Number theory Books

Das Buch ""Die Decimal-Bruche"" wurde 1854 von Leopold Einsle verfasst. Es handelt sich um ein Werk, das sich mit der Darstellung von Dezimalbr�����chen befasst. Der Autor beschreibt ausf�����hrlich die verschiedenen Arten von Dezimalbr�����chen und ihre...

L'Arithm�����tique des G�����om�����tres, ou Nouveaux �����l�����ments de Math�����matiques (1739) de Deidier est un livre qui traite de la g�����om�����trie et de l'arithm�����tique. Il pr�����sente des concepts math�����matiques fondamentaux tels que...

Sacred Chronology and Numbers by Louis Alfred Du Pouget is a book that explores the application of numbers and chronology in the Bible, specifically in relation to fulfilled and unfulfilled prophecies. The author provides a comprehensive and detailed...

Institutionum Mathematicarum Opusculum I-III: Arithmetica est opera Huberti Francisco, quae anno MDCCXLIII edita est. Hoc opusculum continet tres partes, quarum prima est de numeris naturalibus, secunda de fractionibus et tertia de aequationibus. In...

De Arithmetische En Geometrische Fondamenten Van Ludolf Van Ceulen (1615) is een boek geschreven door Ludolf Van Ceulen. Het boek behandelt de basisprincipes van de aritmetica en geometrie. Van Ceulen was een bekende wiskundige uit de 17e eeuw en staat...

This book tells the story of irrational numbers from their discovery in the days of Pythagoras to the ideas behind the work of Baker and Mahler on transcendence in the 20th century. It focuses on themes of irrationality, algebraic and transcendental...

L'Arithm�����tique de Nicolas Tartaglia Brescian, Partie 1 (1613) est un livre �����crit par Niccollo Tartaglia. Ce livre est un manuel d'arithm�����tique qui couvre une vari�����t����� de sujets tels que les nombres entiers, les fractions, les racines...

Varia Opera Mathematica D. Petri De Fermat, Senatoris Tolosani (1679) est liber qui continet varia opera mathematica, quae a D. Petro De Fermat, Senatoris Tolosani, scripta sunt. In hoc libro, Fermat tractat de geometria, algebra, arithmetica et alia...

Giving an easily accessible elementary introduction to the algebraic theory of quadratic forms, this book covers both Witt's theory and Pfister's theory of quadratic forms. Leading topics include the geometry of bilinear spaces, classification of...

The seminal 1989 work of Douglas and Paulsen on the theory of analytic Hilbert modules precipitated a number of major research efforts. This in turn led to some intriguing and valuable results, particularly in the areas of operator theory and functional...

In Mathematical Foundations of Public Key Cryptography, the authors integrate the results of more than 20 years of research and teaching experience to help students bridge the gap between math theory and crypto practice. The book provides a theoretical...

​​​A memorial conference for Leon Ehrenpreis was held at Temple University, November 15-16, 2010. In the spirit of Ehrenpreis's contribution to mathematics, the papers in this volume, written by prominent mathematicians, represent the wide breadth of...

Serge Lang was an iconic figure in mathematics, both for his own important work and for the indelible impact he left on the field of mathematics, on his students, and on his colleagues. Over the course of his career, Lang traversed a tremendous amount...

The text that comprises this volume is a collection of surveys and original works from experts in the fields of algebraic number theory, analytic number theory, harmonic analysis, and hyperbolic geometry. A portion of the...

Partitions, q-Series, and Modular Forms contains a collection of research and survey papers that grew out of a Conference on Partitions, q-Series and Modular Forms at the University of Florida, Gainesville in March 2008. It will be of interest to...

On Certain Special Sheaves Of Curves Of Higher Order is a mathematical book written by Mary Bell McMillan in 1914. The book focuses on the study of sheaves, which are a mathematical concept used to describe the structure of sets of functions on a space...

On Imprimitive Substitution Groups is a mathematical text written by Harry Waldo Kuhn and published in 1904. The book explores the concept of imprimitive substitution groups, which are groups of permutations that can be broken down into smaller subgroups...

""Darstellung der N�����herungswerte von Kettenbr�����chen in independenter Form"" ist ein Buch von Siegmund Gunther, das 1873 ver������ffentlicht wurde. Das Buch besch�����ftigt sich mit der Darstellung von Kettenbr�����chen, die eine wichtige Rolle in...

A conference on Harmonic Analysis on Reductive Groups was held at Bowdoin College in Brunswick, Maine from July 31 to August 11, 1989. The stated goal of the conference was to explore recent advances in harmonic analysis on...

