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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

Graph Theory Tutorials
Basic concepts of graph theory by Chris Caldwell.
http://www.utm.edu/departments/math/graph/

Extractions: Graph Theory Tutorials Chris K. Caldwell (C) 1995 This is the home page for a series of short interactive tutorials introducing the basic concepts of graph theory. There is not a great deal of theory here, we will just teach you enough to wet your appetite for more! Most of the pages of this tutorial require that you pass a quiz before continuing to the next page. So the system can keep track of your progress you will need to register for each of these courses by pressing the [REGISTER] button on the bottom of the first page of each tutorial. (You can use the same username and password for each tutorial, but you will need to register separately for each course.) Introduction to Graph Theory (6 pages) Starting with three motivating problems, this tutorial introduces the definition of graph along with the related terms: vertex (or node), edge (or arc), loop, degree, adjacent, path, circuit, planar, connected and component. [ Suggested prerequisites: none Euler Circuits and Paths Suggested prerequisites: Introduction to Graph Theory Coloring Problems (6 pages) How many colors does it take to color a map so that no two countries that share a common border have the same color? This question can be changed to "how many colors does it take to color a planar graph?" In this tutorial we explain how to change the map to a graph and then how to answer the question for a graph. [
Graph Theory@Everything2.com
A branch of mathematics involving the study of graph s, collections of point s (commonly called vertices or node s; this is the sense of node used on Everything) which are
http://everything2.com/title/graph theory
Algorithmic Graph Theory
Lecture notes and references by Rashid Bin Muhammad.
http://www.personal.kent.edu/~rmuhamma/GraphTheory/graphTheory.htm

Extractions: Algorithms Compilers Computer Architecture Computational Geometry ... Parallel Computing Introduction Definitions and Examples Eulerian Graphs Hamiltonian Graphs ... Graph Coloring Advanced Topics in Graph Algorithms (ps) by Ron Shamir Technical report based on lecture notes. Collection of Lecture Notes, Surveys, and Papers at U. of Paderborn-Germany C ompendium of NP optimization problems, A Edited by Pierluigi Crescenzi and Viggo Kann Continuously updated catalog of approximability results for NP optimization problems Geometry in Action: Graph Drawing by David Eppstein, U. California-Irvine Graphs and Graph Theory Graph Coloring Page Graph Drawing Tutorial (pdf) by Isabel F. Cruz and Roberto Tamassia Graph Theory (pdf) byReinhard Diestel Free searchable and hyperlinked electronic edition of the book. Graph: Theory - Algorithms - Complexity Graph Theory Tutorials and Graph Theory Glossary Graph Theory and its Applications comprehensive graph theory resource for graph theoreticians and students. Graph Theory White Pages, The
Graph Theory
Definitions of graph theory terms.
http://www.math.fau.edu/locke/graphthe.htm

Extractions: How to contact me Why I don't want to talk about: Goldbach's Conjecture If you have a graph theory page, let me know and I might include a link to it from my page for links to other people's files . I won't usually link to commercial pages. Please note also: I have received requests for assistance on problems that are standard undergraduate exercises. The most I will do in these situations is point out the exercise in a standard text (in case the writer doesn't realize that it is a standard problem) or refer the writer to a chapter in a standard textbook. The earliest paper on graph theory seems to be by Leonhard Euler, Solutio problematis ad geometriam situs pertinentis, Commetarii Academiae Scientiarum Imperialis Petropolitanae 8 (1736), 128-140. Euler discusses whether or not it is possible to stroll around Konigsberg (later called Kaliningrad) crossing each of its bridges across the Pregel (later called the Pregolya) exactly once. Euler gave the conditions which are necessary to permit such a stroll.
Graph Theory -- Graph Theory Textbooks And Resources
The website www.graphtheory.com is sponsored by the mathematical textbooks of Professor Jonathan Gross of Columbia University. It provides comprehensive graph theory
http://www.graphtheory.com/

