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         Algebraic Topology:     more books (100)
  1. A First Course in Topology: Continuity and Dimension (Student Mathematical Library) by John McCleary, 2006-04-07
  2. Applications of Algebraic Topology: Graphs and Networks, The Picard-Lefschetz Theory and Feynman Integrals (Applied Mathematical Sciences 16) (Volume 0) by S. Lefschetz, 1975-05-13
  3. Fundamental Algebraic Geometry (Mathematical Surveys and Monographs) by Barbara Fantechi, Lothar Gottsche, et all 2006-12-10
  4. Topological Methods in Algebraic Geometry (Classics in Mathematics) by Friedrich Hirzebruch, 1995-02-24
  5. Probabilities on Algebraic Structures (Dover Books on Mathematics) by Ulf Grenander, 2008-02-04
  6. Directed Algebraic Topology: Models of Non-Reversible Worlds (New Mathematical Monographs) by Marco Grandis, 2009-10-30
  7. Algorithmic Topology and Classification of 3-Manifolds (Algorithms and Computation in Mathematics) by Sergei Matveev, 2010-11-02
  8. Algebraic K-Theory II. . "Classical" Algebraic K-Theory, and Connections with Arithmetic.(Lecture Notes in Mathematics 342) (Volume 0) by Hyman Bass, 1973-01-01
  9. Essentials of Topology with Applications (Textbooks in Mathematics) by Steven G. Krantz, 2009-07-28
  10. Fourier-Mukai Transforms in Algebraic Geometry (Oxford Mathematical Monographs) by Daniel Huybrechts, 2006-06-29
  11. Intuitive Combinatorial Topology (Universitext) by V.G. Boltyanskii, V.A. Efremovich, 2010-11-02
  12. Topology, Ergodic Theory, Real Algebraic Geometry
  13. Geometry and Topology of Configuration Spaces by Edward R. Fadell, Sufian Y. Husseini, 2000-12-28
  14. Algebra, Algebraic Topology and their Interactions: Proceedings of a Conference held in Stockholm, Aug. 3 - 13, 1983, and later developments (Lecture Notes in Mathematics)

61. Algebraic And Differential Topology
algebraic topology of manifolds de Rham cohomology, orientation, Poincare duality basics of Morse theory, Morse inequalities, Morse homology
http://www.math.ru.nl/~mueger/dt.html
Algebraic and Differential Topology, First semester 2003
Vaknaam: Algebraic and Differential Topology
Target group: master Mathematics
Semester: 1
Teaching method: lecture and practical work
Credits: 6-8
Examination: term paper
Prior knowledge:
- basics of point set topology,
- basics of manifolds and differential forms,
- fundamental group and covering spaces (desirable but not crucial)
Content: (more details will be given later) - basic differential topology: Sard's theorem, transversality... - algebraic topology of manifolds: de Rham cohomology, orientation, Poincare duality... - basics of Morse theory, Morse inequalities, Morse homology Literature: - G. E. Bredon: Topology and geometry - R. Bott, L. Tu: Differential forms in algebraic topology - V. Guillemin, A. Pollack: Differential topology - M. Hirsch: Differential topology - J. Jost: Riemannian geometry and geometric analysis (Chapter 6) Introduction to differential topology, de Rham theory and Morse theory (Latest Version: 04.04.05) (pdf file) Survey article by Martin Guest on Morse theory (pdf file)

