Combinatorics and graph theory

Aimed toward upper undergraduate and graduate students in mathematics, this book examines the foremost forms of graph labelings including magic, harmonious, and graceful labelings.

This volume contains the invited papers presented at the 14th British Combinatorial Conference, held at the University of Keele in July 1993.

Bridges combinatorics and probability and uniquely includes detailed formulas and proofs to promote mathematical thinking Combinatorics: An Introduction introduces readers to counting combinatorics, offers examples that feature unique approaches and ideas, and presents case-by-case methods for solving problems.

These proceedings from the 2013 symposium on "e;Chaos, complexity and leadership"e; reflect current research results from all branches of Chaos, Complex Systems and their applications in Management.

Concise introduction to permutation groups, focusing on invariant cartesian decompositions and applications in algebra and combinatorics.

A landmark work that belongs on the bookshelf of every researcher working with networksIn this classic book, first published in 1962, L.

This text provides a theoretical background for several topics in combinatorial mathematics, such as enumerative combinatorics (including partitions and Burnside's lemma), magic and Latin squares, graph theory, extremal combinatorics, mathematical games and elementary probability.

This book presents a perspective of network analysis as a tool to find and quantify significant structures in the interaction patterns between different types of  entities.

The first book of its kind to present an algebraic approach to affine q-Schur algebras and affine quantum Schur–Weyl theory.

This 2004 book presents a fascinating collection of problems related to the Cauchy-Schwarz inequality and coaches readers through solutions.

This book highlights cutting-edge research in the field of network science, offering scientists, researchers, students, and practitioners a unique update on the latest advances in theory and a multitude of applications.

Elementary Number Theory takes an accessible approach to teaching students about the role of number theory in pure mathematics and its important applications to cryptography and other areas.

Sharkovsky's Theorem, Li and Yorke's "e;period three implies chaos"e; result, and the (3x+1) conjecture are beautiful and deep results that demonstrate the rich periodic character of first-order, nonlinear difference equations.

This book contains original research chapters related to the interdisciplinary field of complex networks spanning biological and environmental networks, social, technological, and economic networks.

In knot theory, diagrams of a given canonical genus can be described by means of a finite number of patterns ("e;generators"e;).

This book covers both theoretical and practical results for graph polynomials.

Comprehensive coverage of recent, exciting developments in Fourier restriction theory, including applications to number theory and PDEs.

This book explores community dynamics within social media.

A treatment of a lively topic from number theory for graduate students and researchers.

This book uses rigorous mathematical analysis to advance opinion dynamics models for social networks in three major directions.

This book presents the proceedings from ECONOPHYS-2015,an international workshop held in New Delhi, India, on the interrelated fieldsof econophysics and sociophysics , which have emerged from the applicationof statistical physics to economics and sociology.

A CHOICE "e;Outstanding Academic Title,"e; the first edition of this bestseller was lauded for its detailed yet engaging treatment of permutations.

This self-contained beginning graduate text covers linear and integer programming, polytopes, matroids and matroid optimization, shortest paths, and network flows.

This book deals with the analysis of the structure of complex networks by combining results from graph theory, physics, and pattern recognition.

This book focuses on applications of social network analysis in predictive policing.

The invited lectures given at the 16th.

This monograph is designed to be an in-depth introduction to domination in graphs.

Fundamentals of Abstract Algebra is a primary textbook for a one year first course in Abstract Algebra, but it has much more to offer besides this.

Das Kompendium präsentiert die für ein Mathematik- oder Informatikstudium benötigten Grundlagen der diskreten Mathematik in kompakter Form.

A comprehensive treatment of color-induced graph colorings is presented in this book, emphasizing vertex colorings induced by edge colorings.

Pattern Recognition on Oriented Matroids covers a range of innovative problems in combinatorics, poset and graph theories, optimization, and number theory that constitute a far-reaching extension of the arsenal of committee methods in pattern recognition.

Thirty years after RSA was first publicized, it remains an active research area.

This new handbook on radar signal analysis adopts a deliberate and systematic approach.

Introduction to Chemical Graph Theory is a concise introduction to the main topics and techniques in chemical graph theory, specifically the theory of topological indices.

The design of approximation algorithms for spanning tree problems has become an exciting and important area of theoretical computer science and also plays a significant role in emerging fields such as biological sequence alignments and evolutionary tree construction.

Praise for the First Edition This excellent text should prove a useful accoutrement for any developing mathematics program .

Game Theory: A Modeling Approach quickly moves readers through the fundamental ideas of the subject to enable them to engage in creative modeling projects based on game theoretic concepts.

This book is designed to meet the requirement of undergraduate and postgraduate students pursuing computer science, information technology, mathematical science, and physical science course.

This volume contains research and review papers on different branches of mathematics and mathematical physics, written by the leading specialists.

This book offers a detailed investigation of breakdowns in traffic and transportation networks.

This book collects papers presented at the International Conference on Mathematical Modelling and Computational Intelligence Techniques (ICMMCIT) 2021, held at the Department of Mathematics, The Gandhigram Rural Institute (Deemed to be University), Gandhigram, Tamil Nadu, India, from 10-12 February 2021.

Basics of Ramsey Theory serves as a gentle introduction to Ramsey theory for students interested in becoming familiar with a dynamic segment of contemporary mathematics that combines ideas from number theory and combinatorics.

These three lectures cover a certain aspect of complexity and black holes, namely the relation to the second law of thermodynamics.

This book introduces readers to a workload-aware methodology for large-scale graph algorithm optimization in graph-computing systems, and proposes several optimization techniques that can enable these systems to handle advanced graph algorithms efficiently.

Geometric Data Analysis designates the approach of Multivariate Statistics that conceptualizes the set of observations as a Euclidean cloud of points.

This book explores the use of technology to detect, predict and understand social cues, in order to analyze and prevent conflict.

Multilayer networks is a rising topic in Network Science which characterizes the structure and the function of complex systems formed by several interacting networks.

A captivating introduction to key results of discrete mathematics through the work of Paul Erdős, blended with first-hand reminiscences.