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par Elena Deza ...

Collection Livre 1 - Selected Chapters Of Number Theory: Special Numbers
This book contains a complete detailed description of two classes of special numbers closely related to classical problems of the Theory of Primes. There is also extensive discussions of applied issues related to Cryptography.In Mathematics, a Mersenne number (named after Marin Mersenne, who studied them in the early 17-th century) is a number of the form Mn = 2n - 1 for positive integer n.In ... En savoir plus

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This book contains a complete detailed description of two classes of special numbers closely related to classical problems of the Theory of Primes. There is also extensive discussions of applied issues related to Cryptography.In Mathematics, a Mersenne number (named after Marin Mersenne, who studied them in the early 17-th century) is a number of the form Mn = 2n - 1 for positive integer n.In
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Graph Theory: Undergraduate Mathematics

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This book is an expansion of our first book Introduction to Graph Theory: H3 Mathematics. While the first book was intended for capable high school students and university freshmen, this version covers substantially more ground and is intended as a reference and textbook for undergraduate studies in Graph Theory. In fact, the topics cover a few modules in the Graph Theory taught at the National ... En savoir plus

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This book is an expansion of our first book Introduction to Graph Theory: H3 Mathematics. While the first book was intended for capable high school students and university freshmen, this version covers substantially more ground and is intended as a reference and textbook for undergraduate studies in Graph Theory. In fact, the topics cover a few modules in the Graph Theory taught at the National
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Imaginons un monde où n’existeraient que les nombres de 1 à 12, comme sur une horloge. Cela permet une curieuse arithmétique. Après 12, on retrouve 1, 2, 3 ...Le 12 se confond avec le 0, le 13 avec le 1 ; le 14 avec le 2. On peut aussi bien dire qu'il est 13h ou 1 h de l’après midi, qu’il est 14 h ou 2 h de l'après-midi. On dira que 13 modulo 12 est égal à 1, que 14 modulo 12 est égal à 2, ou ... En savoir plus

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Collection Livre 26 - Mathematical Olympiad Series
The problems in the International Mathematical Olympiad (IMO) are not only novel and interesting but also deeply rooted in profound mathematical context. The team at the International Mathematical Olympiad Research Center at East China Normal University has compiled and studied problems from past IMOs, dividing them into four volumes based on the mathematical fields involved: algebra, geometry, ... En savoir plus

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The problems in the International Mathematical Olympiad (IMO) are not only novel and interesting but also deeply rooted in profound mathematical context. The team at the International Mathematical Olympiad Research Center at East China Normal University has compiled and studied problems from past IMOs, dividing them into four volumes based on the mathematical fields involved: algebra, geometry,
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Collection Livre 438 - London Mathematical Society Lecture Note Series
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Descriptive Complexity, Canonisation, and Definable Graph Structure Theory

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Notes on Counting: An Introduction to Enumerative Combinatorics

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Collection Livre 26 - Australian Mathematical Society Lecture Series
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Basic Phylogenetic Combinatorics

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Collection Livre 184 - Cambridge Studies in Advanced Mathematics
The last fifteen years have seen a flurry of exciting developments in Fourier restriction theory, leading to significant new applications in diverse fields. This timely text brings the reader from the classical results to state-of-the-art advances in multilinear restriction theory, the Bourgain–Guth induction on scales and the polynomial method. Also discussed in the second part are decoupling for ... En savoir plus

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Miscellaneous Mathematical Constants

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Combinatorial Knot Theory

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A classic knot is an embedded simple loop in 3-dimensional space. It can be described as a 4-valent planar graph or network in the horizontal plane, with the vertices or crossings corresponding to double points of a projection. At this stage we have the shadow of the knot defined by the projection. We can reconstruct the knot by lifting the crossings into two points in space, one above the other. ... En savoir plus

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A classic knot is an embedded simple loop in 3-dimensional space. It can be described as a 4-valent planar graph or network in the horizontal plane, with the vertices or crossings corresponding to double points of a projection. At this stage we have the shadow of the knot defined by the projection. We can reconstruct the knot by lifting the crossings into two points in space, one above the other.
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Modern Trends in Fuzzy Graph Theory

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This book provides an extensive set of tools for applying fuzzy mathematics and graph theory to real-life problems. Balancing the basics and latest developments in fuzzy graph theory, this book starts with existing fundamental theories such as connectivity, isomorphism, products of fuzzy graphs, and different types of paths and arcs in fuzzy graphs to focus on advanced concepts such as planarity ... En savoir plus

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This book provides an extensive set of tools for applying fuzzy mathematics and graph theory to real-life problems. Balancing the basics and latest developments in fuzzy graph theory, this book starts with existing fundamental theories such as connectivity, isomorphism, products of fuzzy graphs, and different types of paths and arcs in fuzzy graphs to focus on advanced concepts such as planarity
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Introduction to Series and Basic Statistics

par Simone Malacrida ...