62. Topology - Wikibooks, Collection Of Open-content Textbooks
It comes in two main flavors pointset topology and algebraic topology. Differential topology is a sort of hybrid between algebraic topology and
http://en.wikibooks.org/wiki/Topology
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63. MAT9530 - Algebraic Topology I
Fundamental groups and covering spaces. Singular homology theory with classical applications. The course builds on MAT3510 / MAT4510 and is a natural part
http://www.uio.no/studier/emner/matnat/math/MAT9530/index.xml
UiO - web pages UiO - persons WWW - Google About The University Student Life Research University Library ... ACADEMICS
MAT9530 - Algebraic topology I
Facts about this course: Credits: Level: Ph.D. level course Teaching semester:
Spring. Taught according to demand and resources. Examination semester:
Spring. Taught according to demand and resources. Language of instruction: English if requested by exchange students, otherwise Norwegian Administrated by: Department of Mathematics
Course content
Learning outcomes Admission ... Contact information
Course content
Fundamental groups and covering spaces. Singular homology theory with classical applications. The course builds on MAT3510 - Geometric structures MAT4510 - Geometric structures and is a natural part of a study of topology and geometry.
Learning outcomes
An introduction to basic methods of Algebraic topology.
Admission
To participate in this course you must have an admission to a Ph.D.-programme at a Norwegian University or University College. If you do not have an admission to the Ph.D.-Programme in Science at The Faculty of Mathematics and Natural Sciences at UiO, you have to apply for hospitantstatus (norwegian text) . For more information, please contact the Department.

64. Browder, W., Ed.: Algebraic Topology And Algebraic K-Theory: Proceedings Of A Sy
of the book algebraic topology and Algebraic KTheory Proceedings of a Symposium in Honor of John C. Moore. (AM-113) by Browder, W., ed.,......
http://pup.princeton.edu/titles/2548.html
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Algebraic Topology and Algebraic K-Theory:
Proceedings of a Symposium in Honor of John C. Moore. (AM-113)
Edited by William Browder
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65. How To Learn Algebraic Topology - WikiHow
wikiHow article about How to Learn algebraic topology.
http://www.wikihow.com/Learn-Algebraic-Topology
The How-to Manual That You Can Edit ¡Hola! ¿Puedes ayudar a construir wikiHow en espa±ol? ... Del.icio.us Digg Facebook Blogger Google Bookmarks Yahoo MyWeb ...
How to Learn Algebraic Topology
Once in a while, a person finds that boredom has taken over life and then algebraic topology is an excellent remedy. But also anyone who is solving an abstract problem will sometime or another find a connection with a question in algebraic topology, a field that is not so well known outside the world of mathematics. Algebraic topology is that special part of math in which everything is—at least in the beginning—very intuitive. Only through its study can one really understand what the subjects of study are, so let's begin with that. (The following is not intended as a guide for professional mathematicians, but rather for the layman.)
edit Steps
  • Learn some algebra . Not much is needed to begin, but even that little is not part of your high-school curriculum. A good book to begin with (which looks a bit long, but is very well written, and will take you step-by-step through the theory) is J.B. Fraleigh's A First Course in Abstract Algebra Learn some topology , perhaps with the book by J. Munkres
  • 66. Algebraic Topology « Theorema Egregium
    Christine, I assume the application of directed algebraic topology to concurrent systems is an outgrowth of the work of Herlihy and Shavit, which was done
    http://egregium.wordpress.com/category/mathematics/algebraic-topology/
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    Theorema Egregium
    Archive for the 'Algebraic Topology' Category
    Jul
    By ccdantas Comments Categories: Algebraic Topology and Mathematics
    John Baez
    that he will be participating in the Abel Symposium this year . The Abel Symposia are organized by the Norwegian Mathematical Society, and you can learn about previous editions here . The program for 2007 is here John Baez will be giving a survey lecture on Higher Gauge Theory and Elliptic Cohomology Since this is all too much advanced mathematics for me, I content myself with listing below some references that seem to be suitable for my stage of understanding: The Heart of Cohomology , by Goro Kato. From Calculus to Cohomology: De Rham Cohomology and Characteristic Classes , by Madsen and Tornehave. These will add to my huge wish list. Fall 2006 Winter 2007 Spring 2007 Update: John Baez has a new post on his talk over at n-Category Caf© Update: More on Abel Symposium on Mar
    First steps in Quantum Concurrency
    By ccdantas Comments Categories: Algebraic Topology Concurrency theory Philosophy Physics ... Quantum Gravity and Quantum Mechanics
    Let us attempt a somewhat primitive reinterpretation of a quantum state as a set of processes.

