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         Graph Theory:     more books (100)
  1. Algorithmic Graph Theory by James A. M. McHugh, 1989-08
  2. The Theory of Graphs and Its Applications by Claude Berge, 1962
  3. Introductory Graph Theory, by Andrasfai, 1978-01-01
  4. Fundamentals of Graph Theory by A. A. Zykov, 1990-08
  5. Exercises in Graph Theory (Texts in the Mathematical Sciences) by O. Melnikov, V. Sarvanov, et all 1998-03-31
  6. Graphs, Algorithms, and Optimization (Discrete Mathematics and Its Applications) by William Kocay, Donald L. Kreher, 2004-11-29
  7. Introduction to Coding Theory (Graduate Texts in Mathematics) by J.H. van Lint, 1998-12-28
  8. Giraffe Graphs (Rookie Read-About Math) by Melissa Stewart, 2007-03
  9. Theory and Application of Graphs (Network Theory and Applications) by Junming Xu, 2003-07-31
  10. Planar Graph Drawing (Lecture Notes Series on Computing) by Takao Nishizeki, Dr Md Saidur Rahman, 2004-09-30
  11. Graphic Structure Theory: Proceedings of the Ams-Ims-Siam Joint Summer Research Conference on Graph Minors Held June 22 to July 5, 1991, With Support (Contemporary Mathematics) by Neil Robertson, 1993-08
  12. The theory of graphs: a basis for network theory, (Pergamon unified engineering series) by Lee M Maxwell, 1971
  13. Perfect Graphs by J.L.R. Alfonsin, 2001-09-15
  14. Chemical Graph Theory by Nenad Trinajstic, 1983-08-18

121. MIGHTY XXXV
The ThirtyFifth Midwestern graph theory Conference. Illinois State University, Normal, Illinois, USA; 2728 September 2002.
http://www.math.ilstu.edu/~saad/mighty01.html
ANNOUNCEMENT [Updated Oct. 11, 2002] Thirty-Fifth
MI DWESTERN G RAP H T HEOR Y CONFERENCE (MIGHTY XXXV)
Friday, Sept. 27 - Saturday, Sept. 28, 2002
Illinois State University
Normal, Illinois You are warmly invited to participate in MIGHTY XXXV, the Thirty-Fifth Midwestern Graph Theory Conference, to be held September 27-28, 2002 at Illinois State University, Normal, Illinois. This regional conference brings together researchers in graph theory and combinatorics from the midwestern states. As a special feature, this conference will include two one-hour invited lectures. There will also be the traditional sessions of 20-minute contributed talks. New! New! MIGHTY XXXV PICTURES New! New! DETAILED SCHEDULE
Printer-Friendly Maps Paid parking ($3 per day) is available in the South University Street Parking Garage (map index 58) INVITED SPEAKER:
Michal Morayne
, Wroclaw University of Technology
; Friday, September 27, 4:00-5:00p.m. ( Stevenson Hall Room 401) The Secretary Problem- graph theoretic aspects of the celebrated "secretary problem", a decision problem about selecting a candidate from a number of job applicants
Second Invited Talk ; Saturday, September 28, 11:00a.m.-noon. (

122. Graph Theory And The Web Map
graph theory and the Web Map. Interestingly, these ideas can be extended to find concepts and applications of graph theory in the Web map.
http://users.forthnet.gr/ath/kimon/GTandWeb/GTandWeb.html
Graph Theory and the Web Map There are millions of HTML pages in the Net and most of them contain links (that’s not great news). These links have a direction (obvious too). Some pages receive much attention and have many pages refer to them: software repositories, international organizations, pages written by acknowledged experts in various fields etc. Conversely, there are pages with many links, such as resource lists. Some clever people realized that they could build better search engines by relating the two types:
This is a circular definition but it works. Iterative algorithms can take usual text-search results, sort out things and produce the "authorities". This is the idea behind the IBM CLEVER project, click here for details. Google also does something similar, read the press release. Interestingly, these ideas can be extended to find concepts and applications of Graph Theory in the Web map. A directed graph is a collection of nodes (vertices) together with arcs joining some of these vertices. The Web is a huge directed graph G=(V,E) where the set V of vertices is the set of all pages and the set E of arcs corresponds to all pointers.
In the figure above, page B points to C and D and is pointed by pages A and C. Vertex B has both

