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- W4210663668 abstract "Publisher SummaryThis chapter presents a proof of the theorem that states that when n ≤ 3 and M is a polyhedral n-manifold, which may be bounded or unbounded but has no compact, unbounded component, then M can be piecewise linearly immersed in Euclidean n-space. It also presents of the proof of the theorem that states that when K is an open, combinatorial n-manifold, for any n ≥ 1. There is a subcomplex, L, of Kn–1 such that K is piecewise linearly homeomorphic to O (L,K“). When K is a combinatorial n-manifold that may be bounded but that has no compact component, then there is a subcomplex L Kn–1, which contains K and has the property that there is a piecewise linear homeomorphism of O(L, K”) onto K that maps a neighborhood of L identically." @default.
- W4210663668 created "2022-02-08" @default.
- W4210663668 date "1962-01-01" @default.
- W4210663668 modified "2023-09-23" @default.
- W4210663668 title "THE IMMERSION OF AN OPEN 3-MANIFOLD IN EUCLIDEAN 3-SPACE††In a letter to the Secretary, dated 28 April 1960, the author stated that he had just seen something in a recent paper which made him wish to rewrite the introductory section of this paper. Professor Whitehead died on 8 May, without having been able to make this revision, and the paper is accordingly printed in its original form." @default.
- W4210663668 doi "https://doi.org/10.1016/b978-0-08-009872-2.50026-0" @default.
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