The theoretical assumptions of the following mathematical topics are presented in this book:numerical successionsnumerical seriescombinatorial calculuselementary statisticsEach topic is treated by emphasizing practical applications and solving some significant exercises. ... En savoir plus

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Eulerian Numbers

par Elena Deza ...

Collection Livre 5 - Selected Chapters of Number Theory: Special Numbers
Within these pages readers will find the complete theory of a renowned class of special numbers, Eulerian numbers, as well as some generalisations and relatives (Eulerian numbers of the second order, factorial numbers, Euler numbers, etc.), their properties, their facts, and their theorems, alongside full proofs.The 'names' of many of the special numbers essential to so many aspects of number ... En savoir plus

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Within these pages readers will find the complete theory of a renowned class of special numbers, Eulerian numbers, as well as some generalisations and relatives (Eulerian numbers of the second order, factorial numbers, Euler numbers, etc.), their properties, their facts, and their theorems, alongside full proofs.The 'names' of many of the special numbers essential to so many aspects of number
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Combinatorics Decoded

par A K Pandey ...

Combinatorics is one of most logical and live field of mathematics. Concepts of combinatorics are widely applicable in probability and computations. Learning combinatorics requires little different approach. It requires building fundamental rules of execution. Every new problem demands a new rule. This book focuses on experiential learning of the subject.It takes reader into the all new world of ... En savoir plus

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par Jonathan L. Gross, Jay Yellen, Mark Anderson ...

Collection series Textbooks in Mathematics
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Collection series AK Peters/CRC Recreational Mathematics Series
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The original edition of The Geometry of Musical Rhythm was the first book to provide a systematic and accessible computational geometric analysis of the musical rhythms of the world. It explained how the study of the mathematical properties of musical rhythm generates common mathematical problems that arise in a variety of seemingly disparate fields. The book also introduced the distance approach
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Handbook of Applied Cryptography

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Monomial Algebras

par Rafael H. Villarreal ...

Collection series Chapman & Hall/CRC Monographs and Research Notes in Mathematics
Monomial Algebras presents algebraic, combinatorial, and computational methods for studying monomial algebras and their ideals, including Stanley–Reisner rings, monomial subrings, Ehrhart rings, and blowup algebras. It emphasizes square-free monomials and the corresponding graphs, clutters, or hypergraphs.New to the Third EditionTwo full new chapters covering linear and Reed–Muller-type codes ... En savoir plus

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Monomial Algebras presents algebraic, combinatorial, and computational methods for studying monomial algebras and their ideals, including Stanley–Reisner rings, monomial subrings, Ehrhart rings, and blowup algebras. It emphasizes square-free monomials and the corresponding graphs, clutters, or hypergraphs.New to the Third EditionTwo full new chapters covering linear and Reed–Muller-type codes
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Discrete Mathematics with Coding

par Hugo D Junghenn ...

Collection series Textbooks in Mathematics
This book, for a first undergraduate course in Discrete Mathematics, systematically exploits the relationship between discrete mathematics and computer programming. Unlike most discrete mathematics texts focusing on one of the other, the book explores the rich and important connection between these two disciplines and shows how each discipline reinforces and enhances the other.The mathematics in ... En savoir plus

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This book, for a first undergraduate course in Discrete Mathematics, systematically exploits the relationship between discrete mathematics and computer programming. Unlike most discrete mathematics texts focusing on one of the other, the book explores the rich and important connection between these two disciplines and shows how each discipline reinforces and enhances the other.The mathematics in
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Recommandé pour vous

eBooks Combinatoire

Mersenne Numbers And Fermat Numbers

Graph Theory: Undergraduate Mathematics

Tours de magie et congruences

Voronoi Diagrams And Delaunay Triangulations

IMO Problems, Theorems, and Methods

Random Walks and Heat Kernels on Graphs

Codes and Automata

Descriptive Complexity, Canonisation, and Definable Graph Structure Theory

Notes on Counting: An Introduction to Enumerative Combinatorics

Basic Phylogenetic Combinatorics

Fourier Restriction, Decoupling, and Applications

Enumerative Combinatorics: Volume 2

Miscellaneous Mathematical Constants

Walk Through Combinatorics, A: An Introduction To Enumeration And Graph Theory (Fourth Edition)

Combinatorial Knot Theory

Modern Trends in Fuzzy Graph Theory

Introduction to Series and Basic Statistics

Eulerian Numbers

Combinatorics Decoded

Graph Theory and Its Applications

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Monomial Algebras

Discrete Mathematics with Coding