123. Laboratory For Networks And Applied Graph TheoryLaboratory For Networks And Appl
Laboratory for Networks and Applied graph theory. CoDirectors Fred Annexstein and Ken Berman.
http://www.ececs.uc.edu/~berman/gnat/
Laboratory for Networks and Applied Graph Theory
Co-Directors: Fred Annexstein and Ken Berman
People Presentations and Talks Affiliations ...
Project
Welcome to the homepage of our laboratory. Here you will find out about research we are pursuing concerning the application of algorithms analysis and graph theoretic techniques to problems in the scientific study of computers and networks. We are particularly interested in applications of algorithms and graph theory to large-scale networks, Internet technologies,and network communication schemes. We are also interested in related computational problems such as graph drawing and modeling.
    Demonstrations
  • Models for Network Scalability - Geographic Models (Server Location - Interference/Threshold)
    • Distributed Models and Algorithms for Surviavbility in Network Routing abstract
    • Directional routing via generalized st-numberings abstract
  • Peer-to-peer, Evolving Networks, and File Sharing Technology
    • Latency Effects on Reachability in Large-scale Peer-to-Peer Networks abstract full paper to appear in SPAA 2001.

124. MMS Online Graph Theory Course Introduction
graph theory and Enumeration Course designed by Dale Winter. The goals of this project are, firstly, to acquaint you with some of
http://www.math.lsa.umich.edu/mmss/coursesONLINE/graph/
Graph Theory and Enumeration
Course designed by Dale Winter
The goals of this project are, firstly, to acquaint you with some of the ideas and principles involved in the mathematical study of counting and combinatorial graphs, and secondly, to provide a starting point for mathematical explorations of your own.
The theory of graphs started in a paper published in 1736 by the Swiss mathematician Leonhard Euler. The idea in Euler's paper, which has blossomed into graph theory, grew out of a now popular problem known as the "Seven Bridges of Königsberg." The problem goes something like this:
It was said that people spent their Sundays walking around, trying to find a starting point so that they could walk about the city, cross each bridge exactly once, and then return to their starting point. Can you find a starting point, and a path around the city that allow you to do this?
Another famous problem that we will develop tools to help us with is the "Four Color Problem."

125. Search Graph Bibliography
At the University of Alberta.
http://www.cs.ualberta.ca/~stewart/GRAPH/search/bibsearch.html
Search Graph Biblilography
This form will search the graph bibiliography and send output back as either a cite key with a title, or as a set of bibTeX records. See NOTES below. Output format: Cite key bibTeX First Search Term:
Second Search Term:
Third Search Term:
NOTES ON SEARCHING
Search Engine
The search engine is based on an ancient Perl script written by Dr. Joe Culberson in University of Alberta. A record is reported if the patterns match anywhere in the bibTeX record. All matches are done on lower case after non-alphabetic characters in the bibTeX file are eliminated. Thus, setting the First Search term to "erdos" and the Second to "bollobas" will retrieve a record containing the field
as well as two references in a volume honoring Erdos and edited by Bollobas.
String Definitions
The bibTeX file contains a number of string definitions used throughout. To determine the definition of a string in a bibTeX record, set the output format to bibTeX , then use the string in the First Search Term and the word "string" in the Second. For example, setting the first to "ejor" and the second to "string" results in the output
Back to the graph Page
stewart@cs.ualberta.ca, July 29, 1995

