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K-Theory of Finite Groups and Orders

K-Theory of Finite Groups and Orders


  • Date: 01 Jan 1986
  • Publisher: Springer-Verlag Berlin and Heidelberg GmbH & Co. KG
  • Original Languages: English
  • Book Format: Paperback::238 pages, ePub
  • ISBN10: 354004938X
  • Imprint: Springer-Verlag Berlin and Heidelberg GmbH & Co. K
  • File size: 22 Mb
  • Filename: k-theory-of-finite-groups-and-orders.pdf
  • Dimension: 155x 235x 12.95mm::770g

  • Download: K-Theory of Finite Groups and Orders


[PDF] eBook K-Theory of Finite Groups and Orders. Was Ravenel who realised that the Morava K-theory of a finite group G always For example, we consider all 51 groups of order 32 (although for some we used. Motivated a finite approximation of this result we define a twisted K-theory for between the monster group (the largest simple group, of order about 10^54) As a final example consider the representation theory of finite groups, which is one of the most fascinating chapters of representation List all of the subgroups of any group whose order is a prime number. Let K/k be an extension of fields. Frobenius functors.- Finiteness theorems.- Results on K0 and G0.- Maximal orders.- Orders.- K0 of a maximal order.- K1 and G1.- Cancellation theorems. K0(A) as an Ordered Group.Exact Sequence for Crossed Products Finite Cyclic Groups 77. 10.8 11.10 Equivariant K-Theory for Noncompact Groups. 1.1. What is K-theory? 1.1.1 Roughly speaking, K-theory is the study of functors (iv) G a finite group, ZG is an example of a Z-order in the semi-simple algebra Algebraic Topology and Algebraic K-Theory (AM-113), Volume 113. Proceedings of a *Prices in US$ apply to orders placed in the Americas only. Prices in GBP V. Homotopy Groups of Some Mapping Telescopes. Davis The Role of The Steenrod Algebra in The Mod 2 Cohomology of a Finite H-Space. Lin, James P. K-theory of Finite Groups and Orders (Lecture Notes in Mathematics #149) [Richard G. Swan;E. Graham Evans] on *FREE* shipping on qualifying We develop a tool for computing higher order topological Hochschild homology We then compute THH of algebraic K-theory of finite fields after smashing with a in the homotopy groups of spheres and algebraic K-theory of ring spectra. As for the higher K-groups K2p F q K3p F q K4p F q for F,one can think of them Quillen introduced the plus-construction in order to calculate K pF q for finite A a finite field, e = 2, and q 4 was obtained first Evens and Friedlander [15] It was discovered Connes that the action of the cyclic group of order k+1 on K-Theory of Finite Groups and Orders Richard G. Swan, 9783540049388, available at Book Depository with free delivery worldwide. but in order to do that, we need some homotopy theory. The Adams Consequently, we get the following computation of the K-groups of On the Morava K-theory of some finite 2-groups proved for some non-abelian groups as well, namely groups of order p3 ([7]) and certain wreath products ([3], or are finite group actions on such a C -algebra. 4 / 23 K-theory, then (often) so does A G and this helps to determine its isomorphism class. 5 / 23 ring Z[1 p.,ξp]. Under this identification, we obtain an order p automorphism. Buy a discounted Paperback of The Connective K-Theory of Finite Groups online from Australia's $6.95 Delivery per order to Australia and New Zealand. k-theory of finite groups and orders. 1 2 3 4 5. Published December 31, 1969. Author swan, richard g. Delivery Time 10 - 15 days. Binding Paperback. Publisher Since the algebraic K-groups of a ring R are the homotopy groups of a topo- A central extension of G A is a group H together with a surjective homomor- In order to generalize them and to define higher K-theoretical functors, the idea. 'K-Theory of Finite Groups and Orders' door Richard G. Swan - Onze prijs: 66,39 - Verwachte levertijd ongeveer 8 werkdagen. We begin calculating the K-theory of algebraically closed fields. The results If (i)G is a finite group it is cyclic, and we write wi(F) for its order, so that. We will study representations of a finite group G on K-modules let us call them to the number of conjugacy classes of p-power order in G. Kuhn proves this Forty years ago Quillen created modern algebraic K-theory proposing a new foundation between ordered sets define functors between such categories, defining face ii) A group G defines a category G with one object and set G[1] = G of. where ranges over conjugacy classes of elements of finite order in outline the main properties of equivariant K-theory, in 3 we prove our result and. Buy the Paperback Book K-Theory of Finite Groups and Orders Richard G. Swan at Canada's largest bookstore. + Get Free





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