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Algebraic Topology:     more books (100)

Homology theory: A first course in algebraic topology (Holden-Day series in mathematics) by Sze-Tsen Hu, 1966 Lecture Notes in Algebraic Topology (Graduate Studies in Mathematics, 35) by Paul Kirk James F. Davis, 2001-08-01 An Introduction to Algebraic Topology (Graduate Texts in Mathematics) by Joseph J. Rotman, 1988-08-17 Algebraic Topology from a Homotopical Viewpoint (Universitext) by Marcelo Aguilar, Samuel Gitler, et all 2010-11-02 Algebraic Topology: Homology and Cohomology (Dover Books on Mathematics) by Andrew H. Wallace, 2007-10-19 Algebraic Topology: An Intuitive Approach (Translations of Mathematical Monographs) by Hajime Sato, 1999-02 Algebraic and Differential Topology (Classics of Soviet Mathematics) by R. V. Gamkrelidze, 1987-03-06 Topology (Undergraduate Texts in Mathematics) by K. Jänich, 1984-01-30 A First Course in Algebraic Topology by Czes Kosniowski, 1980-10-31 Simplicial Objects in Algebraic Topology (Chicago Lectures in Mathematics) by J. P. May, 1993-01-15 Simplicial and Operad Methods in Algebraic Topology (Translations of Mathematical Monographs) by V. A. Smirnov, 2001-02-01 Topology: An Introduction to the Point-Set and Algebraic Areas by Donald W. Kahn, 1995-07-19 Basic Concepts of Algebraic Topology (Undergraduate Texts in Mathematics) by F.H. Croom, 1978-03-18 Algebraic Topology: A Student's Guide (London Mathematical Society Lecture Note Series) by J. F. Adams, 1972-06-30

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21. Category:Algebraic Topology - Wikipedia, The Free Encyclopedia
    Algebraic topology is a branch of mathematics in which tools from abstract algebra are used to study topological spaces.  
    http://en.wikipedia.org/wiki/Category:Algebraic_topology
    
    Extractions: From Wikipedia, the free encyclopedia Jump to: navigation search Wikimedia Commons has media related to: Algebraic topology Algebraic topology is a branch of mathematics in which tools from abstract algebra are used to study topological spaces The main article for this category is Algebraic topology This category has the following 13 subcategories, out of 13 total. The following 181 pages are in this category, out of 181 total. This list may not reflect recent changes ( learn more E cont.

22. Algebraic Topology - Wiki.GIS.com
    Wiki.GIS.com is a communitygenerated, GIS-centric encyclopedia that serves as a repository for factual, unbiased GIS content. Wiki.GIS.com involves the GIS community in an  
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    Extractions: Jump to: navigation search For the topology of pointwise convergence, see Algebraic topology (object) Algebraic topology is a branch of mathematics which uses tools from abstract algebra to study topological spaces . The basic goal is to find algebraic invariants that classify topological spaces up to homeomorphism. In many situations this is too much to hope for and it is more prudent to aim for a more modest goal, classification up to homotopy equivalence. Although algebraic topology primarily uses algebra to study topological problems, the converse, using topology to solve algebraic problems, is sometimes also possible. Algebraic topology, for example, allows for a convenient proof that any subgroup of a free group is again a free group. 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 (or more general homotopy) of spaces. This allows one to recast statements about topological spaces into statements about groups, which are often easier to prove.

23. Algebraic Topology
    Algebraic topology Algebraic topology is a branch of mathematics in which tools from abstract algebra are used to study topological spaces. The method of algebraic invariants  
    http://www.fact-index.com/a/al/algebraic_topology.html
    
    Extractions: Main Page See live article Alphabetical index 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 or classify them. An older name for the subject was combinatorial topology , implying an emphasis on how a space X was contructed from simpler ones. The basic method now applied in algebraic topology is to investigate spaces via algebraic invariants: for example by mapping them to groups , which have a great deal of manageable structure, in a way that respects the relation of homeomorphism of spaces. Two major ways in which this can be done are through fundamental groups, or more general 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 nonabelian and can be difficult to work with. The fundamental group of a (finite) simplicial complex does have a finite presentation Homology and cohomology groups, on the other hand, are abelian, and in many important cases finitely generated. Finitely generated abelian groups can be completely classified and are particularly easy to work with.