126. Graph Theory
graph theory. To understand the language of graph theory. . In this section, we look at graph theory, perhaps the most fun area of mathematics.
http://www.furman.edu/~markus/graph.htm
Graph Theory
Learning objectives:
  • To be able to construct graphs depicting various relationships.
  • To use graph theory to solve puzzles.
  • To understand the language of graph theory . In this section, we look at graph theory, perhaps the most fun area of mathematics.
    • A tutorial on Euler paths, Euler circuits, Hamilton paths and Hamilton circuits. Note that you do not need to comment on completing this tutorial - the comments do not go to me! You will need to register to use this.
    • Take a look at the game instant insanity
    • This link is to a mathematical games and recreations page. It includes a write up on Euler's Konigsberg Bridge Problem and Hamilton's around the world game.
    Click here to return to the Lisa Markus home page.
    Click here to return to the Finite Mathematics home page.
  • 127. Graph Theory Glossary
    Alphabetic list of terms by Chris Caldwell.
    http://www.utm.edu/departments/math/graph/glossary
    Graph Theory Glossary
    Chris Caldwell This glossary is written to supplement the Interactive Tutorials in Graph Theory . Here we define the terms that we introduce in our tutorialsyou may need to go to the library to find the definitions of more advanced terms. Please let me know of any corrections or suggestion! A B C D ... Z
    adjacent
    Two vertices are adjacent if they are connected by an edge.
    arc
    A synonym for edge. See graph
    articulation point
    See cut vertices
    bipartite
    A graph is bipartite if its vertices can be partitioned into two disjoint subsets U and V such that each edge connects a vertex from U to one from V. A bipartite graph is a complete bipartite graph if every vertex in U is connected to every vertex in V. If U has n elements and V has m , then we denote the resulting complete bipartite graph by K n,m . The illustration shows K . See also complete graph and cut vertices
    chromatic number
    The chromatic number of a graph is the least number of colors it takes to color its vertices so that adjacent vertices have different colors. For example, this graph has chromatic number three.
    When applied to a map this is the least number of colors so necessary that countries that share nontrivial borders (borders consisting of more than single points) have different colors. See the

    128. CAAM 470 - Introduction To Graph Theory
    CAAM 470 Introduction to graph theory Rice University, Fall 2002. Textbook Douglas B. West, Introduction to graph theory, 2nd edition, Prentice Hall (2000).
    http://www.caam.rice.edu/~nated/caam470/
    CAAM 470 - Introduction to Graph Theory
    Rice University, Fall 2002
    Is it true that in any party of six people there are three mutual acquaintances or three mutual strangers? How many pawns can be placed on the squares of a chessboard so that no three are on a line in any direction? True or false? In a league where each team plays every other team exactly once, there must be a team such that the number of teams that it beats is at most half the number of additional teams that they beat.
    Instructor
    Dr. Nathaniel Dean
    DH 3023, 713-348-6113, nated@caam.rice.edu
    Office Hours: WF 10:30AM - 11:30AM or by appointment
    Time and Place: MWF 1:00PM-1:50PM in DH 1046
    Accomodations: Any student with a disability requiring accomodations in this class is encouraged to contact me after class or during office hours. All discussions will remain confidential. Additionally, students should contact the Disabled Student Services office in the Ley Student Center.
    Assistant
    Cong Teng
    DH 2107, x2866, cteng@caam.rice.edu

    129. Graph Theory WS 03-04
    graph theory (37485) WS 03/04. Introduction to graph theory (Textbook) In lecture we will follow the textbook Introduction to graph theory by Doug West.
    http://www.ti.inf.ethz.ch/ew/courses/GT03/
    Graph Theory (37-485) WS 03/04
    Apero
    You are invited to join the Apero after the whole course. It will take place from 16:00 on February 4, Wednesday at the round area in front of IFW B48.2.
    Examination
    • Date : March 2 (Tuesday), 2004
    • Time : 9:00 - 11:00 AM
    • Place : HG F19 (Room F19 of the Main Building of ETH)
    • Detail PDF PS
    • Administration : Mathematics students and graduate students, please send an email to us to tell whether you are going to take the exam or not.
    • Lectures : Wed 10-12 @ IFW B42.
    • Exercises : Wed 15-16 @ IFW B42.
    Instructors
    Lecturer:
    IFW B48.1/ Tel: (01) 632-0858. e-mail:
    Assistant: Yoshio Okamoto
    IFW B48.2/ Tel: (01) 632-7148. e-mail:
    Abstract of the course
    This course is an introduction to the theory of graphs intended for students in mathematics and computer science/engineering students with an interest in theory. We start from basic definitions and examples, but hope to move on quickly and cover a broad range of topics. Some applications and relations to Computer Science will also be discussed. Emphasis will be given to reading, understanding and developing proofs. There is no prerequisite, other than basic mathematics introduced in the Grundstudium. Possible topics include: degrees, paths, trees, cycles, Eulerian circuits, bipartite graphs, extremality, matchings, connectivity, network flows, vertex and edge colorings, Hamiltonian cycles and planarity.
    Procedures, exam, exercises

