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Graph Theory:     more books (100)

Graph Theory Applications (Universitext) (Volume 0) by L.R. Foulds, 1991-11-25 Algorithmic Graph Theory by Alan Gibbons, 1985-07-26 Algorithms on Trees and Graphs by Gabriel Valiente, 2010-11-02 Graph Theory by W. T. Tutte, 2001-03-01 Algebraic Graph Theory (Cambridge Mathematical Library) by Norman Biggs, 1994-02-25 Graph Theory by Ronald J. Gould, 1988-04 Groups, Graphs and Trees: An Introduction to the Geometry of Infinite Groups (London Mathematical Society Student Texts) by John Meier, 2008-09-15 A First Look at Graph Theory by John Clark, Derek Allan Holton, 1991-05 Graph Theory with Applications to Engineering and Computer Science by Narsingh Deo, 2004-10-15 Digraphs: Theory, Algorithms and Applications (Springer Monographs in Mathematics) by Jørgen Bang-Jensen, Gregory Z. Gutin, 2010-09-30 Network Science: Theory and Applications by Ted G. Lewis, 2009-03-11 Quantum Probability and Spectral Analysis of Graphs (Theoretical and Mathematical Physics) by Akihito Hora, Nobuaki Obata, 2010-11-02 Graph Theoretic Methods in Multiagent Networks by Mehran Mesbahi, Magnus Egerstedt, 2010-07-21 Matroid Theory (Dover Books on Mathematics) by D. J. A. Welsh, 2010-06-17

lists with details

61. EUROCOMB 2005
    European Conference on Combinatorics, graph theory, and Applications. Technische Universität, Berlin, Germany; 59 September 2005.  
    http://www.math.tu-berlin.de/EuroComb05/

62. Journal Of Graph Theory
    Journal of graph theory. ISSN 03649024; Publisher John Wiley Sons. John Wiley Sons Web Page John Wiley Sons Web Page (European Mirror)  
    http://elib.cs.sfu.ca/Collections/CMPT/cs-journals/P-Wiley/J-Wiley-JGT.html

63. MIT OpenCourseWare | Mathematics | 18.315 Combinatorial Theory: Introduction To
    18.315 Combinatorial Theory Introduction to graph theory, Extremal and Enumerative Combinatorics. Spring 2005. Claw covering of the graph of an icosahedron  
    http://ocw.mit.edu/OcwWeb/Mathematics/18-315Spring-2005/CourseHome/
    
    Extractions: skip to content Home Courses Donate ... Mathematics Combinatorial Theory: Introduction to Graph Theory, Extremal and Enumerative Combinatorics Claw covering of the graph of an icosahedron from Problem Set 2. (Image by Prof. Igor Pak.) This course features problems sets in the assignments section, readings , and a complete set of lecture notes This course serves as an introduction to major topics of modern enumerative and algebraic combinatorics with emphasis on partition identities, young tableaux bijections, spanning trees in graphs, and random generation of combinatorial objects. There is some discussion of various applications and connections to other fields. Instructor:

64. 21st LL-Seminar On Graph Theory
    The 21st LLSeminar on graph theory takes place from April, 26 - 28 in room z-129 ( Oman-Saal ) of the University of Klagenfurt in Universitätsstraße 65-67,  
    http://www.uni-klu.ac.at/math-or/LLseminar/

65. Graph Theory 2005
    This is the web page for the graph theory meeting at Hotel Storebælt, Nyborg, Denmark December 14, 2005. The conference is planned to be held in the nice  
    http://www.imada.sdu.dk/~jbj/GT2005/
    
    Extractions: This is the web page for the graph theory meeting at Hotel Storebælt, Nyborg, Denmark December 1-4, 2005 The conference is planned to be held in the nice conference center Hotel Storebælt. This is situated in Nyborg close to the sea and easily accessible from the train station at Nyborg. Nyborg is on the way to Odense from Copenhagen. In due time we will publish guidance here on how to find Hotel Storebælt from Nyborg train station. The distance is 1.5 km. Jørgen Bang-Jensen, Department of Mathematics and Computer Science, University of Southern Denmark at Odense Adrian Bondy, LAPCS, University Claude Bernard Lyon1 and C.N.R.S Paris Stephan Brandt, Department of Mathematics, Technische Universitat Ilmenau Marco Chiarandini , Department of Mathematics and Computer Science, University of Southern Denmark.

66. David Eppstein - Publications
    All graph algorithm papers Subgraph isomorphism Partial cubes and media theory Matching Traveling salesman and hamiltonian cycle problems  
    http://www.ics.uci.edu/~eppstein/pubs/graph.html

67. Math Trek: Splitting Terrorist Cells, Science News Online, Jan. 10, 2004
    One way to describe a terrorist organization is in terms of a graph—a web of My method uses order theory to quantify the degree to which a terrorist  
    http://www.sciencenews.org/20040110/mathtrek.asp
    
    Extractions: Week of Jan. 10, 2004; Vol. 165, No. 2 Ivars Peterson How can you tell if enough members of a terrorist cell have been captured or killed so there's a high probability that the cell can no longer carry out an attack? A mathematical model of terrorist organizations might provide some clues. The question is what sort of mathematical model would work best. One way to describe a terrorist organization is in terms of a graph—a web of lines linking nodes. In this model, each node would represent an individual member of a given cell, and a line linking two nodes would indicate direct communication between those two members. In this hypothetical four-member cell, represented by a graph, Boromir, Celeborn, and Denethor communicate directly with each other, but Aragorn communicates only with Boromir. When a cell member is captured or killed, the corresponding node is removed from the graph. It's possible to assess the impact of such losses on a cell's effectiveness by considering how the links among the cell's members are affected. Removing enough nodes leads to disruption. Mathematically, you could ask the question: How many nodes must you remove from a given graph before it splits into two or more separate pieces?

68. Graph
    Definition of graph, possibly with links to more information and implementations.  
    http://www.nist.gov/dads/HTML/graph.html
    
    Extractions: vertex edge See also Relations between vertices: adjacent self-loop , Relations between graphs: isomorphic homeomorphic dual subgraph , Properties: diameter degree , Implementations: adjacency-list representation adjacency-matrix representation Other: graph drawing graph partition Note: Graphs are so general that many other data structures, such as trees , are just special kinds of graphs. A graph is like a road map. Cities are vertices. Roads from city to city are edges. (How about junctions or branches in a road? You could consider junctions to be vertices, too. If you don't want to count them as vertices, a road may connect more than two cities. So strictly speaking you have hyperedges in a hypergraph . If you want to allow more than one road between each pair of cities, you have a

69. Class Notes For CS174
    Each lecture appears twice The source is a .tgz file containing all source files (including pictures). The second is the .ps file, suitable for printing  
    http://www.cs.berkeley.edu/~blum/174notes.html
    
    Extractions: Each lecture appears twice...The source is a .tgz file containing all source files (including pictures). The second is the .ps file, suitable for printing on any PostScript printer. Lecture 2 Lecture 3 Lecture 4 Lecture 5 Lecture 6 Lecture 7 Lecture 8 Lecture 9 Lecture 10 Lecture 11 Lecture 12 Lecture 13 Lecture 14 Lecture 15 Lecture 16 Lecture 17 Lecture 18 Lecture 19 Lecture 20 Lecture 21 Lecture 22 Lecture 23 Lecture 24 (Including Hal Wasserman's paper on Approx. Mean-Square Measure)

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