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Titlebook: Geometric Topology in Dimensions 2 and 3; Edwin E. Moise Textbook 1977 Springer Science+Business Media New York 1977 Cantor.Homeomorphism.

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楼主: Autopsy
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The Jordan curve theorem,The purpose of this section is to prove the following.
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Piecewise linear homeomorphisms,Let . and . be complexes. We recall, from Section 0, that a homeomorphism . is . (relative to . and .) if there is a subdivision .. of . such that for each σ ∈ .., .|σ maps σ linearly into a simplex of .. “PL” stands for piecewise linear, and “PLH” stands for PL homeomorphism, or PL homeomorphic. If .. is a subdivision of ., then we write .. < ..
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PL approximations of homeomorphisms,Let [., .] and [., .’] be metric spaces, and let .: .→Y and .: .→. be mappings. Let ε be a positive number. If for each . ∈ ., .’(.(.), .(.)) < ε, then . is an ε-. of ..
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The triangulation theorem for 2-manifolds,In Rn, ‖P‖ denotes the norm of ., that is, the distance between . and the origin. Let
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Isotopies,Let .. and .. be mappings .→.. A . between .. and .. is a mapping . such that .(., 0) = ..(.) and .(., 1) =..(.) for every . in .. If such a . exists, then .. and .. are ..
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Totally disconnected compact sets in ,,,The main purpose of this section is to show that every homeomorphism between two totally disconnected compact sets in .. can be extended so as to give a homeomorphism of .. onto itself.
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The Antoine set,Here we present the first and classical example of wild imbedding, due to Louis Antoine [A.], [A.]. (For the definition of ., see Section 10, just after Theorem 10.4.)
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