Topology of manifolds.

Format:

Book

Author/Creator:

Wilder, Raymond Louis, 1896-1982, author.

Series:

Colloquium publications (American Mathematical Society) ; v. 32.

Colloquium Publications, 2473-3946 ; v. 32

Language:

English

Subjects (All):

Topology.

Physical Description:

1 online resource (ix, 402 pages)

Place of Publication:

New York, American Mathematical Society, 1949.

System Details:

Mode of access : World Wide Web

Contents:

Chapter 1. Elementary concepts; characterizations of $\overline E^1$ and $S^1$ Chapter 2. Locally connected spaces; fundamental properties of the euclidean $n$-sphere Chapter 3. Peano spaces; characterizations of $S^2$ and the 2-manifolds Chapter 4. Non-metric $LC$ spaces, with applications to subsets of the 2-sphere Chapter 5. Basic algebraic topology Chapter 6. Local connectedness and local co-connectedness Chapter 7. Application of homology and cohomology theory to the theory of continua Chapter 8. Generalized manifolds; dualities of the Poincaré and Alexander type Chapter 9. Further properties of $n$-GMS; regular manifolds and generalized $n$-cells Chapter 10. Submanifolds of a manifold; decomposition into cells Chapter 11. $Lc^k$ subsets of an $n$-GM Chapter 12. Accessibility and its applications Appendix. Some unsolved problems

Notes:

Based on the Colloquium lectures delivered by the author at Vassar College in Sept. 1942.

Bibliography: pages 385-391.

Electronic reproduction. Providence, Rhode Island : American Mathematical Society. 2012

Description based on print version record.

Other Format:

Print version: Wilder, Raymond Louis, 1896-1982. Topology of manifolds.

ISBN:

9781470431785 (online)

Access Restriction:

Restricted for use by site license.