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Graph Theory:     more books (100)

Graphs and Applications: An Introductory Approach (with CD-ROM) by Joan M. Aldous, Robin J. Wilson, 2000-04-26 Graph Theory (Graduate Texts in Mathematics) by Adrian Bondy, U.S.R. Murty, 2007-12-11 Introduction To Graph Theory by Khee Meng Koh, 2007-10-12 Introduction to Graph Theory (reprint) (Walter Rudin Student Series in Advanced Mathematics) by Gary Chartrand, Ping Zhang, 2004-12-21 Graph Theory and Its Applications, Second Edition (Discrete Mathematics and Its Applications) by Jonathan L. Gross, Jay Yellen, 2005-09-22 Graph Theory With Applications by John Adrian Bondy, 1976-06 Graph Theory: Modeling, Applications, and Algorithms by Geir Agnarsson, Raymond Greenlaw, 2006-10-02 Spectral Generalizations of Line Graphs: On Graphs with Least Eigenvalue -2 (London Mathematical Society Lecture Note Series) by Dragos Cvetkovic, Peter Rowlinson, et all 2004-08-16 A Beginner's Guide to Graph Theory by W.D. Wallis, 2007-06-08 Computational Discrete Mathematics: Combinatorics and Graph Theory with Mathematica ® by Sriram Pemmaraju, Steven Skiena, 2009-10-15 Graph Theory: An Introductory Course (Graduate Texts in Mathematics) by Bela Bollobas, 1994-08-26 Graph Theory (Graduate Texts in Mathematics) by Reinhard Diestel, 2010-10-31 Introduction to Graph and Hypergraph Theory by Vitaly I. Voloshin, 2009-04-01 Graph Theory As I Have Known It (Oxford Lecture Series in Mathematics and Its Applications) by W. T. Tutte, 1998-08-13

lists with details

21. Graph Theory Lesson 8
    graph theory Lessons. graphic graphic graphicLesson 8 Graph Coloring. Get the graph of a cube (it is under the Platonic Graph menu item).  
    http://www.utc.edu/~cpmawata/petersen/lesson8.htm

22. Combinatorics/Number Theory RESEARCH DIRECTORY
    graph theory, combinatorial number theory.  
    http://www.math.tamu.edu/research/research_areas/cnt.html

23. Graph Theory
    Reinhard Diestel. graph theory. Second Edition. SpringerVerlag, New York Graduate Texts in Mathematics, Volume 173 Softcover $39.95  
    http://www.math.uni-hamburg.de/home/diestel/books/graph.theory/

24. The Graph Theory White Pages
    Translate this page The graph theory White Pages. maintained by Daniel P. Sanders as part of www.graphtheory.com Resources People Research Writings The  
    http://www.cs.columbia.edu/~sanders/graphtheory/people/alphabetic.html

25.  An Overview On Graph Theory
    Leibniz Laboratory, The graph theory Team. An overview on graph theory. A graph is a very simple structure consisting of a set of  
    http://www-leibniz.imag.fr/GRAPH/english/overview.html
    
    Extractions: Home Members References Our topics ... Our software A graph is a very simple structure consisting of a set of vertices and a family of lines (possibly oriented), called edges (undirected) or arcs (directed), each of them linking some pair of vertices. An undirected graph may for example model conflicts between objects or persons. A directed graph (or digraph) may typically represent a communication network , or some domination relation between individuals, etc. The famous problem of the The number of concepts that can be defined on graphs is very large, and many generate deep problems or famous conjectures (for instance the four colour problem ). In fact, many of these concepts or theoretical questions arise from practical reasons (and not just from the mathematicians' imaginations) for solving real problems modeled on graphs. Moreover, researchers in Graph Theory try if possible to find efficient algorithms for solving these problems. The main classical problems in Graph Theory are : flow and connectivity (network reliability)

