101. Lehigh Geometry/Topology Conference Held each summer at Lehigh University. 1416 June 2001. http://www.lehigh.edu/dlj0/public/www-data/geotop.html

Lehigh University Geometry and Topology Conference Dates: June 10-12, 2004 The conference will start at 11:00 am on Thursday, June 10. The first talk will begin at 11:00 Thursday (this is a change from previous years), and the last talk will end before 5:00 Saturday, June 12. Principal Speakers Colin Adams, Williams College A pictorial survey of hyperbolic knots 11:00 Thurs. Yair Minsky, Yale Univ. Surfaces in hyperbolic 3-manifolds 1:30 Thurs Wolfgang Ziller, Univ. of Pennsylvania Manifolds with positive sectional curvature 9:00 Fri Shing-Tung Yau, Harvard Univ. TBA 1:30 Fri Jesper Grodal, Univ. of Chicago Lie groups from the homotopy viewpoint 9:00 Sat (note change of time) Peter Li, Univ. of California, Irvine Rigidity and structure of manifolds with positive spectrum 1:30 Sat (note change of time) Previous Principal Speakers In addition, there will be parallel sessions of 40-minute contributed talks, divided roughly into Differential and Complex Geometry, Algebraic Topology, and Geometric Topology. Breakfast will be provided Friday and Saturday mornings, and lunch will be provided Thursday, Friday and Saturday noons. Dinner will be the only meal not provided gratis. On Thursday, expeditions to nearby restaurants will be arranged, followed by a party. On Friday there will be a banquet at a cost of $30. On-campus housing is available at subsidized rates. More information will be available at this site as it becomes available. Please check back from time to time.

102. The Assayer Sidney A. Morris Click on this button to review a book by this author that is not yet in the databaseBooks in the database by this author. topology Without Tears (no reviews). http://www.theassayer.org/cgi-bin/asauthor.cgi?author=430

103. Pushpa Publishing House, Allahabad, Uttar Pradesh India (Pushpa) Table of contents and abstracts from vol.1 (2001). http://www.pphmj.com/jpgtjournals.htm

Vijaya Niwas, 198 Mumfordganj Allahabad - 211002, India arun@pphmj.com The Pushpa Publishing House announces (i) Volume 14(2004) and Volume 17(2004) of the Far East Journal of Applied Mathematics as the Special Volumes devoted largely to the articles concerned with the Applications of Numerical Methods in the Partial Differential Equations, Fluid Mechanics, Magnetohydrodynamics, and other related topics. (ii) Volume 13(2004) of the Far East Journal of Theoretical Statistics as the Special Volume devoted largely to the articles concerned with the Biostatistics and other related topics. The JP Journal of Geometry and Topology is published in three issues per volume annually appearing in March, July and November. Original research papers and critical survey articles in areas of current interest in Geometry, Topology and their Applications are considered for publication. Reviewed: Mathematical Reviews and Zentralblatt fur Mathematik.

104. Geometry And Topology http://rattler.cameron.edu/EMIS/journals/GT/

105. [hep-th/9907119] Topological Quantum Field Theories -- A Meeting Ground For Phys Topological quantum field theories can be used as a powerful tool to probe geometry and topology in low dimensions. ChernSimons theories, which are examples of such field theories, provide a field theoretic framework for the study of knots and links in three dimensions. http://arxiv.org/abs/hep-th/9907119

High Energy Physics - Theory, abstract hep-th/9907119 From: Romesh Kaul [ view email ] Date: Thu, 15 Jul 1999 10:54:25 GMT (46kb) Topological Quantum Field Theories A Meeting Ground for Physicists and Mathematicians Author: R.K. Kaul Comments: Latex, 27 eps figures Subj-class: High Energy Physics - Theory; Mathematical Physics 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