Extractions: Availability: Not Yet Published PUBLISHER'S DESCRIPTION Provides a thorough, up-to-date treatment of combinatorics that covers topics such as asymptotics, graphs, and evaluating sums Presents the computer algorithms in easy-to-read pseudo-code Foreshadows difficult topics early in the book to prepare students for more in-depth discussions later on Incorporates definitions, theorems, proofs, examples, and nearly 300 illustrations as pedagogical elements of the exposition
Graph Theory Summary | BookRags.com
Graph Theory. Graph Theory summary with encyclopedia entries, research information, and more.
http://www.bookrags.com/eb/graph-theory-eb/
Graph Theory: Definition From Answers.com
The mathematical study of the structure of graphs and networks. The body of techniques used in graphing functions in the plane.
http://www.answers.com/topic/graph-theory
Graph Theory Jobs - Browse Keywords | Juju Job Search
Browse graph theory jobs from 1,000s of job boards and employer web sites in one place. Juju makes your graph theory job search faster and more comprehensive.
http://www.job-search-engine.com/keyword/graph-theory/
Other Graph Theory And Related Pages
Miscellaneous pages collected by Stephen C. Locke.
http://www.math.fau.edu/locke/graphoth.htm
Graph Theory
If you have a graph theory page, let me know and I might include a link to it from my page for links to other people's files. I won't usually link to commercial pages.
http://math.fau.edu/locke/GRAPHTHE.HTM

Extractions: How to contact me Why I don't want to talk about: Goldbach's Conjecture If you have a graph theory page, let me know and I might include a link to it from my page for links to other people's files . I won't usually link to commercial pages. Please note also: I have received requests for assistance on problems that are standard undergraduate exercises. The most I will do in these situations is point out the exercise in a standard text (in case the writer doesn't realize that it is a standard problem) or refer the writer to a chapter in a standard textbook. The earliest paper on graph theory seems to be by Leonhard Euler, Solutio problematis ad geometriam situs pertinentis, Commetarii Academiae Scientiarum Imperialis Petropolitanae 8 (1736), 128-140. Euler discusses whether or not it is possible to stroll around Konigsberg (later called Kaliningrad) crossing each of its bridges across the Pregel (later called the Pregolya) exactly once. Euler gave the conditions which are necessary to permit such a stroll.
A Constructive Approach To Graph Theory
Notes on a semiotic approach to constructing isomorphism invariants of graphs by John-Tagore Tevet.
http://www.hot.ee/tewet/
Graph Theory
Graph Theory (Math 224) I am in Reiss 258. See my index page for office hours and contact information. For background info see course mechanics .
http://www.georgetown.edu/faculty/kainen/graphtheory.html

Extractions: I am in Reiss 258. See my index page for office hours and contact information. For background info see course mechanics New: schedule for midterms et al. The text is "Introduction to Graph Theory" by Richard J. Trudeau, which is in paperback from Dover Publications, NY, 1994; still in print and available in the bookstore or from amazon.com - here is a picture I've got a page with some basic material on graph theory here . You can also find definitions (not always the same!) for various graph-theoretic terms, and even tutorials, on the web. Back to the classroom page Dec. 11, 2005 As I told you by e-mail, there are practice problems on top of the file cabinet just to the left of my office door in Reiss 258. When you've tried these, you may want to look over the answers to the practice problems For the graph theory final (Reiss 281, Monday Dec. 12 at 9 = 11 am) be prepared to demonstrate your knowledge of graph theory. I won't expect anything too tricky in the nature of a proof. You should be familiar with the basic concepts without worrying about regurgitating definitions. I realize that one can get confused trying to recall the distinction between, say, book thickness and genus - but if you are briefly reminded what it means and then given a concrete example, I would expect that you can then work out, say, the Euler lower bound. If you are seeing concepts and theorems for the first time, it is quite difficult to use them correctly. On the other hand, if you have reviewed these topics before, then they should be easy to apply in concrete cases.
SGT - Spectral Graph Theory
People, publications, research topics, open problems, events and resources.
http://www.sgt.pep.ufrj.br/

Extractions: The theory of graph spectra can, in a way, be considered as an attempt to utilize linear algebra including, in particular, the well-developed theory of matrices for the purposes of graph theory and its applications. However, that does not mean that the theory of graph spectra can be reduced to the theory of matrices; on the contrary, it has its own characteristic features and specific ways of reasoning that fully justifying it to be treated as a theory in its own right. It has the curious feature that some of the main results, although purely combinatorial in character, seem in the present state of knowledge to be unobtainable without resorting to algebraic methods involving a consideration of eigenvalues of adjacency matrices of graphs. There are unexplored and semi-explored territories in graph theory. It will be apparent that the results achieved so far barely scratch the surface of what appears to be a rich area of investigation. CARIOCA GRAPH
Graph Theory
SpringerVerlag, Heidelberg Graduate Texts in Mathematics, Volume 173 ISBN 978-3-642-14278-9 July 2010 (2005, 2000, 1997) 451 pages; 125 figures
http://diestel-graph-theory.com/index.html
Graph Theory -- From Eric Weisstein's Encyclopedia Of Scientific Books
Eric Weisstein's Encyclopedia of Scientific Books see also Combinatorics, FourColor Problem, Graph Theory. Avondo Bodino, Giuseppe.
http://www.ericweisstein.com/encyclopedias/books/GraphTheory.html