Algebraic Operads: An Algorithmic Companion presents a systematic treatment of Gröbner bases in several contexts. The book builds up to the theory of Gröbner bases for operads due to the second author and Khoroshkin as well as various applications of the...

The articles in this volume are an outgrowth of an International Confer­ ence in Intersection Theory that took place in Bologna, Italy (December 1997). In a somewhat unorthodox format aimed at both the mathematical community as...

In the spirit of Alladi Ramakrishnan's profound interest and contributions to three fields of science - Mathematics, Statistics, and Physics - this volume contains invited surveys and research articles from prominent members of...

Building on the success of the first edition, An Introduction to Number Theory with Cryptography, Second Edition, increases coverage of the popular and important topic of cryptography, integrating it with traditional topics in number theory. The authors...

The present monograph develops a unified theory of Steinberg groups, independent of matrix representations, based on the theory of Jordan pairs and the theory of 3-graded locally finite root systems.The development of this approach occurs over six...

Cet ouvrage explore les notions d'arithmétique de base, telles que la somme, la différence, le produit et le quotient. L'auteur y examine également les différentes façons dont les nombres sont utilisés dans la vie quotidienne.This work has been selected...

This textbook effectively builds a bridge from basic number theory to recent advances in applied number theory. It presents the first unified account of the four major areas of application where number theory plays a fundamental role, namely...

The Whole Truth About Whole Numbers is an introduction to the field of Number Theory for students in non-math and non-science majors who have studied at least two years of high school algebra. Rather than giving brief introductions to a wide variety of...

The primary intent of the book is to introduce an array of beautiful problems in a variety of subjects quickly, pithily and completely rigorously to graduate students and advanced undergraduates. The book takes a number of specific problems and solves...

This book provides an introduction to state-of-the-art applications of homotopy theory to arithmetic geometry. The contributions to this volume are based on original lectures by leading researchers at the LMS-CMI Research School on 'Homotopy Theory and...

This textbook is a practical yet in depth guide to cryptography and its principles and practices. The book places cryptography in real-world security situations using the hands-on information contained throughout the chapters. Prolific author Dr. Chuck...

This self-contained text presents state-of-the-art results on recurrent sequences and their applications in algebra, number theory, geometry of the complex plane and discrete mathematics. It is designed to appeal to a wide readership, ranging from...

This textbook provides a rigorous analytical treatment of the theory of Maass wave forms. Readers will find this unified presentation invaluable, as it treats Maass wave forms as the central area of interest. Subjects at the cutting edge of research are...

There are numbers of all kinds: rational, real, complex, p-adic. The p-adic numbers are less well known than the others, but they play a fundamental role in number theory and in other parts of mathematics. This elementary introduction offers a broad...

This graduate textbook offers an introduction to modern methods in number theory. It gives a complete account of the main results of class field theory as well as the Poitou-Tate duality theorems, considered crowning achievements of modern number theory...

This book explores various properties of quasimodular forms, especially their connections with Jacobi-like forms and automorphic pseudodifferential operators. The material that is essential to the subject is presented in sufficient detail, including...

This handbook focuses on some important topics from Number Theory and Discrete Mathematics. These include the sum of divisors function with the many old and new issues on Perfect numbers; Euler's totient and its many facets;...

This comprehensive work provides a detailed history of number theory, from its origins in ancient Greece to the modern day. The author goes beyond mere exposition, giving readers a deep understanding of the underlying concepts and theorems. This book is...

This self-contained text/reference provides a basic foundation for practitioners, researchers, and students interested in any of the diverse areas of multiscale (geo)potential theory. New mathematical methods are...

Many of the important and creative developments in modern mathematics resulted from attempts to solve questions that originate in number theory. The publication of Emil Grosswald's classic text presents an illuminating...

This self-contained text presents quantum mechanics from the point of view of some computational examples with a mixture of mathematical clarity often not found in texts offering only a purely physical point of view. Emphasis...

By a Hilbert-space operator we mean a bounded linear transformation be­ tween separable complex Hilbert spaces. Decompositions and models for Hilbert-space operators have been very active research topics in operator theory over...

Man sollte weniger danach streben, die Grenzen der mathe­ matischen Wissenschaften zu erweitern, als vielmehr danach, den bereits vorhandenen Stoff aus umfassenderen Gesichts­ punkten zu betrachten - E. Study Today most...

This is the sixth annual volume of papers based on the outstanding lectures given at the Séminaire de Théorie des Nombres de Paris. The results presented in 1985-86 by an international group of mathematicians reflect the most...

This book presents a self-contained introduction to H.M. Stark's remarkable conjectures about the leading term of the Taylor expansion of Artin's L-functions at s=0. These conjectures can be viewed as a vast generalization of...