Homeomorphisms of bagpipes

Gauld, David

dc.contributor.author	Gauld, David	en
dc.date.accessioned	2012-03-23T03:08:03Z	en
dc.date.issued	2012	en
dc.identifier.citation	Topology Proceedings 40:109-120 2012	en
dc.identifier.issn	0146-4124	en
dc.identifier.uri	http://hdl.handle.net/2292/15173	en
dc.description.abstract	We investigate the mapping class group of an orientable ω-bounded surface. Such a surface splits, by Nyikos's Bagpipe Theorem, into a union of a bag (a compact surface with boundary) and finitely many long pipes. The subgroup consisting of classes of homeomorphisms fixing the boundary of the bag is a normal subgroup and is a homomorphic image of the product of mapping class groups of the bag and the pipes.	en
dc.publisher	Auburn University * Department of Mathematics	en
dc.relation.ispartofseries	Topology Proceedings	en
dc.rights	Items in ResearchSpace are protected by copyright, with all rights reserved, unless otherwise indicated. Previously published items are made available in accordance with the copyright policy of the publisher.	en
dc.rights.uri	https://researchspace.auckland.ac.nz/docs/uoa-docs/rights.htm	en
dc.title	Homeomorphisms of bagpipes	en
dc.type	Journal Article	en
pubs.begin-page	109	en
pubs.volume	40	en
dc.rights.holder	Copyright: Topology Proceedings	en
pubs.author-url	http://topology.auburn.edu/tp/reprints/v40/	en
pubs.end-page	120	en
dc.rights.accessrights	http://purl.org/eprint/accessRights/RestrictedAccess	en
pubs.subtype	Article	en
pubs.elements-id	246046	en
pubs.arxiv-id	0910.0924	en
pubs.record-created-at-source-date	2011-11-28	en