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         Algebraic Topology:     more books (100)
  1. Lecture Notes on Elementary Topology and Geometry (Undergraduate Texts in Mathematics) by I. M. Singer, J. A. Thorpe, 1976-12-10
  2. A First Course in Algebraic Topology by Czes Kosniowski, 1980-10-31
  3. Knots, Links, Braids and 3-Manifolds: An Introduction to the New Invariants in Low-Dimensional Topology (Translations of Mathematical Monographs) by V. V. Prasolov, A. B. Sossinsky, 1997-10
  4. Combinatorial Algebraic Topology (Algorithms and Computation in Mathematics) by Dmitry Kozlov, 2007-10-30
  5. Foundations of Combinatorial Topology by L .S. Pontryagin, 1999-02-09
  6. Algebraic Topology: A Primer (Texts & Readings in Mathematics) by Satya Deo, 2003-06
  7. Algebraic Topology-Homotopy and Homology
  8. Algebraic topology: A first course (Pure and applied mathematics ; 32) by Max K Agoston, 1976
  9. Real Algebraic Geometry and Topology: A Conference on Real Algebraic Geometry and Topology, December 17-21, 1993, Michigan State University (Contemporary Mathematics)
  10. Algebraic Topology via Differential Geometry (London Mathematical Society Lecture Note Series) by M. Karoubi, C. Leruste, 1988-01-29
  11. Modern Algebraic Topology. by D.G. Bourgin, 0000
  12. An Algebraic Introduction to K-Theory by Bruce A. Magurn, 2002-01-15
  13. Complex Algebraic Surfaces (London Mathematical Society Student Texts) by Arnaud Beauville, 1996-08-13
  14. Adams Memorial Symposium on Algebraic Topology: Volume 1 (London Mathematical Society Lecture Note Series)

61. CMS Preprints: Algebraic Topology (55-XX)
algebraic topology in Malagaalgebraic topology in Málaga. A Conference the 2003 GDRE Meeting 9 to 13 September 2003. Supported by the following organisms
http://camel.math.ca/vault/preprints/55/
home about the CMS media releases search ... other societies
CMS Preprints: Algebraic topology (55-XX)
(Please note: preprints are listed in reverse order of submission.)
P.G. Goerss and J.F. Gardine. Simplicial Homotopy Theory. CMS EPS #199609-55-012.

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62. Dr. Bernd Kreußler
Dr. Bernd Kreußler. algebraic topology (lecture, 4+2). Beginning 29 October 1997 End 21 February 1998 Contents I. CW Complexes
http://www.mathematik.uni-kl.de/~kreusler/AlgTopol.html
Dr. Bernd
Algebraic Topology (lecture, 4+2)
Beginning:
29 October 1997
End:
21 February 1998
Contents:
I. CW Complexes
Attaching Cells
CW Complexes
First Properties of CW Complexes
Construction of CW Complexes
Cellular Approximation
II. Singular Homology
Free Abelian Groups
The Singular Homology Functor
First Properties of Homology
Homological Algebra (Long Exact Sequences)
Exactness Axiom
Chain Homotopy
Method of Acyclic Models
Homotopy Axiom
Excision
The Mayer-Vietoris Sequence
Applications
Eilenberg-Steenrod Axioms
Cellular Homology
Betti Numbers and Euler Characteristic
Tensor Product of Groups and Complexes
The Eilenberg-Zilber Theorem
Exactness of Tensor Products
III. Cohomology, Products and Duality
The Fuctor Hom
Singular Cohomology
The Functor Ext
The Universal Coefficient Theorem for Cohomology
Products (cross, cup, slant, cap)
Relative Versions of the Products
Direct Limits
Orientation
Applications
Alexander Duality
The Lefschetz Fixed Point Theorem
De Rham Cohomology
Prerequisites:
Basic notions from general topology; notions from algebra like group, ring and module; The knowledge of

63. Algebraic Topology
algebraic topology. Benjamin (1967); Rotman, JJ An introduction to algebraic topology.
http://www.mathematik.uni-kl.de/~lossen/LECTURES/Alg_Topologie_03.html
Algebraic Topology
4 + 2 SWS
Mi 10.00-11.30 / 48-438
Fr 10.00-11.30 / 48-438
Hauptstudium, Math. Int.
Dozent
Dr. Lossen
Betreuer
Michael Kunte

Gruppe 1, Mo. 13:45-15:15, Michael Kunte,
Inhalt Schein Vorkenntnisse Grundkenntnisse in mengentheoretischer Topologie. Fortsetzung der LV Nein. Literatur Greenberg, M.J.: Lectures on Algebraic Topology. Benjamin (1967); Rotman, J.J.: An introduction to algebraic topology. Springer (1993); Spanier, E.H.: Algebraic Topology. McGraw-Hill (1966). Skript Nein. Staatsexamen, Diplom, Master. Nicht unmittelbar.

