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Geometric and Cohomological Group Theory

Geometric and Cohomological Group Theory
Geometric and Cohomological Group Theory
This volume provides state-of-the-art accounts of exciting recent developments in the rapidly-expanding fields of geometric and cohomological group theory. The research articles and surveys collected here demonstrate connectsions to such diverse areas as geometric and low-dimensional topology, analysis, homological algebra and logic. Topics include various constructions of Thompson-like groups, Wise's theory of special cube complexes, groups with exotic homological properties, the Farrell-Jones assembly conjectures and new applications of Garside structures. Its mixture of surveys and research makes this book an excellent entry point for young researchers as well as a useful reference work for experts in the field. This is the proceedings of the 100th meeting of the London Mathematical Society series of Durham Symposia.
Cambridge University Press
Kropholler, Peter H.
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Leary, Ian J.
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Martínez-Pérez, Conchita
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Nucinkis, Brita E.A.
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Kropholler, Peter H.
0a2b4a66-9f0d-4c52-8541-3e4b2214b9f4
Leary, Ian J.
57bd5c53-cd99-41f9-b02a-4a512d45150e
Martínez-Pérez, Conchita
7f5663be-43a7-46d0-9265-008990c0453d
Nucinkis, Brita E.A.
0b1c337c-36ae-4ef3-add4-b49a7c23810c

Kropholler, Peter H., Leary, Ian J., Martínez-Pérez, Conchita and Nucinkis, Brita E.A. (eds.) (2018) Geometric and Cohomological Group Theory, vol. 444, Cambridge, Cambridge University Press, 266pp. (London Mathematical Society Lecture Notes in Mathematics, 444).

Record type: Book

Abstract

This volume provides state-of-the-art accounts of exciting recent developments in the rapidly-expanding fields of geometric and cohomological group theory. The research articles and surveys collected here demonstrate connectsions to such diverse areas as geometric and low-dimensional topology, analysis, homological algebra and logic. Topics include various constructions of Thompson-like groups, Wise's theory of special cube complexes, groups with exotic homological properties, the Farrell-Jones assembly conjectures and new applications of Garside structures. Its mixture of surveys and research makes this book an excellent entry point for young researchers as well as a useful reference work for experts in the field. This is the proceedings of the 100th meeting of the London Mathematical Society series of Durham Symposia.

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Published date: 2018

Identifiers

Local EPrints ID: 415130
URI: http://eprints.soton.ac.uk/id/eprint/415130
PURE UUID: 8b9ebb9c-8eeb-4539-b11a-9ea46b23ebd0
ORCID for Ian J. Leary: ORCID iD orcid.org/0000-0001-8300-4979

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Date deposited: 01 Nov 2017 17:30
Last modified: 01 Nov 2017 17:30

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Contributors

Editor: Ian J. Leary ORCID iD
Editor: Conchita Martínez-Pérez
Editor: Brita E.A. Nucinkis

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