24. Book:Algebraic Topology - TextbookRevolution
    May 22, 2009 Title Algebraic Topology. Author Allen Hatcher. Subjects Mathematics. Key words Algebra, Topology. Education Level  
    http://textbookrevolution.org/index.php/Book:Algebraic_Topology
    
    Extractions: Book:Algebraic Topology Jump to: navigation search Title: Algebraic Topology Author: Allen Hatcher Subjects: Mathematics Key words: Algebra, Topology Education Level: License: From the preface: Available in a variety of PDF files, or in postscript forms. The electronic version is frequently updated to reflect corrections. No mirrors yet, pending author approval. Single paper or electronic copies for noncommercial personal use may be made without explicit permission from the author or publisher. All other rights are reserved. URL: http://www.math.cornell.edu/~hatcher/AT/ATpage.html Download link: Not Provided

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26. Linear Algebra K C Prasad, K B Datta Ebook Download And Linear Algebra K C Prasa
    Algebraic Topology and Distributed Computing A Primer algebraic_topology.pdf. View. Download. SYBA GUJARAT UNIVERSITY 0022_S Y B A.pdf. View  
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27. 物理网|All Math Books (699M)
    topology\algebraic_topology.pdf topology\Brin, Matthew G. Introduction to Differential Topology.pdf. Trigonometry\(ebook) math Trigonometry.doc  
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28. Algebraic Topology - AoPSWiki
    May 1, 2009 Algebraic topology is the study of topology using methods from abstract algebra. In general, given a topological space, we can associate  
    http://www.artofproblemsolving.com/Wiki/index.php/Algebraic_topology
    
    Extractions: 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 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 that start and end at , i.e. all continuous functions with . Call this collection . Now define an equivalence relation on by saying that if there is a continuous function with , and . We call a homotopy . Now define . That is, we equate any two elements of which are equivalent under Unsurprisingly, the fundamental group is a group. The

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30. Algebraic Topology - Wiktionary
    Oct 26, 2008 algebraic topology. Definition from Wiktionary, the free dictionary Retrieved from http//en.wiktionary.org/wiki/algebraic_topology  
    http://en.wiktionary.org/wiki/algebraic_topology
    
    Extractions: Definition from Wiktionary, the free dictionary Jump to: navigation search algebraic topology uncountable That branch of topology that associates objects from abstract algebra to topological spaces Retrieved from " http://en.wiktionary.org/wiki/algebraic_topology Category English nouns Personal tools Namespaces Variants Views Actions Search Navigation Toolbox In other languages Bahasa Indonesia This page was last modified on 19 October 2010, at 14:57. Text is available under the Creative Commons Attribution/Share-Alike License ; additional terms may apply. See for details. About Wiktionary

31. Algebraic Topology : Topology : Math : Science : Www.arama-motoru.info DMOZ Kate
    Algebraic Topology Topology Math Science www.aramamotoru.info DMOZ Kategorileri.  
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32. Topology - Computer Vision Primer
    Sep 14, 2010 (Redirected from Algebraic topology). Jump to navigation, search. Topology is usually defined as the science of the spacial properties that  
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33. Category:Algebraic Topology - ProofWiki
    Jan 12, 2009 Pages in category Algebraic Topology . The following 5 pages are in this category, out of 5 total. F  
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34. Download Large Collection Of Advanced Mathematics Books Torrent - KickassTorrent
    file type, (ebookpdf) Mathematics - Algebraic Topology.pdf, 3.73 MB. file type, algebraic_topology.pdf, 4.09 MB  
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    Extractions: Rating: out of , based on ratings. add to bookmarks ... Large Collection of Advanced Mathematics Books (Size: 1.36 GB) Algebra Linear algebra (ebook-pdf) - Mathematics - Linear Algebra.pdf 3.67 MB Linear Algebra, 2nd ed - Kenneth Hoffman, Ray Kunze, 1971.pdf 20.06 MB Linear Algebra.pdf 4.12 MB Math - Elements of Abstract and Linear Algebra.pdf 640.78 KB Mathematics - Abstract And Linear Algebra.pdf 689.32 KB Volume 10 Linear Algebra.pdf 1.14 MB eBook Mathematics - Linear Algebra Book.pdf 2.95 MB 653.59 KB differential algebra Differential Algebra.pdf 14.91 MB Abstract algebra.pdf 499.65 KB Algebra - groups.pdf 41.69 KB Algebra Challenging problems.doc 34 KB Algebraic groups and Discontinuous subgroups.pdf 27.5 MB

35. Algebraic_topology - 1 Page For IPhone
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36. Algebraic Topology
    Algebraic Topology from WN Network. WorldNews delivers latest Breaking news including World News, US, politics, business, entertainment, science,  
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37. Algebraic Topology Book
    A complete, downloadable, introductory text on Algebraic Topology, by Prof. Allen Hatcher, Cornell Univ. 3rd Ed. 553 pp. with illustrations. Available in pdf and postscript  
    http://www.math.cornell.edu/~hatcher/AT/ATpage.html
    
    Extractions: Algebraic Topology What's in the Book? To get an idea you can look at the Table of Contents and the Preface Printed Version The book was published by Cambridge University Press in 2002 in both paperback and hardback editions, but only the paperback version is currently available (ISBN 0-521-79540-0). This has gone through numerous reprintings, giving me the opportunity to correct various minor errors not yet weeded out from the earlier printings see farther down this page for a list of corrections. I have tried very hard to keep the price of the paperback version as low as possible, but it is gradually creeping upward and is now $37 in the US, after starting at $30 in 2002. Less expensive printings have been made for sale in China (Tsinghua University Press) and South Asia. A translation into Russian is underway. Electronic Version: By special arrangement with the publisher, an online version will continue to be available for free download here, subject to the terms in the . There are several different formats available: The whole book as a single rather large pdf file (3.5MB) of about 550 pages.

