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         Topology:     more books (100)
  1. Introduction to Topology: Third Edition by Bert Mendelson, 1990-07-01
  2. Counterexamples in Topology by Lynn Arthur Steen, J. Arthur Seebach Jr., 1995-09-22
  3. Topology (2nd Edition) by James Munkres, 2000-01-07
  4. Introduction to Topology: Second Edition by Theodore W. Gamelin, Robert Everist Greene, 1999-02-16
  5. Schaum's Outline of General Topology by Seymour Lipschutz, 1968-06-01
  6. Algebraic Topology by Allen Hatcher, 2001-11-15
  7. Computational Topology by Herbert Edelsbrunner and John L. Harer, 2009-12-08
  8. Differential Topology (AMS Chelsea Publishing) by Victor Guillemin, Alan Pollack, 2010-08-16
  9. General Topology by Stephen Willard, 2004-02-27
  10. Basic Topology (Undergraduate Texts in Mathematics) by M.A. Armstrong, 2010-11-02
  11. Euler's Gem: The Polyhedron Formula and the Birth of Topology by David S. Richeson, 2008-09-08
  12. Topology from the Differentiable Viewpoint by John Willard Milnor, 1997-11-24
  13. Topology by John G. Hocking, Gail S. Young, 1988-06-01
  14. Essential Topology (Springer Undergraduate Mathematics Series) by Martin D. Crossley, 2005-07-01

1. Topology Atlas
Preprints, abstracts, calendar, links, other resources.
http://at.yorku.ca/topology/
Topology Atlas is a publisher of information related to topology. What's New
new features, new documents, news Search and List
search or list our database Preprints
preprints, surveys, other archives Abstracts
research notices, books, articles, conferences Invited Contributions
short surveys of specialized topics
journals published by Topology Atlas and others Who's Who
homepages, groups, obituaries, photos, news Conferences and Seminars
a conference calendar, seminars Questions
research questions and answers, open forum Topics
other topological topic websites Education Topology course resources TopCom a magazine for the community of topologists Employment employer and candidate notices, other resources Submissions forms, instructions About Topology Atlas what we do and who we are Mail: atlas@at.yorku.ca URL: http://at.yorku.ca/topology/ Topology Atlas

2. Mathematics Archives - Topics In Mathematics - Topology
In the Mathematics Archives at University of Tennessee, Knoxville.
http://archives.math.utk.edu/topics/topology.html
Topics in Mathematics Topology

3. Geometry And Topology
A fully refereed international journal dealing with all aspects of geometry and topology and their
http://www.maths.warwick.ac.uk/gt/

4. ScienceDirect - Topology - List Of Issues

http://www.sciencedirect.com/science/journal/00409383
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Topology Bookmark this page as: http://www.sciencedirect.com/science/journal/00409383
Articles in Press
Volumes 41 - 43 Volume 43, Issue 4 , Pages 749-982 (July 2004) Volume 43, Issue 3 , Pages 497-748 (May 2004) Volume 43, Issue 2 , Pages 247-496 (March 2004) Volume 43, Issue 1 , Pages 1-245 (January 2004) Volume 42, Issue 6 , Pages 1185-1420 (November 2003) Volume 42, Issue 5 , Pages 931-1183 (September 2003) Volume 42, Issue 4 , Pages 715-929 (July 2003) Volume 42, Issue 3 , Pages 509-713 (May 2003) Volume 42, Issue 2 , Pages 291-508 (March 2003) Volume 42, Issue 1 , Pages 1-289 (January 2003) Volume 41, Issue 6 , Pages 1051-1275 (November 2002) Volume 41, Issue 5 , Pages 863-1050 (September 2002) Volume 41, Issue 4 , Pages 645-861 (July 2002) Volume 41, Issue 3 , Pages 423-644 (May 2002) Volume 41, Issue 2 , Pages 213-422 (March 2002) Volume 41, Issue 1 , Pages 1-212 (January 2002) Volumes 31 - 40 Volumes 21 - 30 Volumes 11 - 20 Volumes 1 - 10 Alert me when new Journal Issues are available Add this journal to My Favorite Journals Sample Issue Online More Publication Info Information for Authors
Feedback
... Elsevier B.V.