64. SC_39 Algebraic Topology
algebraic topology. Suzhou University, Suzhou, Aug. 30 Sep. 3, 2002. Topics This conference will focus on the main problem and
http://www.icm2002.org.cn/satellite/satel_39.htm
Welcome What's New General Information Organization ... FAQ
Algebraic Topology
Suzhou University, Suzhou, Aug. 30 - Sep. 3, 2002 Topics: This conference will focus on the main problem and the important progress of algebraic topology and differential topology, e.g., spectral sequence, cobordism, localization, embedding,immersion, etc.
Organizing Committee: Boju Jiang jiangbj@sxx0.math.pku.edu.cn
Department of Mathematics,Beijing Univ.,Beijing 100871, CHINA
Banghe Li Institute of Mathematics, CAS Beijing CHINA
Xinyao Shen xyshen@math.ac.cn
Zhende Wu Department of Mathematics, Normal University of Hebei, Shijiazhuang,China
Yanlin Yu yuyl@suda.edu.cn
Haibao Duan dhb@math.ac.cn
Jianzhong Pan pjz@math.ac.cn
Jianming Yu yujm@math08.math.ac.cn
Xueguang Zhou Department of Mathematics, Nankai University, Tianjin, CHINA Academic Committee: John Berrick berrick@math.nus.edu.sg

65. Algebra And Algebraic Topology
Algebra algebraic topology. The research in algebra at Bangor has to a large extent been motivated by problems in algebraic topology and homological algebra.
http://www.informatics.bangor.ac.uk/public/mathematics/research/algtop/algtop1.h
University of Wales, Bangor School of Informatics Research Groups
Page under construction
Personnel:
Collaborators:
  • Introduction:
    The research in algebra at Bangor has to a large extent been motivated by problems in algebraic topology and homological algebra. The recent spate of new and exciting concepts (crossed modules, crossed n-cubes, nonabelian tensor products, etc.) originating in those two areas has opened out many algebraic aspects of the theory and applications which are waiting to be investigated.
    Current Projects:
  • HOME PAGE of the research group.
    School of Informatics: home page
    Mathematics home page.
    U.W.Bangor Home Page
    Latest modification to this page: 10/ 5/00
  • 66. Algebraic Topology Resources
    algebraic topology resources. Recommended References. see index for total category for your convenience Best Retirement Spots
    http://futuresedge.org/mathematics/Algebraic_Topology_.html
    Algebraic Topology resources.
    Recommended References. [see index for total category]
    for your convenience: Best Retirement Spots Web Hosting ULTRAToolBox Resources on Diet and Nutrition Pain Relief Allergies Tech Refresh , and finally - a must check - Mediterranean diet Discovery. Algebraic Topology applications, theory, research, exams, history, handbooks and much more
    Introduction:

    Sheaves in Geometry and Logic: A First Introduction to Topos Theory (Universitext)
    by I. Moerdijk
    A Combinatorial Introduction to Topology
    by Michael Henle
    Topology: An Introduction to the Point-Set and Algebraic Areas
    by Donald W. Kahn
    Homology Theory: An Introduction to Algebraic Topology (Graduate Texts in Mathematics)
    by James W. Vick
    Introduction to Algebraic Topology
    by Springer Verlag
    Introduction to Combinatorial Torsions
    by Vladimir Tuarev
    Algebraic Topology: An Introduction (Graduate Texts in Mathematics, Vol 56)
    by William S. Massey Introduction to the Baum-Connes Conjecture by Alain Valette Introduction to Algebraic Topology (Graduate Texts in Mathematics, Vol 119) by Joseph J. Rotman An Introduction to K-Theory for C*-Algebras (London Mathematical Society Student Texts, No 49)

    67. Research In Geometry & Algebraic Topology
    Research in Geometry algebraic topology. Geometry and algebraic topology the generalised Mckay correspondence. algebraic topology.
    http://www.maths.gla.ac.uk/research/groups/geoalgtop/
    Mathematics Home Research Undergrad Postgrad ... Mathematical Education
    In many respects, the latter half of the 20th Century has been a golden age of Geometry and Topology, with spectacular advances in the study of manifolds (particularly in dimension 4), Global Analysis including Index Theory, complex manifolds and Algebraic Geometry, including its applications in Number Theory. Increasingly, strong connections with integrable system theory and global aspects of differential equations as well as the remarkable two-way flow of ideas between Geometry and Theoretical Physics are dominating developments. Algebraic Topology has developed important machinery such as cohomology theories including ordinary cohomology, K -theory, cobordism and elliptic cohomology. These are often of use in geometric situations, as well as within Algebraic Topology itself which tends to study much less `rigid' geometric situations than Geometers do. There have also been significant interactions with many areas of Algebra, and indeed much of Algebraic Topology can be viewed as `applied algebra' as well as being a major source of innovative algebraic ideas. Departmental research activity in Geometry and Topology occurs in the following areas.