26. Homepage Of Sebastien Roch - Page Personnelle De Sébastien Roch
    Ecole Polytechnique, Montreal. Research interests combinatorial optimization, approximation algorithms, graph theory, mathematical programming, probability.  
    http://www.gerad.ca/~sroch

27. EIDMA Home Page
    Discrete Algebra and Geometry, Coding Theory, Information Theory and Cryptology, Combinatorial Optimization and Algorithms, graph theory.  
    http://www.win.tue.nl/math/eidma/

28. Ultrafast Parallel Algorithms And Reconfigurable Meshes
    Links to an online paper by Quentin F. Stout. Algorithms have been developed for problems in geometry, graph theory, arithmetic, sorting, and image processing.  
    http://www.eecs.umich.edu/~qstout/abs/DARPA92.html
    
    Extractions: EECS Department, University of Michigan Abstract: This survey paper describes our research in the development of very fast parallel algorithms, ones faster than those available through normal programming techniques or standard parallel computers. Algorithms have been developed for problems in geometry, graph theory, arithmetic, sorting, and image processing. The computing models that these algorithms have been developed for are concurrent read concurrent write parallel random access machines ( CRCW PRAMs ), and reconfigurable meshes ( rmeshes For CRCW PRAMS, our work has shown that by combining randomization with the use of some extra memory, one can solve some problems far faster than they can be solved if only randomization is used. We have developed ultrafast algorithms for several problems, where by ultrafast parallel algorithm we mean a parallel algorithm with an input of size n which uses at most a linear number of processors and finishes in poly-loglog time, i.e., in time O((loglog n k ) time for some k > 0. A particularly important ultrafast algorithm is

29. Unsolved Problems
    regular graphs without 3regular subgraphs.graph theory and its applications East and West Kotzig (see Bondy and Murty, graph theory with Applications, North-Holland, Amsterdam  
    http://www.math.fau.edu/locke/unsolved.htm
    
    Extractions: You can contact Stephen C. Locke at LockeS@fau.edu Several people have asked me about unsolved problems. I will take the easy way out: see the list of 50 problems in Bondy and Murty . You can now see the list as it originally appeard in the the text, Graph Theory with Applications . (May, 2004: The authors are writing the next edition of the book.) Some of these problems have been solved (and thus the title is slightly incorrect) and I won't claim to be familiar with all current results. If you find that one of them has been solved (or even that some reasonable progress has been made), please e-mail me . Also, I'm not giving you all of the references in Bondy and Murty . You should get yourself a copy of that book (or look at the online version).

30. Gupta, Shyam
    Indian Institute of Technology, Delhi Databases and Data Mining, graph theory, Computer Vision  
    http://www.cse.iitd.ernet.in/~skg

31. Dr. Huzur Saran Homepage
    Indian Institute of Technology, Delhi High Speed Networks, graph theory, Algorithms  
    http://www.cse.iitd.ernet.in/~saran

32. Bibliography On The Solution Of Sparse Linear Systems And Related Areas Of Compu
    With emphasis on Computational Linear Algebra, High Performance Computing, Mathematical Programming and graph theory. Searchable.  
    http://liinwww.ira.uka.de/bibliography/Math/sparse.linear.systems.html
    
    Extractions: Computer Science Bibliographies Up: Bibliographies on Mathematics Collection Home Bibliography on the Solution of Sparse Linear Systems and Related Areas of Computation About Browse Statistics Number of references: Last update: September 28, 2001 Number of online publications: Supported: yes Most recent reference: September 1997 Search the Bibliography Query: Options case insensitive Case Sensitive partial word(s) exact online papers only Results Citation BibTeX Count Only Maximum of matches Help on: [ Syntax Options Improving your query Query examples Brazil Abstract: This bibliography includes references on the Solution of Sparse Linear Systems, and Related Areas of Computation, with emphasis on: Computational Linear Algebra, High Performance Computing, Mathematical Programming, Graph Theory. Keywords: Sparse Linear Systems, Direct Methods, Computational Linear Algebra, High Performance Computing

