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Matching Theory

This book surveys matching theory, with an emphasis on connections with other areas of mathematics and on the role matching theory has;

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Applied Combinatorics

more deeply into the topics. After introducing fundamental counting rules and the tools of graph theory and relations, the authors focus on;

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Applications of Group Theory to Combinatorics

combinatorial topology. The contributions cover topics from quite a diverse spectrum, such as design theory, Belyi functions, group theory, transitive;

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Handbook of Combinatorics Volume 1

of combinatorics. The selection first elaborates on the basic graph theory, connectivity and network flows, and matchings and extensions. Discussions focus;

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Random Graphs

permutations reduces the combinatorial problems to classical problems of probability theory on the summation of independent random variables. He;

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Random Graphs

permutations reduces the combinatorial problems to classical problems of probability theory on the summation of independent random variables. He;

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Combinatorics with Emphasis on the Theory of Graphs

we are doing two things at the same time: A. We are presenting a unified treatment of much of combinatorics and graph theory. We have;

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Elementary Number Theory, Group Theory and Ramanujan Graphs

material from graph theory, number theory, group theory and representation theory. The text can therefore be used as a brief introduction to these;

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Elementary Number Theory, Group Theory and Ramanujan Graphs

material from graph theory, number theory, group theory and representation theory. The text can therefore be used as a brief introduction to these;

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Algebras Graphs & Their Applications

algebra theory connected with discrete and combinatorial mathematical objects. It also covers tools and methods from a variety of mathematical;

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Frontiers of Combinatorics & Number Theory

This book contains papers on topics in combinatorics (including graph theory) or number theory. The subject areas within correspond to the;

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Frontiers of Combinatorics & Number Theory

This book contains papers on topics in combinatorics (including graph theory) or number theory. The subject areas within correspond to the;

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Surveys in Combinatorics, 1989

This volume contains the invited lectures given at the Twelfth British Combinatorical Conference. The lectures survey the many areas;

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Combinatorics and Finite Geometry

pure and applied combinatorics, beginning with the very basics of enumeration and then going on to Latin squares, graphs and designs. The;

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Geometry, Structure and Randomness in Combinatorics

This book collects some surveys on current trends in discrete mathematics and discrete geometry. The areas covered include: graph;

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Algebraic Combinatorics

, group theory without groups. In the spirit of Delsarte's theory, this book studies combinatorial objects such as graphs, codes, designs, etc;

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On Sets and Graphs

This treatise presents an integrated perspective on the interplay of set theory and graph theory, providing an extensive selection;

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Algebraic Graph Theory

of algebraic graph theory, with an emphasis on current rather than classical topics. While placing a strong emphasis on concrete examples, the authors;

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Algebraic Graph Theory

of algebraic graph theory, with an emphasis on current rather than classical topics. While placing a strong emphasis on concrete examples, the authors;

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London Mathematical Society Lecture Note Series

The fifteenth British Combinatorial Conference took place in July 1995 at the University of Stirling. This volume consists of the papers;

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Walk Through Combinatorics

discussed in the preceding text, so as to provide instructors with extra choices if they want to shift the emphasis of their course.Just as with the;

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A Walk Through Combinatorics

discussed in the preceding text, so as to provide instructors with extra choices if they want to shift the emphasis of their course.Just as with the;

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Expansion in Finite Simple Groups of Lie Type

, with additional sections on the general theory of expanders, spectral theory, Lie theory, and the Lang-Weil bound, as well as numerous;

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A First Course in Enumerative Combinatorics

sets, and an emphasis on organizing the subject under various unifying themes, including the theory of incidence algebras. In addition, there;

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Zeta and $L$-functions in Number Theory and Combinatorics

out of the author's teaching over several years, explores the interaction between number theory and combinatorics using zeta and $L$-functions;

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Nonstandard Methods in Ramsey Theory and Combinatorial Number Theory

The goal of this monograph is to give an accessible introduction to nonstandard methods and their applications, with an emphasis on;

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An Introduction to Combinatorics

chapters around concrete problems, and as he illustrates the solutions, the underlying theory emerges. His focus is on counting problems, beginning;

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