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Topology:     more books (100)

Undergraduate Topology by Robert H. Kasriel, 2009-10-22 A Concise Course in Algebraic Topology (Chicago Lectures in Mathematics) by J. P. May, 1999-09-01 From Geometry to Topology by H. Graham Flegg, 2001-09-04 Topology (Undergraduate Texts in Mathematics) by K. Jänich, 1984-01-30 First Concepts of Topology (New Mathematical Library) by William G. Chinn, 1975-06 Introduction to Topology and Modern Analysis by George F. Simmons, 2003-06-01 Elements of Point-Set Topology (Dover Books on Advanced Mathematics) by John D. Baum, 2010-07-21 Topology, Geometry and Gauge fields: Foundations (Texts in Applied Mathematics) by Gregory L. Naber, 2010-09-21 A Taste of Topology (Universitext) by Volker Runde, 2005-07-06 Algebraic Topology (Volume 0) by Edwin H. Spanier, 1994-12-06 Intuitive Topology (Mathematical World, Vol 4) by V.V. Prasolov, 1995-01-01 Experiments in Topology by Stephen Barr, 1989-03-01 Differential Forms in Algebraic Topology (Graduate Texts in Mathematics) by Raoul Bott, Loring W. Tu, 2010-11-02 Geometry, Topology and Physics, Second Edition (Graduate Student Series in Physics) by Mikio Nakahara, 2003-06-04

lists with details

21. Front: Math.GN General Topology
    Preprints in general topology.  
    http://front.math.ucdavis.edu/math.GN
    
    Extractions: journals ... iFAQ math.GN General Topology Calendar Search Atom feed Search Author Title/ID Abstract+ Category articles per page Show Search help Recent New articles (last 12) 29 Oct arXiv:1010.5987 Notes on nonarchimedean topological groups. Michael Megrelishvili , Menachem Shlossberg math.GN math.GM math.GR 28 Oct arXiv:1010.5646 Variable-Basis Fuzzy Filters. Joaquin Luna-Torres , Carlos Orlando Ochoa C math.GN 26 Oct arXiv:1010.4970 Compactness in L-Fuzzy Topological Spaces. Joaquin Luna-Torres , Elias Salazar-Buelvas math.GN 26 Oct arXiv:1010.4838 Special embeddings of finite-dimensional compacta in Euclidean spaces. S. Bogatyi , V. Valov math.GN 19 Oct arXiv:1010.3463 The Collins-Roscoe mechanism and D-spaces. Yuming Xu , Dániel Soukup math.GN 19 Oct arXiv:1010.3381 Classification of affine operators up to biregular conjugacy. Tetiana Budnitska , Nadiya Budnitska math.GN math.DS math.RT 19 Oct arXiv:1010.3380 Topological classification of affine operators on unitary and Euclidean spaces. Tetiana Budnitska math.GN

22. Topology - Simple English Wikipedia, The Free Encyclopedia
    topology is the study of how spaces are organized, how the objects are structured in terms of position. It also studies how spaces are connected.  
    http://simple.wikipedia.org/wiki/Topology
    
    Extractions: From Wikipedia, the free encyclopedia Jump to: navigation search Topology is the study of how spaces are organized, how the objects are structured in terms of position. It also studies how spaces are connected. It is divided into algebraic topology differential topology and geometric topology A Möbius strip , a surface with only one side and one edge; such shapes are an object of study in topology. Topology has sometimes been called rubber-sheet geometry, because in topology there is no difference between a circle and a square (a circle made out of a rubber band can be stretched into a square) but there is a difference between a circle and a figure eight (you cannot stretch a figure eight into a circle without tearing). The spaces studied in topology are called topological spaces . They vary from familiar manifolds to some very exotic constructions. In many problems, we often divide a large space into smaller areas, for instance, a house is divided into rooms, a nation into states, a type of quantity into numbers, etc. Each of these smaller areas (house, state, number) is next to other small areas (other houses/states/numbers), and the places where the areas meet are connections. If we write down on paper a list of spaces, and the connections between them, we have written down a description of a space a topological space. All topological spaces have the same properties (connections, etc.) and are made of the same structure (a list of smaller areas). This makes it easier to study how spaces behave in general, and to use general

23. Topologies - Network Topologies - Types Of Topology Examples - Bus Ring Star
    Common network topologies include the bus topology, star, and ring. Learn more about these and other topologies in computer network design.  
    http://compnetworking.about.com/od/networkdesign/a/topologies.htm
    
    Extractions: zWASL=1;zGRH=1 zGCID=this.zGCID?zGCID+" test11":" test11" zJs=10 zJs=11 zJs=12 zJs=13 zc(5,'jsc',zJs,9999999,'') zDO=0 Home Wireless / Networking Search By Bradley Mitchell , About.com Guide zSB(3,3) In computer networking, topology refers to the layout of connected devices. This article introduces the standard topologies of networking. Think of a topology as a network's virtual shape or structure. This shape does not necessarily correspond to the actual physical layout of the devices on the network. For example, the computers on a home LAN may be arranged in a circle in a family room, but it would be highly unlikely to find a ring topology there. Network topologies are categorized into the following basic types: More complex networks can be built as hybrids of two or more of the above basic topologies.