    130. CIRM/DONET Graph Theory Workshop
    The 2000 CIRMDONET WORKSHOP on graph theory May 7-12, 2000 Levico, Trento, Italy List of participants THE PROGRAM -, Robin Thomas
    http://homepages.cwi.nl/~bgerards/GRAPHSHOP/
    The 2000 CIRM-DONET WORKSHOP
    on
    GRAPH THEORY
    May 7-12, 2000
    Levico, Trento, Italy
    List of participants

    THE PROGRAM
    Robin Thomas
    presented the 10-hour course: Structural Graph Theory and Applications to Coloring
    Robin has set up a web-page with an outline of the course, transparancies of his talks during the workshop, and pointers to relevant literature.
    Lex Schrijver presented three lectures on: Paths, Matchings, and Algorithms
    Dominic Welsh presented three lectures on: Counting, Polynomials, and Complexity THE LOCATION The workshop was held at Grand Hotel Bellavista in Levico, a village in the Alps close to Trento. There are many places to sit and work together. The pleasant working atmosphere offered by the hotel is further supported by the scenic surroundings with beautiful hiking possibilities. PARTICIPATION The workshop was open to everyone interested. So not restricted to DONET members. 68 senior and junior researchers in Graph Theory participated at the workshop. They came from all over the world: Brasil, Canada, Czech Republic, France, Germany, Hungary, Italy, Japan, Mexico, The Netherlands, New Zealand, Saudi Arabia, Slovenia, United Kingdom, and the USA (see list of participants ORGANIZATION The meeting has been organized by Michele Conforti (University of Padova

    131. 21st LL-Seminar On Graph Theory
    Translate this page 21st LL-Seminar on graph theory. More detailed information can be obtained by using a browser such as Netscape 2.0 or higher.
    http://www.uni-klu.ac.at/math-or/LLseminar/
    21st LL-Seminar on Graph Theory

    132. OUP USA: Graph Theory 1736-1936: Norman L. Biggs
    Two centuries of graph theory, by Norman L. Biggs, E. Keith Lloyd, and Robin J. Wilson.
    http://www.oup-usa.org/toc/tc_0198539169.html
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    Table of Contents
    Graph Theory 1736-1936
    Graph Theory 1736-1936 Norman L. Biggs, E. Keith Lloyd and Robin J. Wilson paper 256 pages Dec 1986 In Stock Price: $65.00 $5.00 (US) $10.00 (INTL) Paths Circuits Trees Chemical Graphs Euler's Polyhedral Formula The Four-Colour ProblemEarly History Colouring Maps on Surfaces Ideas from Algebra and Topology The Four-Colour Problemto 1936 The Factorization of Graphs Appendix 1: Graph Theory since 1936 Appendix 2: Bibliographical Notes Appendix 3: Bibliography: 1736-1936 Index of Names Contact Us Search Site Map Department Listing ... Employment Opportunities
    Publication dates and prices are subject to change without notice.

    133. Graph Theory Applied To Topology Analysis - CAIDA : ANALYSIS : Topology
    graph theory Applied to Topology Analysis, Specific methods and definitions for analyzing network topology using graph theory are presented below.
    http://www.caida.org/analysis/topology/graphtheory.xml

