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Fractional Graph Theory
Graph theory is one of the branches of modern mathematics having experienced a most impressive development in recent years. This book will draw the attention of the combinatorialists to a wealth of new problems and conjectures. Topics covered includes: General Theory: Hypergraphs, Fractional Matching, Fractional Coloring, Fractional Edge Coloring, Fractional Arboricity and Matroid Methods, Fractional Isomorphism, Fractional Odds and Ends.
Author(s): Edward R. Scheinerman and Daniel H. Ullman
167 Pages 
Graph Theory by Prof. Dr. Maria Axenovich
This PDF book covers the following topics related to Graph Theory :Preliminaries, Matchings, Connectivity, Planar graphs, Colorings, Extremal graph theory, Ramsey theory, Flows, Random graphs, Hamiltonian cycles.
Author(s): Prof. Dr. Maria Axenovich
104 Pages
This PDF book covers the following topics related to Graph Theory : Introduction, Paths and Circuits, Trees and Fundamental Circuits, Cut-sets and Cut-vertices, Planar and Dual Graphs, Vector Spaces of a Graph, Matrix Representation of Graphs, Coloring, Covering, and Partitioning, Directed Graphs, Enumeration of Graphs, Graph Theoretic Algorithms and Computer, Graphs in Switching and Coding Theory, Electrical Network Analysis by Graph Theory, Graph Theory in Operations Research, Survey of Other Applications, Binet-cauchy Theorem, Nullity of a Matrix and Sylvester’s Law.
Author(s): Narsingh Deo
598 Pages
Descriptive Complexity, Canonisation, and Definable Graph Structure Theory
This note covers the following topics: Background from Graph Theory and Logic, Descriptive Complexity, Treelike Decompositions, Definable Decompositions, Graphs of Bounded Tree Width, Ordered Treelike Decompositions, 3-Connected Components, Graphs Embeddable in a Surface, Definable Decompositions of Graphs with Excluded Minors, Quasi-4-Connected Components, K5-Minor Free Graphs, Completions of Pre-Decompositions, Planar Graphs, Decompositions of Almost Embeddable Graphs
Author(s): Martin Grohe
495 Pages
Graph Theory Lecture Notes by NPTEL
The intension of this note is to introduce the subject of graph theory to computer science students in a thorough way. This note will cover all elementary concepts such as coloring, covering, hamiltonicity, planarity, connectivity and so on, it will also introduce the students to some advanced concepts.
Author(s): NPTEL
NA Pages
Structural Graph Theory Lecture Notes
This note covers the following topics: Immersion and embedding of 2-regular digraphs, Flows in bidirected graphs, Average degree of graph powers, Classical graph properties and graph parameters and their definability in SOL, Algebraic and model-theoretic methods in constraint satisfaction, Coloring random and planted graphs: thresholds, structure of solutions and algorithmic hardness.
Author(s): Andrew Goodall
123 Pages
Graph Theory Lecture notes by Jeremy L Martin
This note is an introduction to graph theory and related topics in combinatorics. This course material will include directed and undirected graphs, trees, matchings, connectivity and network flows, colorings, and planarity.
Author(s): Prof. Jeremy L. Martin
NA Pages
Graph Theory And Combinatorics
In recent years, graph theory has established itself as an important mathematical tool in a wide variety of subjects, ranging from operational research and chemistry to genetics and linguistics, and from electrical engineering and geography to sociology and architecture. Topics covered includes: Graphs and Subgraphs, Connectivity and Euler Tours, Matchings and Edge Colouring, Independent Sets and Cliques, Combinatorics.
Author(s): Manonmaniam Sundaranar University
167 Pages
An Introduction to Combinatorics and Graph Theory
This book explains the following topics: Inclusion-Exclusion, Generating Functions, Systems of Distinct Representatives, Graph Theory, Euler Circuits and Walks, Hamilton Cycles and Paths, Bipartite Graph, Optimal Spanning Trees, Graph Coloring, Polya–Redfield Counting.
Author(s): David Guichard
153 Pages
This note covers the following topics: Basic theory about graphs: Connectivity, Paths, Trees, Networks and flows, Eulerian and Hamiltonian graphs, Coloring problems and Complexity issues, A number of applications, Large scale problems in graphs, Similarity of nodes in large graphs, Telephony problems and graphs, Ranking in large graphs, Clustering of large graphs.
Author(s): Paul Van Dooren
110 Pages
This note covers the following topics: Connectivity of Graphs, Eulerian graphs, Hamiltonian graphs, Matchings, Edge colourings, Ramsey Theory, Vertex colourings, Graphs on Surfaces and Directed Graphs.
Author(s): Tero Harju
100 Pages
Diestel,Graph Theory (3rd ed'n)
Currently this section contains no detailed description for the page, will update this page soon.
Author(s): NA
NA Pages
Graph Theory with Applications
The primary aim of this book is to present a coherent introduction to graph theory, suitable as a textbook for advanced undergraduate and beginning graduate students in mathematics and computer science. This note covers the following topics: Graphs and Subgraphs, Trees, Connectivity, Euler Tours and Hamilton Cycles, Matchings, Edge Colourings, Independent Sets and Cliques, Vertex Colourings, Planar Graphs, Directed Graphs, Networks, The Cycle Space and Bond Space.
Author(s): J.A. Bondy and U.S.R. Murty
NA Pages
Lectures on Spectral Graph Theory Fan R. K. Chung
This note covers the following topics: Eigenvalues and the Laplacian of a graph, Isoperimetric problems, Diameters and eigenvalues, Eigenvalues and quasi-randomness.
Author(s): Fan R. K. Chung
25 Pages
Notes on combinatorial graph theory
This note covers the following topics: Definitions for graphs, Exponential generating functions, egfs for labelled graphs, Unlabelled graphs with n nodes and Probability of connectivity 1.
Author(s): Keith Briggs
23 PagesAdvertisement