24. Cornell Math - Topology & Geometric Group Theory Seminar
    Provides information on the Cornell University Advanced Studies math programs.  
    http://www.math.cornell.edu/Colloquia/Topology/schedule.html

25. Topology
    Index of correlated topology systems, and physicists papers.  
    http://cfif.ist.utl.pt/~xviiias/

26. Topology Definition Of Topology In The Free Online Encyclopedia.
    topology, branch of mathematics mathematics, deductive study of numbers, geometry, and various abstract constructs, or structures; the latter often abstract the features  
    http://encyclopedia2.thefreedictionary.com/topology

27. General Topology -- From Wolfram MathWorld
    An index of topics including theorems and lemmas.  
    http://mathworld.wolfram.com/topics/GeneralTopology.html

28. Topology - Definition And More From The Free Merriam-Webster Dictionary
    Definition of word from the MerriamWebster Online Dictionary with audio pronunciations, thesaurus, Word of the Day, and word games.  
    http://www.merriam-webster.com/dictionary/topology

29. Department Of Geometry And Topology
    Department of Geometry and topology  
    http://www.franko.lviv.ua/faculty/mechmat/Departments/Topology/index.html

30. Topology: Facts, Discussion Forum, And Encyclopedia Article
    Greek , an independent branch of the IndoEuropean family of languages, is the language of the Greeks. Native to the southern Balkans, it has the longest documented history of  
    http://www.absoluteastronomy.com/topics/Topology
    
    Extractions: Home Discussion Topics Dictionary ... Login Topology Overview Topology (from the Greek Greek language Greek , an independent branch of the Indo-European family of languages, is the language of the Greeks. Native to the southern Balkans, it has the longest documented history of any Indo-European language, spanning 34 centuries of written records... τόπος, “place”, and λόγος, “study”) is a major area of mathematics Mathematics Mathematics is the study of quantity, structure, space, and change. Mathematicians seek out patterns, formulate new conjectures, and establish truth by rigorous deduction from appropriately chosen axioms and definitions.... concerned with spatial properties that are preserved under continuous Continuous function In mathematics, a continuous function is a function for which, intuitively, small changes in the input result in small changes in the output. Otherwise, a function is said to be "discontinuous". A continuous function with a continuous inverse function is called "bicontinuous"...

31. Fairisle: A General Topology ATM LAN
    A research project investigating the architecture and management algorithms for a general topology.  
    http://www.cl.cam.ac.uk/Research/SRG/fairpap.html
    
    Extractions: An experimental general topology local area network based on Asynchronous Transfer Mode (ATM) is described. This network is intended to be used to support multiservice traffic. The provision of guarantees of quality of service to various traffic types is an important feature of the network. The management algorithms which will be used to provide these guarantees are the subject of current research; the network components described here can be viewed as a platform on which these algorithms will be developed. Fairisle is supported by the SERC under Grant GR/F 6090.8 and by HP Laboratories Bristol. Fairisle is a research project investigating the architecture and management algorithms for a general topology ATM network which is to be used as a private or local area network. Fairisle was begun in October 1989. It arose from work in the Computer Laboratory in ATM networks, multimedia communications, protocol architectures and fast packet switching. The overall purpose of Fairisle is to investigate networks rather than switches. Such an investigation is as much concerned with how components fit together as it is with network components themselves.

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

33. The Math Forum - Math Library - Topology
    The Math Forum's Internet Math Library is a comprehensive catalog of Web sites and Web pages relating to the study of mathematics. This page contains sites relating to topology.  
    http://mathforum.org/library/topics/topology/
    
    Extractions: General Topology preprints, from the U.C. Davis front end for the xxx.lanl.gov e-Print archive, a major site for mathematics preprints that has incorporated many formerly independent specialist archives. Search by keyword or browse by topic. more>> Investigating Patterns: R-U-B-B-E-R Geometry (Topology) - Jill Britton Selected web pages for educators, each leading to recreation-oriented learning experiences for middle school students. Topics include: Topology / Anamorphic Art; Jordan Curves / Mazes / Networks / Map Coloring; Math-e-Magic / Mobius Strip; Flexagons.� more>> The Topological Zoo - The Geometry Center For mathematicians and educators: a visual dictionary of surfaces and other mathematical objects, consisting primarily of movies, still images and interactive pictures. Can be used to complement classroom presentations, research papers and talks. Each object is accompanied by a short description that provides background information and interconnections among the objects in the zoo. Where appropriate, the equations that describe the objects are included. Primarily a reference, not an introduction to topology or other branches of mathematics. An ongoing project at the Geometry Center, the work of graduate students from the the University of Minnesota and undergraduates who participate in the Summer Institute at the Geometry Center.