106. Topology whatis.com searchNetworking.com Definitions topology, Search whatis.comfor - OR - Search this site topology, The term you selected http://searchnetworking.techtarget.com/sDefinition/0,,sid7_gci213156,00.html

whatis.com: searchNetworking.com Definitions - topology EMAIL THIS PAGE TO A FRIEND searchNetworking.com Definitions - powered by whatis.com BROWSE WHATIS.COM DEFINITIONS: A B C D ... BROWSE ALL CATEGORIES Search whatis.com for: - OR - Search this site: topology The term you selected is being presented by searchNetworking.com, a TechTarget site for Networking professionals. A topology (from Greek topos meaning place) is a description of any kind of locality in terms of its layout. In communication networks, a topology is a usually schematic description of the arrangement of a network, including its nodes and connecting lines. There are two ways of defining network geometry: the physical topology and the logical (or signal) topology. The physical topology of a network is the actual geometric layout of workstations. There are several common physical topologies, as described below and as shown in the illustration. In the bus network topology, every workstation is connected to a main cable called the bus . Therefore, in effect, each workstation is directly connected to every other workstation in the network. In the star network topology, there is a central computer or server to which all the workstations are directly connected. Every workstation is indirectly connected to every other through the central computer.

107. Protein Folding News and discussion in the area of folding, synthesis, and tertiary topology prediction, run by David Yee from Paramount, CA. http://www.proteindesign.com/

Protein Folding Search Topics All Topics News Site Announcements Create an account Home Submit News Articles Forums ... Your Account Main Menu Home News Archive Forums Articles ... Submit News Chemists 'Put the Twist' on Protein Building Block [excerpt] Purdue scientists have made an important biological molecule "swing," in work that might clarify the process by which proteins fold as well as lead to new approaches to drug development and computer memory. Using lasers to initiate and probe the folding process, a group including chemist Timothy Zwier have precisely determined the energies needed to twist tryptamine, a molecule with several flexible "hinges" that bears a close resemblance to an amino acid, the basis of proteins. Understanding the energy pathways that these molecules take passing from one conformation to another could provide new understanding of the elusive process of protein folding - an essential part of the development of these fundamental biological molecules. And though tryptamine forms only a tiny portion of a protein, a better understanding of this close chemical relative to serotonin and melatonin could provide insights into these other substances' effect on the brain. "If you want to know how molecules function in the body, you can't just look at their structure - you have to look at the dynamics of how they change," said Zwier, who is a professor of chemistry in Purdue's School of Science. "On a small scale, we have found a way to look at the dynamic processes that makes one such molecule change shape. While we're still a long way from understanding how proteins take on their complex shapes, this work could be a step in that direction."

108. What Is Topology? Return to Little bits. What is topology? topology could be described asqualitative geometry. The concept of distance is central in topology. http://www.kolumbus.fi/justal/bits/math/topology.htm

Return to Little bits What is topology? Topology could be described as qualitative geometry. One usually thinks of geometry as measuring and computing lengths, areas, volumes, angles etc., and that is actually the origin of the word "geo-metry". But a topologist is not that much interested in these quantitative properties; he or she deals with qualitative questions like what is the boundary of an object? is the object connected , or does it consist of several components are there holes in the object? (See the page A hole - what is it? is the object hollow if the object is transformed in some way, are the changes continuous or abrupt? is the object bounded , or does it extend infinitely far? Let us then take up the last question on the list above. In our three-dimensional space an object is bounded, if it can fit in a ball. It does not make any difference, if we can take a ball of radius 1, or if need one with radius = 1 000 000; it is enough to have some ball. For example, any cube is bounded, since given a cube it's easy to find a ball into which the cube will fit. One could also compute how big a ball is needed for a given cube, but from the topological point of view the size of the ball is irrelevant. On the other hand, the real line is a simple example of an unbounded set: however big a ball you take, the ends of the real line will always stick out of the ball. The examples above suggest the following rough idea: infinitely large and zero distances are special, but non-zero finite distances are all pretty much the same. As hinted above, one can also go a step further and dispense with the distance function altogether. The heart of the matter is the definition of "being close by" without using a distance function. I won't go into the technical details, but on the whole this is a good example of an important trait of mathematics: the starting point of great theories is often an exact and exhaustive investigation of a simple everyday concept (like "being close by").

