Hyperbolically embedded subgroups and rotating families in groups acting on hyperbolic spaces / F. Dahmani, V. Guirardel and D. Osin.

By:

Dahmani, F [author]

Contributor(s):

Material type: Text

TextSeries: Memoirs of the American Mathematical Society ; v 245, no 1156.Publication details: Providence : American Mathematical Society, 2017.Description: v, 152 pages : illustrations ; 26 cmISBN:

9781470421946 (alk. paper)

Subject(s):

DDC classification:

510 23 Am512

Contents:

1. Introduction -- 2. Main results -- 3. Preliminaries -- 4. Generalizing relative hyperbolicity -- 5. Very rotating families -- 6. Examples -- 7. Dehn filling -- 8. Applications -- 9. Some open problems.

Summary: Introduces and studies the notions of hyperbolically embedded and very rotating families of subgroups. The authors obtain a number of general results about rotating families and hyperbolically embedded subgroups; although their technique applies to a wide class of groups, it is capable of producing new results even for well-studied particular classes.

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Item type	Current library	Call number	Status	Date due	Barcode	Item holds
Books	ISI Library, Kolkata	510 Am512 (Browse shelf(Opens below))	Available		138198

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Previous	510 Am512 Rohlin flows on von Neumann algebras /	510 Am512 Proof of the 1-factorization and Hamilton decomposition conjectures /	510 Am512 Inverse spectral problem related to the Geng-Xue two-component peakon equation /	510 Am512 Hyperbolically embedded subgroups and rotating families in groups acting on hyperbolic spaces /	510 Am512 Imaginary Schur-Weyl duality /	510 am512 Rectifiable measures, square functions involving densities, and the cauchy transform /	510 Am512 Lp-square function estimates on spaces of homogeneous type and on uniformly rectifiable sets /	Next

Includes bibliographical references and index.

1. Introduction --
2. Main results --
3. Preliminaries --
4. Generalizing relative hyperbolicity --
5. Very rotating families --
6. Examples --
7. Dehn filling --
8. Applications --
9. Some open problems.

Introduces and studies the notions of hyperbolically embedded and very rotating families of subgroups. The authors obtain a number of general results about rotating families and hyperbolically embedded subgroups; although their technique applies to a wide class of groups, it is capable of producing new results even for well-studied particular classes.

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