Theory: Proceedings of a Symposium in Honor of John C. Moore. (AM-113) (Annals of Mathematics Studies)

Algebraic Cobordism and K Theory (Memoirs of the American Mathematical Society ; no. 221) by Victor P. Snaith, 1979-09

Optimization in Economic Theory by Avinash K. Dixit, 1990-09-13

Spectral Graph Theory (CBMS Regional Conference Series in Mathematics, No. 92) by Fan R. K. Chung, 1996-12-03

A Textbook of Graph Theory (Universitext) by R. Balakrishnan, K. Ranganathan, 1999-12-17

Network Flows: Theory, Algorithms, and Applications by Ravindra K. Ahuja, Thomas L. Magnanti, et all 1993-02-28

Time: Towards a Consistent Theory (Fundamental Theories of Physics) by C.K. Raju, 2010-11-02

L2-Invariants: Theory and Applications to Geometry and K-Theory (Ergebnisse der Mathematik und ihrer Grenzgebiete. 3. Folge A Series of Modern Surveys in Mathematics) (v. 44) by Wolfgang Lück, 2002-09-17

Coding Theory and Cryptography: The Essentials, Second Edition (Pure and Applied Mathematics) by D.C. Hankerson, Gary Hoffman, et all 2000-08-04

Twentieth-Century Literary Theory: A Reader

lists with details

DC MetaData For:K-theory And Generalized Free Products Of S-algebras: Localizati
ktheory and generalized free products of S-algebras Localization methods.Roland MSC 2000 19D10 Algebraic $K$-theory of spaces. Abstract
http://www.mathematik.uni-osnabrueck.de/preprints/shadow/dsm99XXX.rdf.html

Extractions: A generalized free product diagram of S-algebras is a generalization and stabilization of the diagram of group rings arising from a Seifert-van Kampen situation. Our eventual goal is to obtain a description of the algebraic K-theory of the ``large'' algebra in a generalized free product diagram in terms of the K-theories of the three smaller algebras. We first provide foundational material on generalized free product diagrams of S-algebras and associated categories of Mayer-Vietoris presentations. We show that the categories of Mayer-Vietoris presentations are categories with cofibrations, weak equivalences, and mapping cylinders. In particular, the hypotheses of the ``generic fibration theorem'' of Waldhausen ( Algebraic K-theory of spaces, Lecture Notes in Math. 1126(1985), 318-419) are satisfied for two fundamental notions of weak equivalence, and there is, therefore, a three-term fibration sequence up to homotopy in which the K-theory of Mayer-Vietoris presentations with respect to the fine notion of equivalence is compared with the K-theory with respect to the coarse notion. The rest of the paper is concerned with interpreting these K-theories in terms of the K-theories of the algebras in the generalized free product diagram.
Algebraic K-Theory
ALGEBRAIC ktheory SEMINARS. Last Updated 06/02/02. . Mon, Tue, Wed,Thu, Fri. 08.00-10.00, . . . . . 10.00-12.00, . . . . 12.00-14.00, . .. .
http://www.math.uio.no/OMATS/kt/seminars/seminars.htm
K-theory
The slides for my talk in Metz. Preprint Boundsfor computing the tame kernel , report 200213.
http://www.math.leidenuniv.nl/~groen/ktheory.html
Stable Differential Forms
ktheory. Professor CB Thomas and Professor B Totaro k-theory is aricher cohomology theory than ordinary cohomology and so provides
http://www.maths.cam.ac.uk/CASM/essays/absextra/node5.html

Extractions: Next: Arithmetic Structure in Difference Up: Faculty of Mathematics Extra Previous: Crystals and the Weyl Dr A G Kovalev The term `stable form' was suggested by Hitchin for an alternating form having an open orbit in the natural action of GL n ). Stable forms generalize the notion of non-degenerate bilinear forms to alternating forms of any degree p and non-trivial examples include stable forms of degree p =3 in dimensions n =6 and 7. The essay could begin by exploring the work [1] and showing how stable differential 3-forms lead to Ricci-flat metrics on 6- and 7-dimensional manifolds, via the holonomy reduction [2]. In dimension 6 this gives an alternative view on Calabi-Yau complex 3-folds and in dimension 7 a special geometry defined by the structure group G . The essay may investigate the significance of stable forms in either of these two geometries. There is also an option to discuss the interplays with the theory of calibrated minimal submanifolds [3]. References [1] N. Hitchin, The geometry of three-forms in six and seven dimensions , arXiv:math.DG/0010054.
K-theory Operations
Prifysgol Cymru Abertawe/University of Wales Swansea, ktheory operations. section1.paris, The Algebra of Operations in k-theory (Paris, January 2002). Top.
http://www-maths.swan.ac.uk/staff/fwc/HAOCKT.html