5. Topology Atlas: Preprints
Preprints. topology Atlas maintains a preprint server. However, we dostill accept submissions to the topology Atlas preprint server.
http://at.yorku.ca/topology/preprint.htm
Topology Atlas What's New Search and List
Preprints
Topology Atlas maintains a preprint server. Our preprint server was most active in 1996 and 1997 and nearly all of our preprints have been published elsewhere by now. We suggest that you use the Mathematics Archive ( arXiv.org or its Front ) for distributing and finding preprints. However, we do still accept submissions to the Topology Atlas preprint server. Upon request, we can help you archive all your TeX files in the Mathematics Archive.
Topology Atlas Preprints
recent preprints
preprints sorted by date author , or title
survey articles
Other preprint archives
Front for the Mathematics ArXiv of the arXiv.org e-Print archive
Groups, Representations and Cohomology Preprint Archive by Dave Benson
Hopf Topology Archive by Clarence Wilkerson
Topology Atlas

6. Allen Hatcher's Homepage
Basic core material along with a number of optional topics of a relatively elementary nature by Allen Hatcher. PDF and Postscript.
http://www.math.cornell.edu/~hatcher/
Allen Hatcher
Office: 553 Malott Hall
Phone: (607)-255-4091
On This Webpage: Book Projects:
  • Algebraic Topology
  • Vector Bundles and K-Theory
  • Spectral Sequences in Algebraic Topology ... Books by other authors Book Projects Real and Imaginary
    Algebraic Topology
    This is the first in a series of three textbooks in algebraic topology having the goal of covering all the basics while remaining readable by newcomers seeing the subject for the first time. The first book contains the basic core material along with a number of optional topics of a relatively elementary nature. The other two books, which are largely independent of each other, are provisionally titled "Vector Bundles and K-Theory" and "Spectral Sequences in Algebraic Topology." These are only partially written see below. To find out more about the first book or to download it in electronic form, follow this link to the download page
    Vector Bundles and K-Theory
    The plan is for this to be a fairly short book focusing on topological K-theory and containing also the necessary background material on vector bundles and characteristic classes. For further information, and to download the part of the book that is written, go to

7. Hopf Topology Archive, Revised Version
Hopf topology Archive. Welcome to the Hopf topology Archive! This site is maintained by Clarence Wilkerson. Downloads are accessible by both anonymous FTP and HTTP. Uploads can be done using FTP, HTTP, or email attachments.
http://hopf.math.purdue.edu/pub/hopf.html
Hopf Topology Archive
Welcome to the Hopf Topology Archive!
  • Hopf Author/Title Search: enter author or title keyword into box below.

  • PaperSearch
  • The Hopf Logos
    The Hopf Archive, month by month listing.
    CDROM of current Hopf Archive (April 4, 2002) (650MB )
  • This archive list is current through July. Newer files may be in the proper directories but not listed on the html list. These are accessible as http://hopf.math.purdue/AuthorName <- usually last names of authors. If you have a submission that has not been announced or posted and some time has elapsed, please email Mark and Clarence (but please try the "Reload" button on your browser first. Thanks, Clarence) Hopf has been upgraded to faster CPU and disk. Hope it helps the service. Also, HTTP uploading (http://hopf.math.purdue.edu/upload.php) has been added. Clarence
  • What's New!
  • Nishida Conference Pictures from Prof. V. Tsukiyama,Shimane U. Nishida Conference Pictures from Clarence Wilkerson Uploading Preprints Latest maintained by Mark Hovey. Back issues of Mark's What's New!

    8. An Atlas Of Cyberspaces - Topology Maps
    An atlas of maps and graphic representations of the geographies of the new electronic territories of the Internet, WWW and other emerging Cyberspaces.
    http://www.cybergeography.org/atlas/topology.html
    Introduction Whats New Conceptual Artistic ... Historical
    Topology Maps of Elements of Cyberspace (page 1)
    A screenshot of a 3D model of the vBNS network which connects universities and laboratories in the USA. The model was created by Jeff Brown, a researcher at MOAT, National Laboratory for Applied Network Research (NLANR), USA, using his Cichlid data visualisation software . The model is animated to show how traffic flows over the links. More information on their work can be found in the paper "Network Performance Visualization: Insight Through Animation" by J.A. Brown, McGregor A.J and H-W Braun. These striking images are 3D hyperbolic graphs of Internet topology. They are created using the Walrus visualisation tool developed by Young Hyun at the Cooperative Association for Internet Data Analysis ( CAIDA The underlying data on the topological structure of the Internet is gathered by skitter , a CAIDA tool for large-scale collection and analysis of Internet traffic path data.

