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Topological Graph Theory

Clear, comprehensive introduction emphasizes graph imbedding but also covers thoroughly the connections between topological graph theory;

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Unimodularity in Randomly Generated Graphs

, in Denver, Colorado. Unimodularity, a term initially used in locally compact topological groups, is one of the main examples in which the;

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Knots, Links, Spatial Graphs, and Algebraic Invariants

are articles that draw on techniques from geometry and algebra to address topological problems about knot theory and spatial graph theory, and;

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Quantitative Graph Theory

The first book devoted exclusively to quantitative graph theory, Quantitative Graph Theory: Mathematical Foundations and Applications;

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Quantitative Graph Theory

The first book devoted exclusively to quantitative graph theory, Quantitative Graph Theory: Mathematical Foundations and Applications;

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Graph Drawing and Network Visualization

; visibility representations; beyond planarity; crossing minimization and crossing numbers; topological graph theory; special graph embeddings; dynamic;

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Algebraic Elements of Graphs

This book studies algebraic representations of graphs in order to investigate combinatorial structures via local symmetries. Topological;

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Topological Theory of Graphs

This book introduces polyhedra as a tool for graph theory and discusses their properties and applications in solving the Gauss crossing;

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Random Graphs, Geometry and Asymptotic Structure

of random graphs. Moreover, it covers geometric and topological aspects of the theory and introduces the reader to the diversity and depth of the;

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Random Graphs Geometry & Asymptotic

of random graphs. Moreover, it covers geometric and topological aspects of the theory and introduces the reader to the diversity and depth of the;

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Crossing Numbers of Graphs

variety of ideas and techniques in topological graph theory, discrete geometry, and computer science. The first part of the text deals with;

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Crossing Numbers of Graphs

variety of ideas and techniques in topological graph theory, discrete geometry, and computer science. The first part of the text deals with;

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The Harary Index of a Graph

external graphs with respect to the Harary index; the relations to other topological indices; its properties and applications to pure graph theory;

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Graph Drawing and Network Visualization

, Collinearities, Topological Graph Theory, Best Paper in Track 2, Level Planarity, Graph Drawing Contest Report, and Poster Abstracts.;

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Glide-Symmetric Z2 Magnetic Topological Crystalline Insulators

This book presents a comprehensive theory on glide-symmetric topological crystalline insulators. Beginning with developing a theory;

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Introduction to Topological Groups

groups and the general theory of topological groups. An elementary study of locally compact topological groups is followed by proofs of the open;

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Graph Drawing and Network Visualization

drawings of elementary graphs; restricted drawings of special graph classes; orthogonality; topological constraints; crossings, k-planar graphs;

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Topological Methods in the Theory of Functions of a Complex Variable. (AM-15), Volume 15

The description for this book, Topological Methods in the Theory of Functions of a Complex Variable. (AM-15), will be forthcoming.;

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Discrete Networked Dynamic Systems

theory and topology to derive their results. It is known that graphs play an important role in the analysis of interactions between multiagent;

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Topological and Bivariant K-Theory

Topological K-theory is one of the most important invariants for noncommutative algebras. Bott periodicity, homotopy invariance, and;

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Topological Foundations Of Electromagnetism

evidence that in certain precisely defined topological conditions, electromagnetic theory (Maxwell's theory) must be extended or generalized;

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Topological Dynamics and Applications

This book is a very readable exposition of the modern theory of topological dynamics and presents diverse applications to such areas as;

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Modern Trends in Fuzzy Graph Theory

This book provides an extensive set of tools for applying fuzzy mathematics and graph theory to real-life problems. Balancing the basics;

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Topics in Dynamics and Ergodic Theory

This book contains a collection of survey papers by leading researchers in ergodic theory, low-dimensional and topological dynamics and it;

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Geometric And Topological Methods For Quantum Field Theory - Proceedings Of The Summer School

applications to topological field theory, Chern-Simons supergravity and the anti de Sitter/conformal field theory correspondence. It comprises seven;

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Topological Methods For Set-valued Nonlinear Analysis

This book provides a comprehensive overview of the authors' pioneering contributions to nonlinear set-valued analysis by topological;

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Chaos for Linear Operators and Abstract Differential Equations

The theory of linear topological dynamics is a rapidly growing field of research over the last three decades or so. This book presents a;

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