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Geometry and topology down under : a conference in honour of Hyam Rubinstein, July 11-22, 2011, The University of Melbourne, Parkville, Australia

Author: Hyam Rubinstein; Craig David Hodgson; William H Jaco; Martin G Scharlemann; Stephan Tillmann
Publisher: Providence, Rhode Island : American Mathematical Society, [2013] ©2013
Series: Contemporary mathematics (American Mathematical Society), v. 597.
Edition/Format:   Book : Conference publication : EnglishView all editions and formats
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Genre/Form: Conference proceedings
Congressen (vorm)
Congresses
Named Person: Hyam Rubinstein
Material Type: Conference publication
Document Type: Book
All Authors / Contributors: Hyam Rubinstein; Craig David Hodgson; William H Jaco; Martin G Scharlemann; Stephan Tillmann
ISBN: 9780821884805 0821884808
OCLC Number: 843124171
Description: xxii, 369 pages ; 26 cm.
Contents: Survey and expository papers: What is an almost normal surface? by J. Hass The ergodic theory of hyperbolic groups by D. Calegari Mapping class groups of 3-manifolds, then and now by S. Hong and D. McCullough Stacks of hyperbolic spaces and ends of 3-manifolds by B. H. Bowditch Harmonic maps and integrable systems by E. Carberry Some of Hyam's favourite problems by H. Rubinstein Research papers: Almost normal surfaces with boundary by D. Bachman, R. Derby-Talbot, and E. Sedgwick Computational topology with Regina: Algorithms, heuristics and implementations by B. A. Burton Left-orderability and exceptional Dehn surgery on two-bridge knots by A. Clay and M. Teragaito Networking Seifert surgeries on knots IV: Seiferters and branched coverings by A. Deruelle, M. Eudave-Munoz, K. Miyazaki, and K. Motegi Commensurability of knots and $L^2$-invariants by S. Friedl The groups of fibred 2-knots by J. A. Hillman On the number of hyperbolic 3-manifolds of a given volume by C. Hodgson and H. Masai Seifert fibered surgery and Rasmussen invariant by K. Ichihara and I. D. Jong Existence of spherical angle structures on 3-manifolds by F. Luo 3-manifolds with Heegaard splittings of distance two by J. H. Rubinstein and A. Thompson Generating the genus $g 1$ Goeritz group of a genus $g$ handlebody by M. Scharlemann
Series Title: Contemporary mathematics (American Mathematical Society), v. 597.
Responsibility: Craig D. Hodgson, William H. Jaco, Martin G. Scharlemann, Stephan Tillmann, editors.

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