109. Home Page Of Misha Kapovich University of Utah. Lowdimensional geometry and topology. http://www.math.utah.edu/~kapovich/

Home Page of Misha Kapovich Department of Mathematics 155 South 1400 East JWB University of Utah Salt Lake City, UT 84112 Tel : +1 801 - 581 7916 Fax: +1 801 - 581 4148 I have moved to the University of California in Davis Research interests: Low dimensional geometry and topology. Kleinian groups and hyperbolic manifolds in all dimensions. Representation varieties of finitely generated groups. Configuration spaces of elementary geometric objects like arrangements and mechanical linkages. Fundamental groups of Kahler manifolds and smooth algebraic varieties. Manifolds of nonpositive curvature and quasi-isometries. Geometric group theory. My electronic preprints List of publications Teaching: Geometric group theory Math. 7853, Fall 2002 Linear Algebra Math. 2270-2, Fall 2002 Old classes Foundations of geometry Math. 3100-1, Spring 2003 Links: Math Reviews math eprints History of Mathematics weather ... Currency Converter News: CNN Debka RFE/RF Russia Journal ... BBC Search engines: Alta-Vista Google Hotboot Yahoo! ... Yellowpages Escher's zoo: Penguins in the hyperbolic plane Crocodiles in the Euclidean plane Hodge-podge theory This is where I am from (the motherland of all elephants)

110. Millenium Krasnodar Information about the Krasnodarskiy Kray (or Kuban Region) including business, climate, general topology and Krasnodar city. http://www.millennium.kuban.net/Krasnodar/General_Info.html

111. Visualizing Internet Topology At A Macroscopic Scale - CAIDA : ANALYSIS : Topolo Visualizing Internet topology at a Macroscopic Scale, When the Internetwas in its infancy, monitoring traffic was relatively simple. http://www.caida.org/analysis/topology/as_core_network/

ANALYSIS topology Visualizing Internet Topology at a Macroscopic Scale When the Internet was in its infancy, monitoring traffic was relatively simple. However, after experiencing phenomonal growth in the 1990's, tracking connectivity has become a daunting task. Recently, CAIDA researchers have attempted to strip away lesser connected autonomous systems (or `ASes') in order to find out how Internet connectivity is distributed among ISPs. About current AS Internet graph Available posters Previous versions Visualizing the AS Core We describe a visualization that shows a macroscopic snapshot of the Internet core taken from data collected during a two week period from April 21-May 8, 2003. Input Data The graph reflects 1,134,634 IP addresses and 2,434,073 IP links (immediately adjacent addresses in a traceroute-like path) of topology data gathered from 25 monitors probing approximately 865,000 destinations spread across 76,000 (62% of the total) globally routable network prefixes. We then aggregate this view of the network into a topology of Autonomous Systems (ASes), each of which approximately maps to an Internet Service Provider (ISP) (Some ISPs administer more than one AS but it is not typical). We map each IP address to the AS responsible for routing it, i.e., the origin (end-of-path) AS for the best match IP prefix of this address in Border Gateway Protocol (BGP) routing tables collected by the University of Oregon's RouteViews project (http://www.antc.uoregon.edu/route-views/)