Extractions: see also Combinatorics Four-Color Problem Graph Theory Avondo Bodino, Giuseppe. Economic Applications of the Theory of Graphs. New York: Gordon and Breach, Science Publishers, 1962. 111 p. $?. Beinecke, Lowell Wayne and Wilson, Robin James (Eds.). Graph Connections: Relationships Between Graph Theory and Other Areas of Mathematics. Oxford, England: Oxford University Press, 1997. 304 p. $65. Berge, Claude. Graphs and Hypergraphs, 2nd rev. ed. Amsterdam, Netherlands: North-Holland, 1976. 528 p. $138. Berge, Claude. Hypergraphs: The Theory of Finite Sets. Amsterdam, Netherlands: North-Holland, 1989. 255 p. $?. Berge, Claude. The Theory of Graphs and Its Applications. New York: Wiley, 1962. 247 p. $?. Biggs, Norman L. Algebraic Graph Theory, 2nd ed. Cambridge, England: Cambridge University Press, 1993. 205 p. $26.95. Biggs, Norman L.; Lloyd, E. Keith; and Wilson, Robin J. Graph Theory 1736-1936. Oxford, England: Oxford University Press, 1976. $45. Graph Theory: An Introductory Course. New York: Springer-Verlag, 1979. 180 p. $43.50. Modern Graph Theory.
Graph Theory And Linear Algebra
Unreviewed paper by Stephen M Kauffman.
http://www.bcpl.net/~smkauffm/gtlawatersigned.pdf
Ideas, Concepts, And Definitions
Graphs and Graph Theory In the branch of mathematics called Graph Theory, a graph bears no relation to the graphs that chart data, such as the progress of the stock market or
http://www.c3.lanl.gov/mega-math/gloss/graph/gr.html

Extractions: In the branch of mathematics called Graph Theory, a graph bears no relation to the graphs that chart data, such as the progress of the stock market or the growing population of the planet. Graph paper is not particularly useful for drawing the graphs of Graph Theory. In Graph Theory, a graph is a collection of dots that may or may not be connected to each other by lines. It doesn't matter how big the dots are, how long the lines are, or whether the lines are straight, curved, or squiggly. The "dots" don't even have to be round! All that matters is which dots are connected by which lines. Two dots can only be connected by one line. If two dots are connected by a line, it's not "legal" to draw another line connecting them, even if that line stretches far away from the first one. If you look at a graph and your eyes want to zip all around it like a car on a race course, or if you notice shapes and patterns inside other shapes and patterns, then you are looking at the graph the way a graph theorist does. See also . . .
An Overview On Graph Theory
Definitions and classical problems.
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)
Graph Theory And Its Applications -- About The Authors: Jonathan Gross
Graph Theory and Its Applications About the Authors Jonathan Gross
http://www.graphtheory.com/gross.htm

Extractions: Email the Webmaster About the Authors Professor Jonathan L. Gross Jonathan L. Gross is Professor of Computer Science at Columbia University. His research in topology, graph theory, and cultural sociometry has earned him an Alfred P. Sloan Fellowship, an IBM Postdoctoral Fellowship, and various research grants from the Office of Naval Research, the National Science Foundation, and the Russell Sage Foundation. Professor Gross has created and delivered numerous software- development short courses for Bell Laboratories and for IBM. These include mathematical methods for performance evaluation at the advanced level and for developing reusable software at a basic level. He has received several awards for outstanding teaching at Columbia University, including the career Great Teacher Award from the Society of Columbia Graduates. He appears on the Columbia Video Network and on the video network of the National Technological University.
Math Cove Contents
With the software Petersen written by C. Mawata.
http://www.utc.edu/Faculty/Christopher-Mawata/

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