Extractions: University Mathematics Francis Clarke Research Interests ... Text paris K th January 2002. The slides themselves (dvi file) The slides as a text document (dvi file) The source for these two files (tex file, including two other files) A historical introduction (dvi file) Its source (tex file, needs files included above) swansea Also available is the text of a University of Wales video seminar given on 17 th K The text of the seminar (dvi file) The text of the seminar (pdf file) The source (tex file, including two other files) University Mathematics Francis Clarke Research Interests 21 January 2003 Webmaster
An Introduction To K-theory
An Introduction to ktheory. An Introduction to k-theory. An Introductionto k-theory, Top. You will find here the text of 2
http://www-maths.swan.ac.uk/staff/fwc/IKTt.html

Extractions: An Introduction to K-theory Top K th Transpenine Topology Triangle th The text of the lectures (pdf file) The text of the lectures (dvi file) The dvi version needs graphics file 1 (ps file) and graphics file 2 for printing or viewing (ps file) University Mathematics Francis Clarke Research Interests ... Graphics. 21 January 2003 Webmaster
Michael Atiyah; Twisted K-theory And Physics
Michael Atiyah. Twisted ktheory and physics . audio start (ogg vorbis),start (realaudio). download (ogg vorbis), download (realaudio).
http://www.damtp.cam.ac.uk/strings02/avt/atiyah/
Topics In K-theory And L-functions
Topics in ktheory and L-functions. The course meets Tuesdays and Thursdays1130 - 100 in Science Center 310. Fernando Rodriguez Villegas.
http://www.math.harvard.edu/~villegas/course.html
ON THE K-THEORY OF C*-ALGEBRAS OF PRINCIPAL GROUPOIDS
ON THE ktheory OF C * -ALGEBRAS OF PRINCIPAL GROUPOIDS. IAN F. PUTNAM. AbstractWe consider the k-theory of C * -algebras of principal r-discrete groupoids.
http://math.la.asu.edu/~rmmc/rmj/VOL28-4/PUT/PUT.html

Extractions: OF PRINCIPAL GROUPOIDS IAN F. PUTNAM We consider the K -theory of C -algebras of principal r -discrete groupoids. We describe two basic situations in which three groupoids are related; they can very loosely be described as ``factor groupoids'' and ``subgroupoids.'' For each, we show that there is a six-term exact sequence of associated K -groups. We present examples which arise from dynamical systems and from problems in the study of the orbit structure of topological systems. We also obtain the usual Mayer-Vietoris sequence in topological K -theory as a corollary.
D-branes, B-fields And Twisted K-theory
My papers on Dbranes in the presence of B-fields, and twisted k-theoryThe theory of D-branes forms part of string theory. Open
http://www.maths.adelaide.edu.au/Pure/vmathai/dbrane.html

Extractions: My papers on D-branes in the presence of B-fields, and twisted K-theory The theory of D-branes forms part of string theory. Open strings that are endowed with Dirichlet boundary conditions so that the endpoint is fixed to move only on some manifold - this manifold is called a D-brane. For a link describing the mathematics behind D-branes, cf. superstrings . Such D-branes come with (Chan-Paton) vector bundles, and therefore their charge determines an element of K-theory, as was argued by Minasian-Moore. In the presence of a nontrivial B-field but whose Dixmier-Douady class is a torsion element of H (M, Z ), Witten argued that D-branes no longer carry honest vector bundles, but they have a twisted or gauge bundle. In the presence of a nontrivial B-field whose Dixmier-Douady class is a general element of H (M, Z ), it was proposed in [BM] that D-brane charges in type IIB string theories are measured by the twisted K-theory that was described earlier by Rosenberg, and the twisted bundles on the D-brane world-volumes were elements in this twisted K-theory. In [BCMMS] , using bundle gerbes and their modules, a geometric interpretation of elements of twisted K-theory was obtained, and the the Chern-Weil representatives of the Chern character was studied. This was further generalized to the equivariant and the holomorphic cases in
K-theory Preprint Archives
ktheory Preprint Archives. http//www.math.uiuc.edu/k-theory/. FeaturesWeb Journal , , - This is a preprint archive in .dvi format.
http://www.aldea.com/guides/ag/a813ud.html

Extractions: Features: Web Journal , , . Faculty: Quality ; Quantity ; Ease ; Up-to-date Graduates: Quality ; Quantity ; Ease ; Up-to-date Undergraduates: Quality ; Quantity ; Ease ; Up-to-date Other: Quality ; Quantity ; Ease ; Up-to-date Back to Mathematical sciences Community Commentary Back to UniGuide Academic Guide Site developed and designed by AldeaCommunications
Twisted K-theory And K-theory Of Bundle Gerbes
Twisted ktheory and k-theory of bundle gerbes P. Bouwknegt, AL Carey,V. Mathai, MK Murray and D. Stevenson ADP-01-29/M98, hep-th/0106194.
http://www.physics.adelaide.edu.au/mathphysics/abstracts/ADP-01-29-M98.html

