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         Algebraic Topology:     more books (100)
  1. A Concise Course in Algebraic Topology (Chicago Lectures in Mathematics) by J. P. May, 1999-09-01
  2. Algebraic Topology by Allen Hatcher, 2001-11-15
  3. Algebraic Topology (Volume 0) by Edwin H. Spanier, 1994-12-06
  4. An Introduction to Algebraic Topology (Dover Books on Mathematics) by Andrew H. Wallace, 2007-02-27
  5. Algebraic Topology by C. R. F. Maunder, 1996-06-14
  6. A History of Algebraic and Differential Topology, 1900 - 1960 (Modern Birkhäuser Classics) by Jean Dieudonné, 2009-06-09
  7. Algebraic Topology by William Fulton, 1995-07-27
  8. Algebraic Topology: An Introduction (Graduate Texts in Mathematics) (v. 56) by William S. Massey, 1977-11-02
  9. Algebraic Topology (Colloquium Pbns. Series, Vol 27) by Solomon Lefschetz, Solomon Lefschetz, 1980
  10. Combinatorial Algebraic Topology (Algorithms and Computation in Mathematics) by Dimitry Kozlov, 2008-01-30
  11. Lectures on Algebraic Topology (Classics in Mathematics) by Albrecht Dold, A. Dold, 1995-02-15
  12. Elements Of Algebraic Topology by James R. Munkres, 1996-01-01
  13. Differential Forms in Algebraic Topology (Graduate Texts in Mathematics) by Raoul Bott, Loring W. Tu, 2010-11-02
  14. A basic course in algebraic topology (v. 127) by W.S. Massey, 1980-04-29

1. Algebraic Topology - Wikipedia, The Free Encyclopedia
Retrieved from http//en.wikipedia.org/wiki/algebraic_topology . Categories Topology Algebraic topology Abstract algebra
http://en.wikipedia.org/wiki/Algebraic_topology
Algebraic topology
From Wikipedia, the free encyclopedia
Jump to: navigation search For the topology of pointwise convergence, see Algebraic topology (object) Algebraic topology is a branch of mathematics in which tools from abstract algebra are used to study topological spaces
Contents
edit The method of algebraic invariants
The goal is to take topological spaces and further categorize or classify them. An older name for the subject was combinatorial topology , implying an emphasis on how a space X was constructed from simpler ones (the modern standard tool for such construction is the CW-complex ). The basic method now applied in algebraic topology is to investigate spaces via algebraic invariants, by mapping them, for example, to groups which have a great deal of manageable structure in a way that respects the relation of homeomorphism of spaces. This allows one to recast statements about topological spaces into statements about groups, which are often easier to prove. Two major ways in which this can be done are through fundamental groups , or more generally homotopy theory , and through homology and cohomology groups. The fundamental groups give us basic information about the structure of a topological space, but they are often

2. CiteULike: Tag Algebraic_topology [10 Articles]
Recent papers classified by the tag algebraic_topology. posted to algebraic_topology by NitinCR on 200705-09 191722 as
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Tag algebraic_topology [10 articles]
Recent papers classified by the tag algebraic_topology.
  • Simplicial Objects in Algebraic Topology (Chicago Lectures in Mathematics) (15 January 1993) by JP May posted to by NitinCR on 2007-05-09 19:17:22 as A Concise Course in Algebraic Topology (Chicago Lectures in Mathematics) (01 September 1999) by JP May posted to by NitinCR on 2007-05-09 19:17:04 as Algebraic Topology: An Intuitive Approach (Translations of Mathematical Monographs) (10 June 1999) by Hajime Sato posted to by NitinCR on 2007-05-11 10:34:08 as Algebraic Topology (15 November 2001) by Allen Hatcher posted to by NitinCR on 2007-05-08 05:36:34 as along with 1 person mmarcus Algebraic Topology (05 September 1997) by William Fulton posted to by NitinCR on 2007-11-30 21:46:21 as Algebraic Topology (14 June 1996) by CRF Maunder posted to by NitinCR on 2007-05-09 19:16:59 as A Basic Course in Algebraic Topology (Graduate Texts in Mathematics) (29 May 1997) by William S Massey posted to by NitinCR on 2007-05-07 06:51:13 as Lectures on Algebraic Topology (Classics in Mathematics) (15 February 1995) by Albrecht Dold , A Dold posted to by NitinCR on 2007-05-06 15:55:45 as Algebraic topology by Allen Hatcher posted to textbook by eibin to the group NoncommutativeGeometry on 2006-01-20 02:18:54 as along with 1 person pweil Lecture notes in algebraic topology Vol. 35 (2001)
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    5. Algebraic_topology
    Henri Poincare; Algebraic Topology Discussion List; Topics in Topology; University of Glasgow; Allen Hatcher s online Algebraic Topology book
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    Algebraic Topology
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    Algebraic Topology
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    Departmental research activity in Topology occurs in the following areas.

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    18. Algebraic Topology
    A branch of topology that deals with invariants of a topological space which are algebraic structures, often groups. Related categories • TOPOLOGY
    http://www.daviddarling.info/encyclopedia/A/algebraic_topology.html
    TOPOLOGY
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    algebraic topology
    A branch of topology that deals with invariants of a topological space which are algebraic structures, often groups
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    19. Algebraic Topology - Wikipedia
    Algebraic topology. Algebraic topology is a branch of mathematics in which tools from abstract algebra are used to study topological spaces.
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    Algebraic topology
    Algebraic topology is a branch of mathematics in which tools from abstract algebra are used to study topological spaces The goal is to take topological spaces, and further categorize them by mapping them to groups , which have a great deal of structure. Two major ways in which this can be done are through fundamental groups , or homotopy, and through homology /cohomology groups. Fundamental groups give us crucial information about the structure of a topological space, but they are often nonabelian and can be difficult to work with. Homology/Cohomology groups, on the other hand, are abelian, and in many important cases even finitely generated. Finitely generated abelian groups can be completely classified and are particularly easy to work with. Several nice results follow immediately from working with finitely generated abelian groups . If an n -th homology group of a simplicial complex has torsion, then the complex is nonorientable . The free rank of the n -th homology group of a simplicial complex is equal to the n -th Betti number[?]

    20. Algebraic Topology - AoPSWiki
    Retrieved from http//www.artofproblemsolving.com/Wiki/index.php/algebraic_topology . Categories Incomplete material Stubs Topology
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    Algebraic topology
    From AoPSWiki
    Algebraic topology is the study of topology using methods from abstract algebra . In general, given a topological space , we can associate various algebraic objects, such as groups and rings
    Fundamental Groups
    Perhaps the simplest object of study in algebraic topology is the fundamental group . Let be a path-connected topological space, and let be any point. Now consider all possible "loops" on

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