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.
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.
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 Poincaré 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. Äquivalenzklassen von Gruppenbeschreibungen, Identitäten 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 Soulé List of problems edited by Terry Wall.
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 Poincaré 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. Äquivalenzklassen von Gruppenbeschreibungen, Identitäten 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 Soulé List of problems edited by Terry Wall.
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