112. Mahdavi SUNY Potsdam, NY, USA; 26 June 2003. http://www2.potsdam.edu/mahdavk/Conf.htm

Math. Dept. Registration Financial Support SUNY Potsdam ... Map of Parking Lots Interactions between Representation Theories, Knot Theory, Topology, Quantum Field Theory, Category Theory, and Mathematical Physics. SUNY Potsdam June 2-6, 2003 Speakers S CHEDULES ABSTRACTS This workshop investigates the interactions between Representation Theories, Knot Theory, Topology, quantum Field Theory, Category Theory, and Mathematical Physics. This conference will be of great benefit to the researchers, recent Ph.Ds, and graduate students. Some financial support is available for graduate students, recent Ph.Ds, and others who are qualified. REGISTRATION Total cost of room and board, on Campus, is $206.50 Participants who choose to stay on campus will be housed in Draime Hall SUNY Potsdam Map) Off Campus housing Hotel listing (you need to make your own reservation) a block of rooms has been reserved at Clarkson Inn. For reservation please call 1 800 790 6970, before May 15, 2003($89.00 for single, and$99.00 for double, per night). you need to mention SUNY Potsdam math. conference.

113. Site Moved To Http://www.math.toronto.edu/~drorbn/ Java applets exploring configuration spaces. http://www.ma.huji.ac.il/~drorbn/People/Eldar/thesis/

Site Moved! This web page moved along with its administrator to Toronto. Your browser should take you there automatically in 10 seconds. If for some reason this does not happen, or if you loose your patience before, click on the link below: http://www.math.toronto.edu/~drorbn/People/Eldar/thesis/index.html Please update your links/bookmarks! Dror Bar-Natan

114. Lehigh University Geometry And Topology Conference Lehigh University, Bethlehem, PA, USA; 1214 June 2003. http://www.lehigh.edu/~dlj0/geotop.html

Lehigh University Geometry and Topology Conference Dates: June 10-12, 2004 The conference will start at 11:00 am on Thursday, June 10. The first talk will begin at 11:00 Thursday (this is a change from previous years), and the last talk will end before 5:00 Saturday, June 12. Principal Speakers Colin Adams, Williams College A pictorial survey of hyperbolic knots 11:00 Thurs. Yair Minsky, Yale Univ. Surfaces in hyperbolic 3-manifolds 1:30 Thurs Wolfgang Ziller, Univ. of Pennsylvania Manifolds with positive sectional curvature 9:00 Fri Shing-Tung Yau, Harvard Univ. TBA 1:30 Fri Jesper Grodal, Univ. of Chicago Lie groups from the homotopy viewpoint 9:00 Sat (note change of time) Peter Li, Univ. of California, Irvine Rigidity and structure of manifolds with positive spectrum 1:30 Sat (note change of time) Previous Principal Speakers In addition, there will be parallel sessions of 40-minute contributed talks, divided roughly into Differential and Complex Geometry, Algebraic Topology, and Geometric Topology. Breakfast will be provided Friday and Saturday mornings, and lunch will be provided Thursday, Friday and Saturday noons. Dinner will be the only meal not provided gratis. On Thursday, expeditions to nearby restaurants will be arranged, followed by a party. On Friday there will be a banquet at a cost of $30. On-campus housing is available at subsidized rates. More information will be available at this site as it becomes available. Please check back from time to time.

115. The Network Simulator Ns-2: Topology Generation The Network Simulator ns2 topology Generation. topology generation isrequired for network simulations. by hand. Inet topology Generator. http://www.isi.edu/nsnam/ns/ns-topogen.html

The Network Simulator ns-2: Topology Generation Topology generation is required for network simulations. In NS-2 you may create a topology for simulation using one of the following methods: by using the Inet topology generator. by using the GT-ITM topology generator. by using the Tiers topology generator. by using the other topology generators. by hand Inet Topology Generator Generating graphs from Inet topology generator Download the Inet Topology Generator from University of Michigan and create a internet topology using the configuration parameter. Conversion of Inet output to ns-2 format Use to convert the inet topology to ns. The command to execute the script is: inet2ns ns.topology Georgia Tech Internetwork Topology Models Generating graphs from GT-ITM topology generator. Download the GT-ITM Topology Generator software. The GT-ITM topology generator can be used to create flat random graphs and two types of hierarchical graphs, the N-level and transit-stub. Take a look at the examples in Daniel Zappala's homepage . Also look at the documents under docs subdirectory of GT-ITM's distribution. For example, we need to create a transit-stub graph with 200 nodes. So we create a specification file, say ts200, that goes like this:

116. Yi-Jen Lee Assistant Professor, Department of Mathematics, University of Princeton. topology Geometry. http://www.math.princeton.edu/~ylee/

117. The Math Forum - Math Library - Topology study of mathematics. This page contains sites relating to topology. Browseand Search the Library Home Math Topics topology. http://mathforum.org/library/topics/topology/

Browse and Search the Library Home Math Topics : Topology Library Home Search Full Table of Contents Suggest a Link ... Library Help Subcategories (see also All Sites in this category Algebraic Topology Knot Theory Topological Groups/Lie Groups Selected Sites (see also All Sites in this category GN General Topology (Front for the Mathematics ArXiv) - Univ. of California, Davis 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.

118. Math Forum: Leonard Euler And The Bridges Of Konigsberg The Beginnings of topology A Math Forum Project topology is one ofthe newest branches of mathematics. A simple way to describe http://mathforum.org/isaac/problems/bridges1.html

The Beginnings of Topology... A Math Forum Project Table of Contents: Famous Problems Home The Bridges of Konigsberg The Value of Pi Prime Numbers ... Links Topology is one of the newest branches of mathematics. A simple way to describe topology is as a 'rubber sheet geometry' - topologists study those properties of shapes that remain the same when the shapes are stretched or compressed. The 'Euler number' of a 'network' like the ones presented later in this discussion is an example of a property that does not change when the network is stretched or compressed. The foundations of topology are often not part of high school math curricula, and thus for many it sounds strange and intimidating. However, there are some readily graspable ideas at the base of topology that are interesting, fun, and highly applicable to all sorts of situations. One of these areas is the topology of networks, first developed by Leonard Euler in 1735. His work in this field was inspired by the following problem: The Seven Bridges of Konigsberg In Konigsberg, Germany, a river ran through the city such that in its center was an island, and after passing the island, the river broke into two parts. Seven bridges were built so that the people of the city could get from one part to another. A crude map of the center of Konigsberg might look like this:

119. JANET Topology topology. The JANET Backbone Map March 2003 backbone map thumbnail. TheJANET Backbone Schematic - March 2003 backbone schematic thumbnail. http://www.ja.net/topology/

JANET Home A B C ... Z Topology The JANET Backbone Map - March 2003 The JANET Backbone Schematic - March 2003 JANET's connections to external networks - updated March 2003 JANET - Showing approximate positions of regional networks - March 2003 Web Admin

120. Default JapanU.S. Mathematics Institute (JAMI) at Johns Hopkins University, MD, USA. Workshops Physics, D-branes, and Special Geometry, 1518 March and Low Dimensional topology, 1921 March 2002. http://mathnt.mat.jhu.edu/jami/JAMI2002/

Johns Hopkins University, Department of Mathematics Japan-U.S. Mathematics Institute The Japan-U.S. Mathematics Institute (JAMI) at Johns Hopkins is sponsoring a Conference on Geometry and Physics in the third week of March 2002, supported by the National Science Foundation, the Japan Society for the Promotion of Science, and the JHU Departments of Mathematics and of Physics and Astronomy.It begins with a Workshop on Physics, D-branes, and Special Geometry on the weekend of March 15-18, 2002 followed by a Workshop on Low Dimension al Topology on March 19-21, 2002 Organizers: Mikio Furuta, Tokyo University Shigeyuki Morita, Tokyo University Jack Morava, Johns Hopkins University Richard Wentworth, Johns Hopkins University List of Speakers: Workshop on Physics, D-branes, and special geometry From Physics M. Douglas, Rutgers Tohru Eguchi, Tokyo Greg Moore, Rutgers Hirosi Ooguri, Caltech Edward Witten, IAS and Mathematics: Matthew Ando, UICI Jim Bryan, UBC Yakov Eliashberg, Stanford/IAS Kenji Fukaya, Kyoto/IAS Mikio Furuta, Tokyo

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