    9. [hep-th/9709135] Topology And Physics-a Historical Essay
    An essay by C. Nash on the historical connection between topology and physics.
    http://arxiv.org/abs/hep-th/9709135
    High Energy Physics - Theory, abstract
    hep-th/9709135
    From: cnash [ view email ] Date: Thu, 18 Sep 1997 12:17:44 -0500 (140kb) Date (revised): Sat, 20 Sep 1997 21:06:32 GMT Date (revised): Thu, 18 Dec 1997 15:57:19 GMT Date (revised): Wed, 31 Dec 1997 19:46:52 GMT
    Topology and physics-a historical essay
    Author: C. Nash
    Comments:
    Subj-class:
    High Energy Physics - Theory; Algebraic Geometry; Differential Geometry; Quantum Algebra
    This is an article on the interaction between topology and physics which will appear in 1998 in a book called: A History of Topology, edited by Ioan James and published by Elsevier-North Holland.
    Full-text: PostScript PDF , or Other formats
    References and citations for this submission:
    SLAC-SPIRES HEP
    (refers to , cited by , arXiv reformatted);
    CiteBase
    (autonomous citation navigation and analysis) Which authors of this paper are endorsers?
    Links to: arXiv hep-th find abs

    10. What Is Topology?
    Basically, topology is the modern version of geometry, the study of all different sorts of spaces of geometry from each other (including topology here as a kind of geometry) is
    http://www.math.wayne.edu/~rrb/topology.html
    What is Topology?
    A short and idiosyncratic answer
    Robert Bruner
    Basically, topology is the modern version of geometry, the study of all different sorts of spaces. The thing that distinguishes different kinds of geometry from each other (including topology here as a kind of geometry) is in the kinds of transformations that are allowed before you really consider something changed. (This point of view was first suggested by Felix Klein, a famous German mathematician of the late 1800 and early 1900's.) In ordinary Euclidean geometry, you can move things around and flip them over, but you can't stretch or bend them. This is called "congruence" in geometry class. Two things are congruent if you can lay one on top of the other in such a way that they exactly match. In projective geometry, invented during the Renaissance to understand perspective drawing, two things are considered the same if they are both views of the same object. For example, look at a plate on a table from directly above the table, and the plate looks round, like a circle. But walk away a few feet and look at it, and it looks much wider than long, like an ellipse, because of the angle you're at. The ellipse and circle are projectively equivalent. This is one reason it is hard to learn to draw. The eye and the mind work projectively. They look at this elliptical plate on the table, and think it's a circle, because they know what happens when you look at things at an angle like that. To learn to draw, you have to learn to draw an ellipse even though your mind is saying `circle', so you can draw what you really see, instead of `what you know it is'.

    11. British Topology Home Page
    1997. The British topology Home Page. Topologists Home Pages includesthe Database of Topologists; topology Photo Gallery; topology
    http://www.maths.gla.ac.uk/~ajb/btop.html
    Number of non-local hits since 26 August 1997
    The British Topology Home Page
    Rotating Immortality - a Möbius Band in the form of a Trefoil Knot by John Robinson with graphics by Ronnie Brown and Cara Quinton. Borrowed from `Symbolic Sculptures and Mathematics' This site is intended to act as a convenient source of pointers to Topology-related sites, including archives and conference announcements. It is not intended to be part of a British archive as such, but pointers to useful sites will be included to form a `nonlocalised' archive. Although intended mainly for British and general European use, it will include references to other parts of the world. To have items included, either email them to me or (preferably) send addresses of existing web documents. Conference notices and other items with a finite lifetime will normally be removed when the advertised events have occurred. Please let me know of any errors or links that you would like to see included. I would be grateful for comments on the structure and contents of this site. Anyone wishing to set up and maintain a subsidiary page of this site is encouraged to do so. Andrew Baker email
    The cyclist's guide to the Klein bottle