38. What Is Algebraic Topology?
    THE BEGINNINGS OF ALGEBRAIC TOPOLOGY. Algebraic topology is a twentieth century field of mathematics that can trace its origins and connections back to the ancient beginnings  
    http://www.math.rochester.edu/people/faculty/jnei/algtop.html
    
    Extractions: WHAT IS ALGEBRAIC TOPOLOGY? THE BEGINNINGS OF ALGEBRAIC TOPOLOGY Algebraic topology is a twentieth century field of mathematics that can trace its origins and connections back to the ancient beginnings of mathematics. For example, if you want to determine the number of possible regular solids, you use something called the Euler characteristic which was originally invented to study a problem in graph theory called the Seven Bridges of Konigsberg. Can you cross the seven bridges without retracing your steps? No and the Euler characteristic tells you so. Later, Gauss defined the so-called linking number, a precise invariant which tells you whether two circles are linked. It is called an invariant because it remains the same even if we continuously deform the geometric object. Gauss also found a relationship between the total curvature of a surface and the Euler characteristic. All of these ideas are bound together by the central idea that continuous geometric phenomena can be understood by the use of discrete invariants. The winding number of a curve illustrates two important principles of algebraic topology. First, it assigns to a geometric odject, the closed curve, a discrete invariant, the winding number which is an integer. Second, when we deform the geometric object, the winding number does not change, hence, it is called an invariant of deformation or, synomynously, an invariant of homotopy.

39. 55: Algebraic Topology
    Encyclopedic reference for Algebraic Topology in Dave Rusin's Mathematical Atlas. Includes a brief history along with various links to textbooks, reference works, and  
    http://www.math.niu.edu/~rusin/known-math/index/55-XX.html
    
    Extractions: POINTERS: Texts Software Web links Selected topics here Algebraic topology is the study of algebraic objects attached to topological spaces; the algebraic invariants reflect some of the topological structure of the spaces. The use of these algebraic tools calls attention to some types of topological spaces which are well modeled by the algebra; fiber bundles and related spaces are included here, while complexes (CW-, simplicial-, ...) are treated in section 57. Finally, the use of the algebraic tools also calls attention to the aspects of a topological space which are well modeled by the algebra; this gives rise to homotopy theory. The algebraic tools used in topology include various (co)homology theories, homotopy groups, and groups of maps. These in turn have necessitated the development of more complex algebraic tools such as derived functors and spectral sequences; the machinery (mostly derived from homological algebra) is powerful if rather daunting. In all cases, the "naturality" of the construction implies that a map between spaces induces a map between the groups. Thus one can show that no maps of some sort can exist between two spaces (e.g. homeomorphisms) since no corresponding group homomorphisms can exists. That is, the groups and homomorphisms offer an algebraic "obstruction" to the existence of maps. Classic applications include the nonexistence of retractions of disks to their boundary and, as a consequence, the Brouwer Fixed-Point Theorem. (Obstruction theory is, more generally, the creation of algebraic invariants whose vanishing is necessary for the existence of certain topological maps. For example a function defined on a subspace Y of a space X defines an element of a homology group; that element is zero iff the function may be extended to all of X.)

40. Nantes 3-7 Sept 2001
    UMR 6629 G.D.R.E.1110 Algebraic Topology Conference University of Nantes September 3 7 , 2001 The GDRE/CNRS 1110, the UMR 6629 CNRS/University of Nantes and the Topology Seminar Bonn  
    http://www.math.sciences.univ-nantes.fr/~franjou/2001.html
    
    Extractions: September 3 - 7 , 2001 Deadline for registration: July 6, 2001. Registration is now closed Check your registration: please check that your name appears in the List of registered participants . If you do not appear on the list, although you sent us registration, please re-send the form at NCAT@math.univ-nantes.fr Scientific program The scientific program concerns main research fields in Modern Homotopy Theory: Algebraic Homotopy Theory, Unstable Modules over the Steenrod algebra, MacLane Homology, Operads, Loop space homology, Cyclic Homology, Algebraic K-theory. Algebraic Topology coming from problems of Geometric Topology, e.g. Knot Theory, Low dimensional Manifolds, Foliations, will also be included.

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