33. Graphs: Theory - Algorithms - Complexity
    Topics. Tutorials Glossaries, Glossary of some basic graph theoretic terms Stephen C. Locke, Florida; graph theory Tutorials and Glossary Chris K. Caldwell  
    http://people.freenet.de/Emden-Weinert/graphs.html
    
    Extractions: This page collects information about graphs (here is a definition ) and pointers to corresponding web resources. Supplementing, comments and suggestions are most welcome! Please inform me about expired links. Many thanks to Laurence Pelletier, P. Ossona de Mendez, Victor Jimenez, and Pablo Moscato for contributions. Contents: Problem session of the International Colloquium on Extremal Graph Theory (Balatonlelle, Hungary, July 27 - August 2, 1997) , by Fan Chung Douglas West 's Open Problem Columns Problems in Topological graph theory , compiled by Dan Archdeacon (Vermont) (local copy as of August 1995

34. A Constructive Approach To Graph Theory
    Notes on a semiotic approach to constructing isomorphism invariants of graphs by JohnTagore Tevet.  
    http://www.hot.ee/tewet/

35. Graph Theory - Wikipedia, The Free Encyclopedia
    graph theory. From Wikipedia, the free encyclopedia. graph theory is the branch of mathematics that examines the properties of graphs. Image6ngraf.png.  
    http://en.wikipedia.org/wiki/Graph_theory
    
    Extractions: Graph theory is the branch of mathematics that examines the properties of graphs A graph with 6 vertices and 7 edges. Informally, a graph is a set of objects called vertices (or nodes) connected by links called edges (or arcs). Typically, a graph is depicted as a set of dots (i.e., vertices) connected by lines (i.e., edges). For more and formal definitions, see Glossary of graph theory and Graph (mathematics) Depending on the applications, edges may or may not have a direction; edges joining a vertex to itself may or may not be allowed, and vertices and/or edges may be assigned weights, that is, numbers. If the edges have a direction associated with them (indicated by an arrow in the graphical representation) then it is a directed graph , or digraph A graph with only one vertex and no edges is the trivial graph or "the dot" Structures that can be represented as graphs are ubiquitous, and many problems of practical interest can be formulated as questions about certain graphs. Various networks are conveniently described by means of graphs. For example, the link structure of

36. NBA Player Connection
    Mathmatical player connection. The CGI program is based on basic concepts of graph theory, which is an area of Mathematics and Computer Science.  
    http://www.math.uaa.alaska.edu/~afkjm/nbamain.html

37. Diwan, Ajit
    Indian Institute of Technology, Bombay Algorithms, graph theory, Combinatorics  
    http://www.cse.iitb.ernet.in/~aad/

38. The Graph Theory Team
    Leibniz Laboratory, The graph theory Team. get acquainted with the members of the graph theory team;; take a look at our overview on graph theory;;  
    http://www-leibniz.imag.fr/GRAPH/english/welcome.html

39. DIMACS Workshop On Geometric Graph Theory
    DIMACS Workshop on Geometric graph theory. September 30 October 4, 2002 DIMACS Center, Rutgers University, Piscataway, New Jersey.  
    http://dimacs.rutgers.edu/Workshops/GeometricGraph/
    
    Extractions: DIMACS partner institution employees** DIMACS long-term visitors*** Registration fee to be collected on site, cash, check, VISA/Mastercard accepted. Our funding agencies require that we charge a registration fee during the course of the workshop. Registration fees include participation in the workshop, all workshop materials, breakfast, lunch, breaks and any scheduled social events (if applicable) * College/University faculty and employees of non-profit organizations will automatically receive the reduced rate. Other participants may apply for a

40. Institute For Theoretical Computer Science
    ETH, Zurich. The members are active in teaching and research in topics including design and analysis of algorithms, in particular in graph theory and computational geometry; data structures, in particular for spatial data; computability and complexity; information security and cryptography; and parallel computation.  
    http://www.inf.ethz.ch/department/TI/

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