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         General Topology:     more books (100)
  1. Algebraic Topology (Volume 0) by Edwin H. Spanier, 1994-12-06
  2. General Topology (Undergraduate Texts in Mathematics) by J. Dixmier, 2010-11-02
  3. Handbook of the History of General Topology (History of Topology)
  4. Topology (2nd Edition) by James Munkres, 2000-01-07
  5. General topology by M. G Murdeshwar, 1983
  6. Undergraduate Topology by Robert H. Kasriel, 2009-10-22
  7. Essential Topology (Springer Undergraduate Mathematics Series) by Martin D. Crossley, 2005-07-01
  8. Introduction to Set Theory and Topology by Kazimierz Kuratowski, 1972-06
  9. From Geometry to Topology by H. Graham Flegg, 2001-09-04
  10. Introduction to Topology: Second Edition by Theodore W. Gamelin, Robert Everist Greene, 1999-02-16
  11. Introduction to General Topology by K.D. Joshi, 1983-08-24
  12. The Topology of 4-Manifolds (Lecture Notes in Mathematics / Nankai Institute of Mathematics, Tianjin, P.R. China) by Robion C. Kirby, 1989-05-10
  13. Schaum's Outline Series Theory and Problems of General Topology by Seymour Lipschutz, 1965-01-01
  14. Algebraic Topology by William Fulton, 1995-07-27

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General topology
From Wikipedia, the free encyclopedia
Jump to: navigation search In mathematics general topology or point-set topology is the branch of topology which studies properties of topological spaces and structures defined on them. It is distinct from other branches of topology in that the topological spaces may be very general, and do not have to be at all similar to manifolds
Contents
edit History
General topology grew out of a number of areas, most importantly the following: General topology assumed its present form around 1940. It captures, one might say, almost everything in the intuition of continuity , in a technically adequate form that can be applied in any area of mathematics.

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    General topology
    From Wikipedia, the free encyclopedia
    Jump to: navigation search In mathematics general topology or point-set topology is the branch of topology which studies properties of topological spaces and structures defined on them. It is distinct from other branches of topology in that the topological spaces may be very general, and do not have to be at all similar to manifolds
    Contents
    edit History
    General topology grew out of a number of areas, most importantly the following: General topology assumed its present form around 1940. It captures, one might say, almost everything in the intuition of continuity , in a technically adequate form that can be applied in any area of mathematics.

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  • Algebraic General Topology and Math Synthesis - Abstract topological objects expressing infinities with algebraic operations.
  • Applied General Topology - Abstracts of all volumes.
  • Cantor Set and Function - Introduction to the Cantor discontinnuum.
  • - Provides information on the Cornell University Advanced Studies math programs.
  • Fibrewise General Topology - A brief outlook by David Buhagiar.
  • Fixed Point Theory on the Web - Publications, meetings, mailing list, bibliography.
  • General Topology - Standard notations for the basic number sets of mathematics.
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