    ANALYSIS
    topology : graphtheory.xml Graph Theory Applied to Topology Analysis
    Network topologies may be treated as a directed graph. Specific methods and definitions for analyzing network topology using graph theory are presented below.
    Combinatorial Core
    The combinatorial core of a directed graph is its subset obtained by iterative stripping of nodes that have outdegree and of 2-loops involving nodes that have no other outgoing edges except those connecting them to each other. Note that the indegree of either type of stripped node may be arbitrarily large. In typical skitter snapshots we have studied, the combinatorial core contains approximately 10% of the nodes of the original non-stripped graph.
    Extended Core
    The iterative stripping procedure may be selectively applied only to the nodes of outdegree that have indegree 1. In that case, the stubs of the graph, i.e., trees connected to the rest of the graph by a single link, are stripped. We call this superset of the core the extended core , and in our skitter topology snapshots the extended core typically contains 2/3 of the nodes of the original graph, a much greater fraction than in the positive outdegree part (our combinatorial core
    Reachability
  • We call a node B reachable from a node A if there is a directed path from A to B, i.e. a path in which each directed edge is taken toward B in the proper direction.
  • 134. Extremal Graph Theory
    Extremal graph theory. The study of how the intrinsic structure of graphs ensures certain types of properties (eg, Cliqueformation
    http://forgodot.new21.org/lecture/graph_theory/contents/Extremal Graph Theory.ht
    Extremal Graph Theory
    The study of how the intrinsic structure of graphs ensures certain types of properties (e.g., Clique-formation and Graph Colorings) under appropriate conditions.

    135. Quantum Graph Theory
    Quantum graph theory. Of great concern to physical models using quantum graph theory is what basis independent quantities characterize a quantum graph.
    http://members.aol.com/jmtsgibbs/qgraph.htm
    Quantum Graph Theory
    Classical Graphs
    A classical graph is a set of vertices V and a set E of two element sets of vertices called edges. You can think of this as a set of points with lines connecting pairs of points. The quantum graphs I will define are actually counterparts to directed graphs. A directed graph is a set of vertices V and a set E of ordered pairs of vertices called edges. Imagine putting arrows on all the lines in the figure described above indicating their direction. Also, edges which connect a point to itself are now allowed.
    Quantum Points
    A quantum point A co-point
    Quantum Arrows
    A quantum arrow There is a natural operation multiplying arrows by points and arrows by arrows represented by ordinary matrix multiplication. The reverse of a quantum arrow is found by taking the Hermitian conjugate of its matrix. A Hermitian arrow is one that is its own reverse. Reversal is a basis independent property of an arrow. Another important type of arrow is a unitary arrow which is represented by a unitary matrix. A unitary arrow may be used to carry out a change of basis on the point space. The property of being unitary is also basis independent. Change of basis effected by the unitary arrow U:
    Quantum Graphs
    A quantum graph is an element of the Grassmann algebra over the space of arrows. If the space of points is N dimensional, then the space of arrows is N^2 dimensional, and the space of quantum graphs is 2^(N^2) dimensional. The basis for the space of quantum graphs is the Grassmann product of a number of basis elements of the space of arrows. The Grassmann product is associative, distributive, and antisymmetric. Because of the very limited number of symbols available in HTML, I will use * for the Grassmann product.

    136. Problems Ex Cameron's Homepage
    Maintained by Peter Cameron.
    http://www.maths.qmw.ac.uk/~pjc/oldprob.html
    Problems
    These are problems which have been on my homepage and are now put out to grass. See also permutation group problems 1. In 1956, Rudin defined a permutation of the integers which maps 3 x to 2 x x +1 to 4 x +1, and 3 x -1 to 4 x -1 for all x Problem: Determine the cycle structure of this permutation. I have just learned (December 1998) that this problem is older: it is the "original Collatz problem" from the 1930s (before the famous 3 x +1 problem). A paper by Jeff Lagarias gives details. 2. Let f k,n ) be the number of rooted trees with n leaves, all at level k (that is, distance k from the root), up to isomorphism of rooted trees. Prove that f k n f k,n ) tends to infinity with n , for fixed k . Is it even true that f k n f k,n ) is at least 1 + ( n k Solution by Peter Johnson. Let r be the maximum number of edges from a vertex on one level to the next level, in a tree with n vertices at level k . Then r k is at least n , so r is at least n k From any tree of height k +1, we obtain at most k different trees of height k by suppressing one level (replacing the paths of length 2 crossing this level by single edges). But there is some tree of height k from which at least p n k trees of height k +1 can be recovered by introducing a new level. (Choose a level where some vertex has at least

