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Home > Studies in Topology > Mapping Continua Onto the Cone Over the Cantor Set
Studies in Topology |
Nick M. Stavrakas and Keith R. Allen
Academic Press
Studies in Topology
Mapping Continua Onto the Cone Over the Cantor Set
Authors

David P. Bellamy

ARI Id

1665471448231_16924779

Access

Open/Free Access

Table of Contents of Book
Showing 1 to 20 of 47 entries
Chapters/HeadingsAuthor(s)PagesInfo
Alternative Approaches to Proper Shape Theory
B.J. Ball
On the Existence and Uniqueness Theorems of R. S. Pierce for Extensions of Zero-Dimensional Compact Metric Spaces
John Warren Baker
Mapping Continua Onto the Cone Over the Cantor Set
David P. Bellamy
Nearness Spaces and Extensions of Topological Spaces
H.L. Bentley
On Several Problems of the Theory of Shape
Karol Borsuk
Toroidal Decompositions of Manifolds Yield Factors of Manifolds
R.J. Daverman; L.R. Rubin
Homotopy and Cohomology Groups in Shape Theory
Luc Demers
The Structure of Superspace
David A. Edwards
Some Notes on Multifunctions
Oskar Feichtinger; William R. Geiger
Connected Sets With a Finite Disconnection Property
R.W. FitzGerald
Applications of Collectionwise Hausdorff
William G. Fleissner
On o-semimetrizable Spaces
Raymond F. Gittings
Characterizing Topological Properties by Real Functions
J.A. Guthrie; Michael Henry
λ Connectivity in the Plane
Charles L. Hagopian
On Continuous Extenders
R.W. Heath; D.J. Lutzer; P.L. Zenor
On a Notion of Weak Compactness in Non-Regular Spaces
Stephen H. Hechler
Actions of Locally Compact Groups With Zero on Manifolds
L.S. Husch
Non-Continuous Retracts
Kenneth R. Kellum
The Nielsen Numbers and Fiberings
Soon-Kyu Kim; Dennis McGavran; Jingyal Pak
Maps of ANR's Determined on Null Sequences of AR's
George Kozlowski
Chapters/HeadingsAuthor(s)PagesInfo
Showing 1 to 20 of 47 entries
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