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- W1569756101 abstract "Suppose M is a noncompact connected PL 2-manifold. In this paper we study the topological property of the triple (H(M)_0, H^PL(M)_0, H^PL, c(M)_0), where H(M)_0 is the identity component of the homeomorphism group {cal H}(M) of M with the compact-open topology, and H^PL(M)_0 and H^PL, c(M)_0 are the identity components of the subgroups consisting of PL-homeomorphisms of M and ones with compact supports. We show that this triple is a (s^infty,sigma^infty,sigma^infty_f)-manifold and determine its topological type. We also study the subgroups of Lipschitz homeomorphisms." @default.
- W1569756101 created "2016-06-24" @default.
- W1569756101 creator A5059688455 @default.
- W1569756101 date "2000-10-24" @default.
- W1569756101 modified "2023-09-27" @default.
- W1569756101 title "The groups of PL and Lipschitz homeomorphisms of noncompact 2-manifolds" @default.
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