    137. INTERNATIONAL COLLOQUIUM ON COMBINATORICS AND GRAPH THEORY
    INTERNATIONAL COLLOQUIUM ON COMBINATORICS AND graph theory. A satellite conference of ECM2 ECM2. Date July 1520, 1996, the week before ECM2 Location
    http://www.math-inst.hu/conferences/comb96/home.html
    INTERNATIONAL COLLOQUIUM ON COMBINATORICS AND GRAPH THEORY
    A satellite conference of
    Date:
    July 15-20, 1996, the week before
    Location:
    Balatonlelle, Hungary
    Here is the map
    Further information
    e-mail: comb96@math-inst.hu

    138. Graph Theory -- Graph Theory Textbooks And Resources
    The purpose of www.graphtheory.com is to provide information about the textbook graph theory and Its Applications and to serve as a comprehensive graph theory resource for graph theoreticians and students.
    http://www.graphtheory.com/
    o Home Page
    o About the Authors
    o
    Jonathan L. Gross
    o Jay Yellen
    o ORDER THE BOOKS
    o Graph Theory
    Resources

    o
    People
    o Research
    o Writings
    o Conferences o Journals o The Four-Color o Theorem o White Pages o White Pages ....o Registration o Feedback o Site Correction Change Request o Request an Evaluation Copy o Graphsong Last Edited 12 Jan 2004 As seen on Yahoo Google AltaVista Hotbot ... MSN , and Lycos More from AltaVista here Aaron D. Gross Webmaster's Homepage Email the Webmaster
    Graph Theory
    Textbooks and Resources
    The purpose of www.graphtheory.com is to provide information about the textbooks The Handbook of Graph Theory Graph Theory and Its Applications and Topological Graph Theory and to serve as a comprehensive graph theory resource for graph theoreticians and students.
    This site features the textbooks of Jonathan Gross Jay Yellen New in December 2003 zoom cover Order from Amazon Index
    Handbook of Graph Theory Jonathan L Gross Columbia University, New York, New York, USA

    139. Douglas West's Home Page
    Home page of D. West with description of his books Introduction to graph theory, Mathematical Thinking ProblemSolving and Proofs, Combinatorics A Core Course, The Art of Combinatorics.
    http://www.math.uiuc.edu/~west/
    Douglas B. West's Home Page
    Professor, Mathematics Dept. Univ. of Illinois .... Urbana, IL 61801-2975
    Email: west@math.uiuc.edu ............................. Fax: (217) 333-9576
    Office: (217) 333-1863 (226 Illini Hall) .......... Hours: MWF 3:12-4:18, etc.
    Resources maintained by DBW
    Links about DBW and UIUC
    Books and Courses
    SPRING 2004 COURSES: MATH 312 MATH 417 Book titles link to contents in postscript or to further resources.
    Course numbers link to corresponding course material.
    For further information, email west@math.uiuc.edu

    140. Graph Theory Of Brian Alspach - Simon Fraser Univ. - 2003
    graph theory of Brian Alspach Simon Fraser University, Burnaby, BC May 25 29, 2003. Sponsors. Anyone with an interest in graph theory is invited.
    http://www.pims.math.ca/gtba/
    Graph Theory of Brian Alspach
    Simon Fraser University, Burnaby, B.C.
    May 25 - 29, 2003
    Sponsors Sponsors are the Pacific Institute for the Mathematical Sciences Simon Fraser University The School of Computing Science at Simon Fraser University and The Department of Mathematics at Simon Fraser University
    Conference synopsis The conference is in celebration of Brian Alspach's 65th birthday. Vertex-transitive graphs, especially Cayley graphs, have been investigated for many years and are still the subject of numerous research problems. Graph decompositions have an even longer history. The two areas overlap significantly because many decomposition problems and results deal with vertex-transitive graphs. The conference will present current research in both areas, as well as other current developments in graph theory. Anyone with an interest in graph theory is invited.
    Organizing Committee
    Invited speakers Invited speakers are:

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