Beyond Hyperbolicity
$192.35
- Paperback
440 pages
- Release Date
11 July 2019
Summary
Since the notion was introduced by Gromov in the 1980s, hyperbolicity of groups and spaces has played a significant role in geometric group theory; hyperbolic groups have good geometric properties that allow us to prove strong results. However, many classes of interest in our exploration of the universe of finitely generated groups contain examples that are not hyperbolic. Thus we wish to go ‘beyond hyperbolicity’ to find good generalisations that nevertheless permit similarly strong results.…
Book Details
| ISBN-13: | 9781108447294 |
|---|---|
| ISBN-10: | 1108447295 |
| Author: | Mark Hagen, Richard Webb, Henry Wilton |
| Publisher: | Cambridge University Press |
| Imprint: | Cambridge University Press |
| Format: | Paperback |
| Number of Pages: | 440 |
| Release Date: | 11 July 2019 |
| Weight: | 380g |
| Dimensions: | 228mm x 152mm x 15mm |
| Series: | London Mathematical Society Lecture Note Series |
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Critics Review
‘The articles in this collection take the reader on a journey from foundational examples and definitions to state-of-the-art theorems and actively researched open problems … Students and those wanting to enter these fields of specialization will want to return to the surveys and expositions for inspiration as they engage with more specialized literature.’ Robert Bell, MAA Reviews
About The Author
Mark Hagen
Mark Hagen is a Lecturer in Mathematics at the University of Bristol. His interests lie in geometric group theory, including in particular cubical/median geometry, mapping class groups, and their coarse-geometric generalisations. Richard Webb is an EPSRC Postdoctoral Fellow at the University of Cambridge and a Stokes Research Fellow at Pembroke College. He investigates the algebra and geometry of the mapping class group and its relatives, often using techniques and inspiration drawn from geometric group theory. Henry Wilton is a Reader in Pure Mathematics at the University of Cambridge and a Fellow of Trinity College. He works in the fields of geometric group theory and low-dimensional topology. His interests include the subgroup structure of hyperbolic groups, questions of profinite rigidity, decision problems, and properties of 3-manifold groups.
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