    67. An Introduction To Algebraic Topology | The N-Category Café
    Quantum Computation, I’m also teaching the graduate qualifier course on algebraic topology. While a bit elementary for some Café regulars, it might be fun
    http://golem.ph.utexas.edu/category/2007/02/an_introduction_to_algebraic_t.html
    @import url("/category/styles-site.css");
    A group blog on math, physics and philosophy
    Skip to the Main Content
    Enough, already! Skip to the content. Note: These pages make extensive use of the latest XHTML and CSS Standards only supported in Mozilla. My best suggestion (and you will thank me when surfing an ever-increasing number of sites on the web which have been crafted to use the new standards) is to upgrade to the latest version of your browser. If that's not possible, consider moving to the Standards-compliant and open-source Mozilla browser. Main
    February 21, 2007
    An Introduction to Algebraic Topology
    Posted by John Baez
    This quarter, besides my seminars on Quantization and Cohomology and Classical vs. Quantum Computation The lectures are by John Baez, except for classes 2-4, which were taught by Derek Wise. The lecture notes are by Mike Stay, and until the course is finished in mid-March, his notes may be more up-to-date . The answers to homework problems are by Christopher Walker. The course used this book:
    • James Munkres

    68. Free Books > Science > General > Algebraic Topology I
    Free Books Science General algebraic topology I.
    http://2020ok.com/books/8/algebraic-topology-i-34708.htm
    Your browser does not support JavaScript and this site utilizes JavaScript to build content and provide links to additional information. You should either enable JavaScript in your browser settings or use a browser that supports JavaScript in order to take full advantage of this site. Directory of FREE Online Books and FREE eBooks
    Free eBooks Science General Algebraic Topology I
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    Algebraic Topology I by Allen Hatcher
    Download Book link 1 About Book Review
    "Algebraic topoligy books that emphasize geometrical intuition usually have only a modest technical reach. Remarkably, Hatcher (Cornell Univ.) offers a highly geometrical treatment that neverheless matches the coverage of, e.g., Edwin Henry Spanier's very formidable and identically titled classic work... He promises two advanced companion volumes, one on spectral sequences, one on vector bundles. One anticipates the combined treatise doing for algebraic topology what Michael Spivak's magisterial five-volume set did for differential geometry." Choice
    Book Description
    In most major universities one of the three or four basic first-year graduate mathematics courses is algebraic topology. This introductory text is suitable for use in a course on the subject or for self-study, featuring broad coverage and a readable exposition, with many examples and exercises. The four main chapters present the basics: fundamental group and covering spaces, homology and cohomology, higher homotopy groups, and homotopy theory generally. The author emphasizes the geometric aspects of the subject, which helps students gain intuition. A unique feature is the inclusion of many optional topics not usually part of a first course due to time constraints: Bockstein and transfer homomorphisms, direct and inverse limits, H-spaces and Hopf algebras, the Brown representability theorem, the James reduced product, the Dold-Thom theorem, and Steenrod squares and powers.

    69. Pearson - Topology, 2/E
    Appropriate for a onesemester course on both general and algebraic topology or separate courses treating each topic separately.
    http://www.pearsonhighered.com/academic/product/0,,0131816292,00+en-USS_01DBC.ht
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    70. Handbook Of Algebraic Topology - Elsevier
    algebraic topology (also known as homotopy theory) is a flourishing branch of modern mathematics. It is very much an international subject and this is
    http://www.elsevier.com/wps/product/cws_home/525347
    Home Site map Elsevier websites Alerts ... Handbook of Algebraic Topology Book information Product description Author information and services Ordering information Bibliographic and ordering information Conditions of sale Book-related information Submit your book proposal Other books in same subject area Related publications About Elsevier ... Select your view HANDBOOK OF ALGEBRAIC TOPOLOGY
    To order this title, and for more information, click here
    Edited By
    I.M. James
    , c/o Oxford University, Mathematical Institute, Oxford, UK
    Description
    Algebraic topology (also known as homotopy theory) is a flourishing branch of modern mathematics. It is very much an international subject and this is reflected in the background of the 36 leading experts who have contributed to the Handbook. Written for the reader who already has a grounding in the subject, the volume consists of 27 expository surveys covering the most active areas of research. They provide the researcher with an up-to-date overview of this exciting branch of mathematics.
    Contents
    Foreword. List of Contributors. Homotopy types (H.-J. Baues). Homotopy theories and model categories (W.G. Dwyer, J. Spalinski). Proper homotopy theory (T. Porter). Introduction to fibrewise homotopy theory (I.M. James). Coherent homotopy over a fixed space (K.A. Hardie, K.H. Kamps). Modern foundations for stable homotopy theory (A.D. Elmendorf