    12. Geometry/Topology Address Book
    Edition 08.98.R1 (August 14, 1998).
    http://www.math.ufl.edu/math/abook.html
    From nicas@mcmail.CIS.McMaster.CA Fri Aug 14 09:32 EDT 1998 Date: Fri, 14 Aug 1998 09:33:01 -0400 (EDT) From: Andrew Nicas

    13. Market Topology
    Provides visualization tools of the stock market fluctuations.
    http://www.market-topology.com/

    14. Quantum Topology
    The objective of the Project are to use topological quantum field theories to explore lowdimensional topological objects. The field theories to be used are combinatorially and algebraically defined, and the emphasis is on numerical computation and detection of counterexamples rather than general structure.
    http://www.math.vt.edu/quantum_topology/
    exploring
    quantum
    algebra and topology
    since 1989.
    Partially supported by the National Science Foundation
    Project overview

    People
    Frank Quinn

    quinn@math.vt.edu

    Ivelina Bobtcheva

    bobcheva@math.vt.edu
    ... demeio@popcsi.unian.it Summer research team Jacob Siehler Susan Schmoyer Micah Chrisman Currently inactive. We have discontinued our computational work and are concentrating on abstract results. Please see our individual web pages or the ArXive for current papers. Documents Guide to the project, including goals, conjectures, and open problems; abstract frameworks for modular topological field theories and categorical constructions; algorithms for computing in representations of Lie algebras; a setting for numerical computation in symmetric and tortile categories; progress reports on analysis of field theories. Categories Software implementing structure functions of tortile categories; data files for mod p (Gelfand-Kazhdan) categories and root-of-unity quantum group categories defined using small primes and Lie algebras of modest rank. 2-d Fields Software implementing topological field theories on 2-dimensional CW complexes, particularly with two 1-cells; data files for fields defined with Gelfand-Kazhdan categories.

    15. Algebraic & Geometric Topology
    Fully refereed electronic journal. Free. Papers also deposited in the ArXiv.
    http://www.maths.warwick.ac.uk/agt/

    16. Algebraic Topology Discussion List
    Algebraic topology Discussion List. This topology. This website also servesas an archive of links to websites related to algebraic topology.
    http://www.lehigh.edu/~dmd1/algtop.html
    Algebraic Topology Discussion List
    This list is maintained by Don Davis. To subscribe or unsubscribe or post a message for the list, send e-mail to dmd1@lehigh.edu. The primary functions of this list are the first three items listed below: providing abstracts of papers posted to the Hopf archive, providing information about topology conferences, and serving as a forum for topics related to algebraic topology. This website also serves as an archive of links to websites related to algebraic topology. As a new service for the nonspecialist, we have an

    17. TTT On WWW
    Transpennine topology Triangle Homepage. The Transpennine topologyTriangle is a topology seminar partially supported by the London
    http://www.shef.ac.uk/~pm1jg/ttt/ttt.html
    Transpennine Topology Triangle Homepage
    The Transpennine Topology Triangle is a topology seminar partially supported by the London Mathematical Society with vertices at Leicester, Manchester and Sheffield.
    The next vertex:
    TTT44 will take place in Sheffield on March 19th; speakers include John Hunton (Leicester), Tom Leinster (Glasgow), Stephen Theriault (Aberdeen)
    Organizers
    John Greenlees (Sheffield) j.greenlees@sheffield.ac.uk
    John Hunton (Leicester) jrh7@mcs.le.ac.uk
    Nige Ray (Manchester) nige@ma.man.ac.uk
    TTT members' homepages
    Francis Clarke's Homepage
    Peter Eccles's Homepage

