Aligning functions defined on Cantor sets

Jo Ford, E. S. Thomas

Type: Article

Publication Date: 1969-01-01

Citations: 0

DOI: https://doi.org/10.1090/s0002-9947-1969-0243490-7

Abstract

2. Tameness in I*.For completeness we begin with some well-known definitions and facts.An arc a in Rn or Sn is tame (in Rn or Sn) provided there is an

Locations

Transactions of the American Mathematical Society - View - PDF

Similar Works

Action	Title	Year	Authors
+ PDF Chat	Aligning Functions Defined on Cantor Sets	1969	Jo Ford E. S. Thomas
+ PDF Chat	Taming Cantor sets in 𝐸ⁿ	1964	D. R. McMillan
+	On the intersection of Cantor τ-sets	2002	Nikolay Moshchevitin
+	Notes on RC-preserving Mappings	1977	義人池田正機北野
+	A characterization of sets and operations invariant under bijections	2004	Lech Bartłomiejczyk Józef Drewniak
+ PDF Chat	Mappings that preserve Sidon sets in R	1981	Colin C. Graham
+ PDF Chat	A generalization of Arc-Kayles	2018	Antoine Dailly Valentin Gledel Marc Heinrich
+	A note on injectives	1967	J. P. Jans
+	A note on condorcet sets	1971	I. J. Good
+	Separations of Sets	2019	Nathan Bowler Jakob Kneip
+	Translations of sets and functions	1998	Alexander Kharazishvili
+	A Note on Invariant Sets	2000	瞿成勤苏维宜
+	A Note on Invariant Sets	2000	Qu Cheng Su Wei Xu Yong
+	Cantor set in R^3 ambiently universal for a special family of Antoine Necklaces	2016	F. Olga
+	Smooth TA-maps with Robust Shadowing Are Axiom A	2021	Seyed Mohsen Moosavi Khosro Tajbakhsh
+	k-to-1 Functions on an Arc	1987	Hidefumi Katsuura Kenneth R. Kellum
+	Taming closed subsets of the Cantor fence	2023	Carlos Islas-Moreno R. Leonel E. D. Tymchatyn
+	Tame filling functions and closure properties	2015	Anisah Nu'Man
+	BUILDING CANTOR'S BIJECTION	2014	Samuel Nicolay Laurent Simons
+	Building Cantor's Bijection	2014	Samuel Nicolay Laurent Simons

Works That Cite This (0)

Action	Title	Year	Authors

Works Cited by This (7)

Action	Title	Year	Authors
+ PDF Chat	Embedding Cantor sets in a manifold. I. Tame Cantor sets in $E^n$.	1966	R. P. Osborne
+ PDF Chat	Tame Cantor sets in<i>E</i><sup>3</sup>	1961	R. H. Bing
+ PDF Chat	Extending real maps defined on a subset of a disk	1969	B. J. Ball Jo Ford E. S. Thomas
+ PDF Chat	Generalization of a Construction of Antoine	1951	W. A. Blankinship
+	Locally Flat Imbeddings of Topological Manifolds	1962	Morton B. Brown
+ PDF Chat	Some Topological Properties of Convex Sets	1955	Victor Klee
+	Sur l'homéomorphie de deux figures et de leurs voisinages	1921	Antoine Louis