    68. Algebraic Topology
    algebraic topology. Written I am not sure if this is the textbook on algebraic topology, but I bet this is among the best ones. You
    http://mathematicsbooks.org/0521795400.html

    Home
    Search High Volume Orders Links ... Philosophy of Mathematics Additional Subjects Fashion Illustration Now Winifred Gibson Strickland Snakes of Georgia South Carolina Barbara Colley ... The Call Goes Out: Interspecies Communication
    Algebraic Topology
    Written by Allen Hatcher
    Published by Cambridge University Press (November 2001)
    ISBN 0521795400
    Price $32.00
    Customer Reviews This book is not just for topologists! If you're like me, then you've spent countless nights sans Hatcher's book trying to figure out the fundamental group of a beer can. Look no further, the answers are here!Be sure to check out the vivid detail Hatcher brings to the Van Kampen theorem. I've not actually read that part myself, as I do not trust german mathematics. Look for related books on other categories Geometry - General Topology - General Algebraic topology Mathematics ... Geometry - Algebraic Other related products Still didn't find what you want? Try Amazon search Search: All Products Books Magazines Popular Music Classical Music Video DVD Baby Electronics Software Outdoor Living Wireless Phones Keywords: Or try to look for Algebraic Topology at Fetch Used Books, at

    69. Differential Forms In Algebraic Topology
    Differential Forms in algebraic topology Search for books at mathematicsbooks.org. mathematicsbooks.org. Differential Forms in algebraic topology.
    http://mathematicsbooks.org/0387906134.html

    Home
    Search High Volume Orders Links ... Philosophy of Mathematics Additional Subjects Fashion Illustration Now Winifred Gibson Strickland Snakes of Georgia South Carolina Barbara Colley ... The Call Goes Out: Interspecies Communication
    Differential Forms in Algebraic Topology
    Written by Raoul Bott Loring W. Tu
    Published by Springer Verlag (July 1997)
    ISBN 0387906134
    Price $69.95
    Customer Reviews This book is almost unique among mathematics books in that it strives to ensure that you have the clearest picture possible of the topics under discussion. For example almost every text that discusses spectral sequences introduces them as a completely abstract machine that pumps out theorems in a mysterious way. But it turns out that all those maps actually have a clear meaning and Bott and Tu get right in there with clear diagrams showing exactly what those maps mean and where the generators of the various groups get mapped. It's clear enough that you can almost reach out and touch the things :-) And the same is true of all of the other constructions in the book - you always have a concrete example in mind with which to test out your understanding.That makes this one of my all time favourite mathematics texts. Look for related books on other categories Differential topology Geometry - General Differential forms Algebraic topology ... Mathematics Other related products Still didn't find what you want?

    70. LLN June 2004: Home
    algebraic topology Meeting. LouvainLa-Neuve, 14-19 June 2004. 14-16 June A Course on Configuration Spaces. 17-19 June A conference in algebraic topology.
    http://gauss.math.ucl.ac.be/~topalg/conf04/
    Algebraic Topology Meeting
    Louvain-La-Neuve, 14-19 June 2004
    14-16 June: A Course on Configuration Spaces
    The first three days of the week (monday to wednesday) will be devoted to a course on "Configuration spaces" given by Fred Cohen (University of Rochester). This lectures series will be completed by exercise sessions given by Paolo Salvatore (Univisità di Roma "Tor Vergata").
    17-19 June: A conference in Algebraic Topology
    The last three days of the week (thursday to saturday morning) there will be a conference in algebraic topology in the framework of a GDRE meeting. The following speakers have agreed to give a talk:
    • Gabriel Paternain (University of Cambridge) Burt Totaro (University of Cambridge)
    Scientific comitee: Organizing comitee: With the support of: CNRS, FNRS, UCL
    Home
    Register How to go there Hotel ... Abstracts