    71. OUP: UK General Catalogue
    Algebraic and Differential Topology of Robust Stability In this book, two seemingly unrelated fields algebraic topology and robust control - are
    http://www.oup.co.uk/isbn/0-19-509301-1
    NEVER MISS AN OXFORD SALE (SIGN UP HERE) VIEW BASKET Quick Links About OUP Career Opportunities Contacts Need help? News oup.com Search the Catalogue Site Index American National Biography Booksellers' Information Service Children's Fiction and Poetry Children's Reference Dictionaries Dictionary of National Biography Digital Reference English Language Teaching Higher Education Textbooks Humanities International Education Unit Journals Law Medicine Music Online Products Oxford English Dictionary Reference Rights and Permissions Science School Books Social Sciences Very Short Introductions World's Classics Advanced Search UK and Europe Book Catalogue Help with online ordering How to order Postage Returns policy ... Table of Contents
    Algebraic and Differential Topology of Robust Stability
    Edmond A. Jonckheere
    ISBN-13: 978-0-19-509301-8
    Publication date: 26 June 1997
    624 pages, 81 illus., 234x156 mm
    Ordering Individual customers may:
    order by phone, post, or fax

    Manufactured on Demand - stock will be supplied on a firm sale basis within 28 days
    Teachers in UK and European schools (and FE colleges in the UK):
    order by phone, post, or fax

    72. 1997 -- Lecture Notes
    Not available here the lecture notes of Hans Baues courses was the paper Homotopy Types, pages 172 of James Handbook of algebraic topology,
    http://www-fourier.ujf-grenoble.fr/~sergerar/Summer-School/table.html
    Lecture Notes of the 1997 Summer School: "FUNDAMENTAL ALGEBRAIC TOPOLOGY"
    The following lecture notes are available:
    • Clemens Berger:
    • Ronnie Brown:
      • Groupoids and crossed objects in algebraic topology. PostScript file.
      • Sullivan minimal models. Dvi file.
    • Takuji Kashiwabara:
      • Homology of infinite loop spaces and cohomology operations. Dvi and PostScript files.
    • Jean-Louis Loday:
    • Lionel Schwartz:
      • Unstable modules and unstable algebras; applications to homotopy theory. Dvi and PostScript files.
    • Francis Sergeraert:
    • Hans Baues:
      • Homotopy types. Not available here: the lecture notes of Hans Baues' courses was the paper Homotopy Types , pages 1-72 of James' Handbook of Algebraic Topology, North-Holland, 1995.
    Contents of these papers
    Clemens Berger:

    73. Algebraic Topology - Elsevier
    Encyclopedia of General Topology Book, 2003, by Hart. Handbook of algebraic topology Book, 1995, by James. Handbook of Differential Geometry, Volume 1
    http://129.35.76.177/wps/find/subject_all_products_browse.cws_home/08355?SH1Code