    John Greenlees's Homepage

    John Hunton's Homepage
    ...
    Reg Wood's Homepage
    Preprints
    John Greenlees's preprints
    Neil Strickland's preprints
    Mailing List
    The following file simply contains email addresses, with no line breaks (it is a text file, not an html file):
    TTT mailing list
    Notes of talks
    Notes are available for talks from
    TTT38 (Clarke, Wood)
    and TTT40 (Wuethrich)
    Past events
    TTT1: Inaugural meeting and Adams Lectures Manchester (June 12-14 1995) TTT2: First Sheffield meeting Sheffield (2nd October 1995) TTT3: First Leicester meeting Leicester (27th November 1995) Manchester (12th February 1996) Sheffield (3-4 June 1996) Sheffield Strickland Sandwich meeting Manchester (11th November 1996) ... Sheffield (19th March 2004)
    Participants
    Leicester
    J.Hunton@mcs.le.ac.uk (John Hunton)

    18. Geometric Group Theory
    Information and resources about geometric group theory and lowdimensional topology. People, groups, meetings, links.
    http://www.math.ucsb.edu/~jon.mccammond/geogrouptheory/
    Home People Organizations Conferences ... Resources
    Geometric Group Theory
    The Geometric Group Theory Page provides information and resources about geometric group theory and low-dimensional topology, although the links sometimes stray into neighboring fields. This page is meant to help students, scholars, and interested laypersons orient themselves to this large and ever-expanding body of work. Click below for information about the following areas:
    People
    : Names and web pages of geometric group theorists around the world
    Organizations
    : Institutions where geometric group theory is studied, as well as general mathematical organizations
    Conferences
    : Links to conferences about or related to geometric group theory
    Publications
    : Journals, publishers, and preprint servers of interest to members of the field
    Resources
    : Problem lists, software systems, and miscellaneous links related to geometric group theory
    Home
    People Organizations Conferences ... Resources Please send comments about this page to Jon McCammond at jon.mccammond(at)math.ucsb.edu
    Last Modified on 20/May/04

    19. Topology History
    A history of topology. Geometry and topology index. History Topics Index. Topological ideas are present in almost all areas of today's mathematics. The subject of topology itself consists of several different branches, such as point set topology, algebraic topology and differential topology, which have relatively
    http://www-groups.dcs.st-and.ac.uk/~history/HistTopics/Topology_in_mathematics.h
    A history of Topology
    Geometry and topology index History Topics Index
    Topological ideas are present in almost all areas of today's mathematics. The subject of topology itself consists of several different branches, such as point set topology, algebraic topology and differential topology, which have relatively little in common. We shall trace the rise of topological concepts in a number of different situations. Perhaps the first work which deserves to be considered as the beginnings of topology is due to Euler . In 1736 Euler published a paper on the solution of the entitled Solutio problematis ad geometriam situs pertinentis which translates into English as The solution of a problem relating to the geometry of position. The title itself indicates that Euler was aware that he was dealing with a different type of geometry where distance was not relevant.
    Here is
    The paper not only shows that the problem of crossing the seven bridges in a single journey is impossible, but generalises the problem to show that, in today's notation, A graph has a path traversing each edge exactly once if exactly two vertices have odd degree.

    20. British Topology Home Page
    Number of nonlocal hits since 26 August 1997. The British topology Home Page. 19thBritish topology Meeting (University of Glasgow) 13-14th September 2004.
    http://www.maths.gla.ac.uk/~ajb/btop.phtml
    Number of non-local hits since 26 August 1997
    The British Topology Home Page
    Rotating Immortality - a Möbius Band in the form of a Trefoil Knot by John Robinson with graphics by Ronnie Brown and Cara Quinton. Borrowed from `Symbolic Sculptures and Mathematics' This site is intended to act as a convenient source of pointers to Topology-related sites, including archives and conference announcements. It is not intended to be part of a British archive as such, but pointers to useful sites will be included to form a `nonlocalised' archive. Although intended mainly for British and general European use, it will include references to other parts of the world. To have items included, either email them to me or (preferably) send addresses of existing web documents. Conference notices and other items with a finite lifetime will normally be removed when the advertised events have occurred. Please let me know of any errors or links that you would like to see included. I would be grateful for comments on the structure and contents of this site. Anyone wishing to set up and maintain a subsidiary page of this site is encouraged to do so. Andrew Baker email 19th British Topology Meeting (University of Glasgow) 13-14th September 2004

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