    71. Algebraic Topology Of String Theory And Moduli Space Of Riemann Surfaces
    algebraic topology of String Theory. and Moduli Space of Riemann Surfaces. SUNY Stony Brook August 1115, 2003. Sponsored and funded
    http://math.stanford.edu/stringworkshop/
    Algebraic Topology of String Theory and Moduli Space of Riemann Surfaces SUNY Stony Brook
    August 11-15, 2003 Sponsored and funded by:
    Department of Mathematics, SUNY Stony Brook

    Mathematics Research Center, Stanford University

    National Science Foundation

    Overview
    ... Workshop page at Stony Brook
    Overview
    This workshop will cover questions and constructions in topology and geometry related to or motivated by string theory. These include: the topology of spaces of paths and loops in manifolds, the topology and geometry of moduli spaces, and Gromov-Witten theory. This will be a small workshop, with many of the participants being graduate students and postdocs in various areas of topology and algebraic geometry. There will be several general, survey lectures given by senior mathematicians, and a program of more focused lectures given by younger mathematicians and students. If you are interested in giving a lecture at the workshop, please contact one of the organizers.
    Organizing committee:
    • Ralph Cohen, Stanford University

    72. Order Vs. Algebraic Topology
    algebraic topology. In this section we present the basics of algebraic topology and how they can be used to derive fixed point results for ordered sets.
    http://www.csi.uottawa.ca/ordal/papers/schroder/node15.html
    Next: Simplicial Complexes Up: Algorithms for the Previous: Isotone Relations
    Order vs. Algebraic Topology
    In this section we present the basics of algebraic topology and how they can be used to derive fixed point results for ordered sets. In particular Theorem is a homological analogue of Theorem , leading to a possible similar reduction algorithm as discussed in section in order to compute the homology for some ordered sets. This is inspired by the work of Constantin and Fournier (cf. [ ]) discussed in sections . We start this section with a review of the basic notions of algebraic topology that are needed here. To keep the necessary new vocabulary limited we will not use the language of category theory here, though those versed in it will easily be able to identify the functors etc. behind the results. Most of the (standard) concepts from algebraic topology have been taken from [ ], chapter 4, sections 1-4. Proofs that were omitted are either short, or a reference to the proof in the literature is given.

    73. MH RTN
    (Malaga Aniceto Murillo, Antonio Viruel). For further details, see Barcelona algebraic topology Group or; contact Jaume Aguadé aguade@manwe.mat.uab.es.
    http://www.shef.ac.uk/~pm1jg/mhrtn/rtn.html
    Modern Homotopy Theory
    A Research Training Network supported by the European Commission (EEC HPRN-CT-1999-00119) with Participating Institutions at
    • Aberdeen (principal contractor)
    • Aarhus
    • Barcelona
    • Lille
    • Louvain-la-Neuve
    • Paris
    • Sheffield
    This page advertises available positions. Other information and links are given on the Modern Homotopy Theory RTN Homepage
    The project
    The Steenrod algebra, classifying spaces and related topics
    and
    Rational homotopy theory and related topics.
    Positions available
    The Network has Postdoctoral positions available at several of the Participating Institutions and Associated Institutions. The posts are usually tenable for a maximum of one year. Enquiries and details (including posts, closing dates and conditions) should be directed to one of the Participating Institutions below. To be eligible applicants must
    • be citizens of an EU country or an Associated State (the Associated States are Bulgaria, Czech Republic, Republic of Cyprus, Estonia, Hungary, Iceland, Israel, Latvia, Lichtenstein, Lithuania, Norway, Poland, Romania, Slovakia and Slovenia. From 1/1/01 Switzerland will probably be added.)
    • be 35 years old or younger at the time of appointment and
    • have (or be close to finishing) a PhD degree in mathematics.

    74. PMA 333 Algebraic Topology
    algebraic topology PMA 333. This course is taught by Neil Strickland. My office is J10 in the Hicks Building, and my internal phone number is 23852.
    http://www.shef.ac.uk/nps/courses/algtop/
    Algebraic Topology
    PMA 333
    This course is taught by Neil Strickland. My office is J10 in the Hicks Building, and my internal phone number is 23852. The best way to reach me outside of lectures is by email: N.P.Strickland@sheffield.ac.uk. Lectures are at 11:10 on Tuesdays in Hicks lecture room 6, and at 11:10 on Fridays in Hicks lecture room 9. Problem sheets and solutions will appear on this web page in due course.
    Pictures and animated diagrams (generated by Mathematica
    Problem sets and solutions
    About the exam

    75. Institut Mittag-Leffler: Program 2005/06 Spring
    Future programs. 2006 Spring algebraic topology. Scientific steering committee Bjørn Jahren, Oslo (Chairman) Kathryn Hess, Lausanne Bob Oliver, Paris.
    http://www.ml.kva.se/program0506s.html
    Institut Mittag-Leffler
    The Royal Swedish Academy of Sciences
    Future programs
    2006 Spring
    Algebraic Topology. Scientific steering committee:
    Kathryn Hess, Lausanne
    Bob Oliver, Paris
    or the Institute director, Kjell-Ove Widman: widman@ml.kva.se.