    74. Ars Mathematica » Blog Archive » Algebraic Topology No Longer Ineffective
    Sergeraert and his collaborators have pioneered a program of computational algebraic topology, and it is amazing what they have already acheived.
    http://www.arsmathematica.net/archives/2007/04/16/485/
    Ars Mathematica
    Dedicated to the mathematical arts. 2007 Abel Prize Electrical Networks and Random Walks
    Algebraic Topology No Longer Ineffective
    April 16th, 2007 by Walt In a comment thread at n-category cafe , John Baez has linked to the electronic version of a big bowl of ice cream. Investigating the link in his comment, I came across the web page of Francis Sergeraert , who has linked to his papers and talks Sergeraert and his collaborators have pioneered a program of computational algebraic topology, and it is amazing what they have already acheived. For example, they have developed effective versions of the Serre and Eilenberg-Moore spectral sequences. These kinds of algorithms exert a powerful hold on my imagination. When I first tried to learn commutative algebra, I found much of the subject impenetrable. Then later when I learned about Gr¶bner bases , I suddenly found everything I found hard to understand became easy to understand. Now the Gr¶bner basis algorithm is too slow to implement by hand other than toy examples, but having effectively computable toy examples was enough for me. Commutative algebra textbooks are full of toy examples, but my suspicious unconscious mind was sure that they were tricking me, and that the toy examples were not to be trusted. Learning how to compute new examples allowed me to shut my unconscious up.

    75. The Computability Problem In Algebraic Topology - Sergeraert
    This paper is devoted to such a result. Here it is proved that almost every reasonable computability problem in homological algebra and algebraic topology
    http://citeseer.ist.psu.edu/357607.html

    76. Basic Library List-Topology
    MAA recommended books in General, Geometric, algebraic and Differential topology.
    http://www.maa.org/BLL/topology.htm
    TOPOLOGY
    Back to Table of Contents
    Topology: General Topology
    * Alexandroff, Paul. Elementary Concepts of Topology Mineola, NY: Dover, 1961. Arkhangelski i, A.V. and Pontrjagin, Lev S., eds. General Topology I: Basic Concepts and Constructions, Dimension Theory New York, NY: Springer-Verlag, 1990. * Bing, R.H. Elementary Point Set Topology Washington, DC: Mathematical Association of America, 1960. Bourbaki, Nicolas. Elements of Mathematics: General Topology New York, NY: Springer-Verlag, 1989. ** Chinn, William G. and Steenrod, Norman E. First Concepts of Topology Washington, DC: Mathematical Association of America, 1966. Dugundji, James. Topology Boston, MA: Allyn and Bacon, 1966. Fuks, D.B. and Rokhlin, V.A. Beginner's Course in Topology: Geometric Chapters New York, NY: Springer-Verlag, 1984. Gamelin, Theodore W. and Greene, Robert E. Introduction to Topology Philadelphia, PA: Saunders College, 1983. Gemignani, Michael C. Elementary Topology, Mineola, NY: Dover, 1990. Second Edition. Hausdorff, Felix. Set Theory

    77. What Is Topology?
    The MacTutor History of Mathematics archive topology Enters Mathematics Very helpful for those looking for the history of topology.
    http://at.yorku.ca/i/a/a/b/14.htm
    Topology Atlas Document # iaab-14
    What is Topology?
    Wikipedia http://en.wikipedia.org/wiki/Topology
    Robert R. Bruner http://www.math.wayne.edu/~rrb/topology.html
    A brief (one page) introduction to topology.
    Neil Strickland http://www.shef.ac.uk/~pm1nps/Wurble.html
    Tries to answer the question by use of applications.
    Zbigniew Fiedorowicz http://www.math.ohio-state.edu/~fiedorow/math655/announcement.html
    Discusses the question: What is topology good for? Shows examples of Euler's formula, knots.
    Andrew J. Nicas http://icarus.math.mcmaster.ca/andy/nicas_top.html
    A very brief (a paragraph) discussion of "What is topology?".
    Jussi Talsi http://www.kolumbus.fi/justal/bits/math/topology.htm
    A brief exposition on "What is Topology?".
    Stephen Watson http://at.yorku.ca/i/a/a/b/14.dir/1.txt
    A brief definition of topology.
    Kevin Iga http://math.pepperdine.edu/~kiga/topology.html
    A good introduction to the notions of topology and manifold theory.
    The Mathematical Atlas: Dave Rusin http://www.math.niu.edu/~rusin/known-math/index/54-XX.html
    An introduction to topology, with essays on special topics and relations to other fields.
    The MacTutor History of Mathematics archive: Topology Enters Mathematics http://www-groups.dcs.st-and.ac.uk/~history/HistTopics/Topology_in_mathematics.html

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