Extractions: ADP-01-29/M98, hep-th/0106194. In this note we introduce the notion of bundle gerbe K-theory and investigate the relation to twisted K-theory. We provide some examples. Possible applications of bundle gerbe K-theory to the classification of D-brane charges in non-trivial backgrounds are discussed. Link to Los Alamos archive: in [ Australia ]; in [ United States
Penn State Workshop On Uniformly Bounded Representations And K-
Workshop on Uniformly Bounded Representations and ktheory. October22-27 1999. The main purpose of this small workshop is to explore
http://www.math.psu.edu/gfa/PastMeetings/ubworkshop.html
Penn State Workshop On Uniformly Bounded Representations And K-
Workshop on Uniformly Bounded Representations and ktheory. October22-27 1999. Schedule. The main purpose of this small workshop is
http://www.math.psu.edu/gfa/PastMeetings/ubschedule.html
Programme K-Theory
k-theory L-groups. Research in k-theoryin Nijmegen has been done since the early 70's. To the Homepage.Programme ktheory.
http://www-math.sci.kun.nl/onderzoek/prog_algebra2.html

Extractions: Description K-theory has its roots in both algebraic geometry (Grothendieck's proof in 1958 of a general type of Riemann-Roch theorem) and algebraic topology (Whitehead torsion of manifolds, also in the 50's). Later, around 1970, algebraic topology was used for the construction of higher K-groups by Quillen, Swan, Gersten, Volodin and Keune. At the same time it became clear that there were many relations with classical subjects in number theory and geometry. For instance, the K2 of a number field turned out to be very closely connected to class field theory. The study of surgery on manifolds led to the introduction of new algebraic invariants, the L-groups. Research in K-theory in Nijmegen has been done since the early 70's. To the Homepage.
Algebraic K-theory
. Identifier K alg (MathML mathmlxmlns= http//www.w3.org/1998/Math/MathML ci msup mi K /miAlgebraic ktheory.
http://www.maths.qmul.ac.uk/~mh/categories/algebraic_k-theory.html
Topological K-theory
Topological ktheory. 120pt 4 hours of lectures per week. Lecturer Univ.1989, and k-theory, Lecture Notes Series 11, Aarhus Univ. 1968.
http://www.imf.au.dk/Mathematics/education/E99/courses2/node59.html

Extractions: Next: C courses - advanced Up: C courses - introductory Previous: Spectral theory of Laplacians 4 hours of lectures per week. Lecturer: Johan Dupont Content: Similarly to the cohomology theory developed in Topology 1 one constructs in topological K -theory to each topological space X an associated Abelian group K X ). This is a rather strong invariant for the topological space and when it was introduced in the 60-s it immediately solved some rather difficult geometric problems. At the same it was the basic tool in the study of topological properties of elliptic differential equations (index theory) and thus became the starting point of a successful interplay between topology and analysis. Today the notion of K -theory occurs in many different areas of mathematics: Index theory in differential geometry and global analysis, Algebraic K -theory in algebra and algebraic topology, and KK -theory in operator algebra, just to mention a few. In the course we shall begin with the elementary notions from general topology and proceed with the basic properties of vector bundles leading to the construction of topological K -theory and some of its classical applications.
K - THEORY
Translate this page K -. K THEORY. k-theory. Dordrecht,Netherlands Kluwer Academic Publishers,1987-. ISSN 0920-3036. Frecuencia de publicación anterior 1 vol.
http://www.matem.unam.mx/servicios/biblioteca/2001/k/ka.html
Semi-topological K-theory Of Real Varieties
Semitopological k-theory of Real Varieties. By Eric M. Friedlanderand Mark E. Walker. This paper is available in the following
http://www.math.nwu.edu/~eric/preprints/real/
Atlas: Profinite And Continuous Higher K-Theory Of Exact Categories, Schemes, Or
Conference Homepage. Profinite and continuous Higher ktheory ofExact categories, schemes, Orders and Group-rings. presented by
http://atlas-conferences.com/c/a/g/f/13.htm

Extractions: International Centre for Theoretical physics, Trieste, Italy. Let C be an exact category. In this lecture, we define and study the profinite Higher K-theory and some other associated K-theories of C and prove several l-completeness results in the general setting of exact categories. We then specialise C to the category P(X) of locally free sheaves of O X modules (X a scheme) and C = P(A) the category of finitely generated projective modules over any ring A (not necessarily commutative) with identity as well as the category C = M(x) of coherent sheaves of O X modules (X a Noetherian Schemme) and the category M(A) of finitely generated modules over a (not necessarily commutative) Noetherian ring A. For computational purposes, we specialise further to the categories P(A) and M(A) where the A are orders in semisimple algebras over number fields and p-adic fields. We also define and study continuous Higher K-theory of orders A in p-adic semisimple algebras and show some connection between the profinite and continuous K-theory of A. Date received: June 18, 2001

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