Opening book details…
Can I read Piecewise Linear Topology on EtoBox?
Piecewise Linear Topology by J. F. P. Hudson is a nonfiction available to read on EtoBox.
What is Piecewise Linear Topology about?
Contents......Page 5 1 (page missing)......Page 7 2 Cell & simplicial complexes, subdivision......Page 10 3 Basic lemmas on subdivision......Page 15 4 PL maps, simplicial maps, subdivisions......Page 20 5 Piecewise linear manifolds......Page 25 6 Dual cells......Page 34 7 More lemmas (glueing, collars)......Page 38 8 Removing balls from spheres......Page 42 Appendix on convex cells......Page 46 1 Collapsing......Page 47 2 Full subcomplexes & derived neighborhoods......Page 54 3 Ambient isotopy......Page 58 4 Existence & uniqueness of regular neighborhoods......Page 62 5 Uniqueness of reg nbhds which meet the boundary regularly......Page 71 2 Triangulation of PL spaces and manifolds......Page 82 3 PL maps and subdivision theorems......Page 89 4 PL subspaces......Page 92 5 Collapsing and regular neighborhoods......Page 94 1 Definitions......Page 96 2 Approximation of continuous functions by PL maps......Page 97 3 Approximation of PL maps by nondegenerate PL maps......Page 100 4 Shifting subspaces to general position......Page 102 5 Shifting maps to general position......Page 105 1 Statement of the problem......Page 115 2 Sunny collapsing......Page 116 3 Factorization of collapses - p
Who reads Piecewise Linear Topology?
It is typically read by self-directed learners exploring a subject in depth.
Common subject areas: history, science, philosophy, social sciences.
- Author
- J. F. P. Hudson
- Publisher
- W. A. Benjamin
- Published
- 1969
- Language
- EN
- Category
- nonfiction
More by J. F. P. Hudson
Browse all works by J. F. P. Hudson
Similar books
- Introduction To Piecewise-linear Topology (springer Study Edition) — Colin P. Rourke, B. J. Sanderson (2012)
- Grassmannians and Gauss Maps in Piecewise-Linear and Piecewise-Differential Topology — Norman Levitt (1989)
- Bifurcations in Continuous Piecewise Linear Differential Systems — Enrique Ponce & Javier Ros & Elísabet Vela
- Piecewise Linear Modeling and Analysis — Domine M. W. Leenaerts, Wim M. G. Van Bokhoven (auth.) (1998)
- Piecewise Linear Concordances and Isotopies — by Kenneth C. Millett (1974)
- Piecewise Linear Structures On Topological Manifolds — YULI RUDYAK (2016)