    76. Science Search > Algebraic Topology
    algebraic topology, 1. algebraic topology by Solomon Lefschetz Published by the AMS, available for free download as PDF files. http
    http://www.science-search.org/index/Math/Topology/Algebraic_Topology/

    Search for:
    Current Category Everything
    What's new
    Top Searches Statistics Science News ... Home
    Current location: Math Topology > Algebraic Topology
    Algebraic Topology by Solomon Lefschetz

    Published by the AMS, available for free download as PDF files.
    http://www.ams.org/online_bks/coll27/ detailed information
    Rating: [6.00] Votes: [417]
    An Introduction to Algebraic K-theory

    A graduate textbook, some chapters online, by Charles Weibel.
    http://www.math.rutgers.edu/~weibel/Kbook.html detailed information Rating: [6.00] Votes: [824] K-theory From the atlas of known mathematics. http://www.math.niu.edu/~rusin/known-math/index/19-XX.html detailed information Rating: [6.00] Votes: [1615] MathWorld Index to articles on Algebraic Topology. http://mathworld.wolfram.com/topics/AlgebraicTopology.html detailed information Rating: [6.00] Votes: [1257] xxx Math Front: AT Algebraic Topology Preprints in algebraic topology. http://front.math.ucdavis.edu/math.AT detailed information Rating: [6.00] Votes: [1638]

    77. Algebraic Topology :: Online Encyclopedia :: Information Genius
    algebraic topology. The problems of algebraic topology. The most celebrated geometric open problem in algebraic topology is the Poincaré conjecture.
    http://www.informationgenius.com/encyclopedia/a/al/algebraic_topology.html
    Quantum Physics Pampered Chef Paintball Guns Cell Phone Reviews ... Science Articles Algebraic topology
    Online Encyclopedia

    Algebraic topology is a branch of mathematics in which tools from abstract algebra are used to study topological spaces.
    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 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.

    78. Algebraic Topology Definition Meaning Information Explanation
    algebraic topology definition, meaning and explanation and more about algebraic topology. FreeDefinition - Online Glossary and Encyclopedia, algebraic topology.
    http://www.free-definition.com/Algebraic-topology.html
    A B C D ...
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    Algebraic topology
    Algebraic topology is a branch of mathematics in which tools from abstract algebra are used to study topological space s. Inhaltsverzeichnis 1 The method of algebraic invariants
    2 Results on homology

    3 Setting in category theory

    4 The problems of algebraic topology
    ...
    5 External links
    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 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 group s, 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)

    79. Algebraic Topology At Fukuoka
    algebraic topology at Fukuoka. Click here for Japanese version.
    http://www.sm.fukuoka-u.ac.jp/~topology/index-e.html
    Algebraic Topology at Fukuoka
    Click here for Japanese version.
    Information
    WWW servers

    80. Mathematics 261: Algebraic Topology I
    . This course is an introduction to algebraic topology.......Mathematics 261 algebraic topology I (Spring 2002). Instructor. Paul Aspinwall.
    http://www.math.duke.edu/graduate/courses/spring02/math261.html
    Mathematics 261: Algebraic Topology I (Spring 2002)
    Instructor
    Paul Aspinwall
    Description
    This course is an introduction to algebraic topology. A rough outline is as follows:
    • Introductory ideas
      • Basic ideas of category theory
    • Homotopy
      • Homotopy of maps
      • Fundemental group
      • Cell complexes
      • Van Kampen's Theorem
      • Covering spaces
      • Higher homotopy groups (very briefly)
    • Homology
      • Chain complexes
      • Simplicial homology
      • Singular homology
      • Relative homology
      • Homotopy invariance
      • Excision
      • Mayer-Vietoris Sequence
      • Cellular Homology
      • Eilenberg-Steenrod Axioms
      Algebraic topology studies topological spaces by associating to them algebraic invariants. The principal algebraic invariants considered in this course are the fundamental group (also known as the first homotopy group) and the homology groups. This course is a prerequisite for Math 262 (Algebraic Topology II). It is fundamental for students interested in research in Algebraic Geometry, Differential Geometry, Mathematical Physics, and Topology; it is also important for students in Algebra and in Number Theory.
      Prerequisites
      Basic algebra (Math 200 or 251) and Topology (Math 205), or consent from me.

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