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Homological Group Theory

  • Kartonierter Einband
  • 408 Seiten
Eminent mathematicians have presented papers on homological and combinatorial techniques in group theory. The lectures are aimed a... Weiterlesen
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Beschreibung

Eminent mathematicians have presented papers on homological and combinatorial techniques in group theory. The lectures are aimed at presenting in a unified way new developments in the area.

Inhalt

Preface; Introduction; 1. Traces and Euler characteristics Hyman Bass; 2. Groups of virtually finite dimension Kenneth S. Brown; 3. Free abelianised extensions of finite groups K. W. Gruenberg; 4. Arithmetic groups J.-P. Serre; 5. Topological methods in group theory Peter Scott and Terry Wall; 6. An example of a finite presented solvable group Herbert Abels; 7. SL3 (Fq[t]) is not finitely presentable Helmut Behr; 8. Two-dimensional Poincare duality groups and pairs Robert Bieri and Beno Eckmann; 9. Metabelian quotients of finitely presented soluble groups are finitely presented Robert Bieri and Ralph Strebel; 10. Soluble groups with coherent group rings Robert Bieri and Ralph Strebel; 11. Cohomological aspects of 2-graphs, II Peter J. Cameron; 12. Recognizing free factors M. J. Dunwoody; 13. Trees of homotopy of (n, m)-complexes Michael Dyer; 14. Geometric structure of surface mapping class groups W. J. Harvey; 15. Cohomology theory of aspherical groups and of small cancellation groups Johannes Huebschmann; 16. Finite groups of deficiency zero D. L. Johnson and E. F. Robertson; 17. Aquivalenzklassen von Gruppenbeschreibungen, Identitaten und einfacher Homotopietyp in niederen Dimensionen Wolfgang Metzler; 19. Applications of Nielsen's reduction method to the solution of combinatorial problems in group theory: a survey Gerhard Rosenberger; 20. Chevalley groups over polynomial rings Christophe Soule; List of problems edited by Terry Wall.

Produktinformationen

Titel: Homological Group Theory
Autor:
Editor:
EAN: 9780521227292
ISBN: 978-0-521-22729-2
Format: Kartonierter Einband
Herausgeber: Cambridge Univ Pr
Genre: Mathematik
Anzahl Seiten: 408
Gewicht: 594g
Größe: H229mm x B152mm x T23mm
Jahr: 2008