34. Front: Math.AT Algebraic Topology
    An archive of pre-publication papers (preprints) on Algebraic topology.  
    http://front.math.ucdavis.edu/math.AT
    
    Extractions: journals ... iFAQ math.AT Algebraic Topology Calendar Search Atom feed Search Author Title/ID Abstract+ Category articles per page Show Search help Recent New articles (last 12) 1 Nov arXiv:1010.6092 Michael P. Allocca , Tom Lada Georgian Mathematical Journal 17 (2010), no. 1, 1â~~12. math.AT 28 Oct arXiv:1010.5635 The Segal conjecture for topological Hochschild homology of complex cobordism. Sverre LunøeNielsen , John Rognes math.AT 28 Oct arXiv:1010.5633 The topological Singer construction. Sverre LunøeNielsen , John Rognes math.AT Cross-listings 1 Nov arXiv:1010.6286 Most graph braid groups are not classical braid groups. Travis Scrimshaw math.GR math.AT 1 Nov arXiv:1010.6040 On the algebraic K-theory of formal power series. Ayelet Lindenstrauss , Randy McCarthy math.KT math.AT 29 Oct arXiv:1010.6039 A pull-back procedure of the Gromoll-Meyer construction. Llohann D. Sperança math.DG math.AT math.GT Revisions 1 Nov math/0509213 Self-intersections of Immersions and Steenrod Operations. Peter J.

35. Topology - Definition Of Topology By The Free Online Dictionary, Thesaurus And E
    to pol o gy (tp l-j) n. pl. to pol o gies. 1. Topographic study of a given place, especially the history of a region as indicated by its topography.  
    http://www.thefreedictionary.com/topology

36. Topology - Definition Of Topology At YourDictionary.com
    noun pl. topologies gies. a topographical study of a specific object, entity, place, etc. the topology of the mind; Math. the study of those properties of geometric figures  
    http://www.yourdictionary.com/topology

37. Open Problems In Algebraic Topology
    Problems in Algebraic topology, compiled by mathematician Mark Hovey of Wesleyan University.  
    http://claude.math.wesleyan.edu/~mhovey/problems/
    
    Extractions: This list of problems is designed as a resource for algebraic topologists. The problems are not guaranteed to be good in any wayI just sat down and wrote them all in a couple of days. Some of them are no doubt out of reach, and some are probably even worseuninteresting. I ask that anybody who gets anywhere on any of these problems, has some new problems to add, or has corrections to any of them, please keep me informed (mhovey@wesleyan.edu). If I mention a name in a problem, it might be good to consult that person before working too hard on the problem. However, even if the problems we work on are internal to algebraic topology, we must strive to express ourselves better. If we expect our papers to be accepted in mathematical journals with a wide audience, such as the Annals, JAMS, or the Inventiones, then we must make sure our introductions are readable by generic good mathematicians. I always think of the French, myselfI want Serre to be able to understand what my paper is about. Another idea is to think of your advisor's advisor, who was probably trained 40 or 50 years ago. Make sure your advisor's advisor can understand your introduction. Another point of view comes from Mike Hopkins, who told me that we must tell a story in the introduction. Don't jump right into the middle of it with "Let E be an E-infinity ring spectrum". That does not help our field. Unstable modules and algebras over the Steenrod algebra (coming soon)

38. Topology
    topology is concerned with the intrinsic properties of shapes of spaces. One class of spaces which plays a central role in mathematics, and whose topology is extensively  
    http://www.math.columbia.edu/research/main/topology/index.html
    
    Extractions: Ironically, in topology, the case of manifolds of dimensions 3 and 4, the physical dimensions in which we live, has eluded undestanding for the longest time. The case of manifolds of dimension n=1 is straightforward, and the case where n=2 was understood thoroughly in the 19 th century. Moreover, intense activity in the 1960's (including the pioneering work of Browder, Milnor, Novikov, and Smale) expresses the topology of manifolds of dimension in terms of an elaborate but purely algebraic description.

39. Algebraic Topology -- From Wolfram MathWorld
    Index to more than 100 articles on Algebraic topology.  
    http://mathworld.wolfram.com/topics/AlgebraicTopology.html

40. Topology@Everything2.com
    The mathematical discipline that takes set logic to its extremes and beyond. In topological spaces, you can have continuous function s even though the space has no metric, but  
    http://everything2.com/title/topology
    
    Extractions: Near Matches Ignore Exact idea by -brazil- Tue Jan 23 2001 at 10:08:50 The mathematical discipline that takes set logic to its extremes and beyond. In topological spaces , you can have continuous function s even though the space has no metric , but that's just the beginning. It's the most dry and boring subject I've ever had the misfortune to hear a lecture on, but that could have been the fault of the professor. I like it! thing by rp Wed Feb 14 2001 at 17:09:36 Topology is the study of shape without distance It is the most exciting subject I've ever heard of, but that may be due to my never having attended an actual lecture on it. Why is topology exciting? It all depends if you're attracted to pure deductive reasoning . Like Euclidean geometry , topology is defined in terms of a few elementary propositions about elementary concepts. Like Euclid's axioms of geometry , the axioms of topology capture a real intuition of us humans about shape and appearance, a certain sense we have of when two shapes are "fundamentally the same" and the theorems we can derive in topology therefore tell us something about the real world, or at least, about deep intuitions we humans have about this world. In Euclidean geometry, objects have distance; in topology, they don't. Another way of putting it: in Euclidean space, two things are "fundamentally the same" when one can be mapped onto the other by

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