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The Higher Arithmetic
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Harold Davenport |
The theory of numbers is generally considered to be the 'purest' branch of pure mathematics and demands exactness of thought and exposition from its devotees. It is also one of the most highly active… |
OL1326274W |
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Unsolved problems in number theory
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Richard K. Guy |
Mathematics is kept alive by the appearance of new unsolved problems, problems posed from within mathematics itself, and also from the increasing number of disciplines where mathematics is applied. T… |
OL13641449W |
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An introduction to mathematical cryptography
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Jeffrey Hoffstein |
This self-contained introduction to modern cryptography emphasizes the mathematics behind the theory of public key cryptosystems and digital signature schemes. The book focuses on these key topics wh… |
OL13764896W |
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Galois theory
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Steven H. Weintraub |
"The book discusses classical Galois theory in considerable generality, treating fields of characteristic zero and of positive characteristic with consideration of both separable and inseparable exte… |
OL15024276W |
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Solving the Pell equation
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Michael J. Jacobson |
This work discusses Pell's equation. It presents the historical development of the equation and features the necessary tools for solving the equation. The authors provide a friendly introduction for … |
OL15529711W |
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Lectures on N_X (p)
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Jean-Pierre Serre |
"This book presents several basic techniques in algebraic geometry, group representations, number theory, -adic and standard cohomology, and modular forms. It explores how NX(p) varies with p when th… |
OL16167544W |
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Multiple-base number system
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Vassil Dimitrov |
"This book introduces the technique of computing with a recently introduced number representation and its arithmetic operations, referred to as the Multiple Base Number System (MBNS). The text introd… |
OL16451143W |
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The Penguin dictionary of curious and interesting numbers
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David G. Wells |
Why was the number of Hardy's taxi significant? Why does Graham's number need its own notation? How many grains of sand would fill the universe? What is the connection between the Golden Ratio and su… |
OL1697122W |
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The Riemann hypothesis
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Peter B. Borwein |
The Riemann Hypothesis has become the Holy Grail of mathematics in the century and a half since 1859 when Bernhard Riemann, one of the extraordinary mathematical talents of the 19th century, original… |
OL16997490W |
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Biscuits Of Number Theory
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Ezra Brown |
An anthology of articles designed to supplement a first course in number theory. |
OL17497020W |
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Mathematical problems and proofs
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Branislav Kisačanin |
A gentle introduction to the highly sophisticated world of discrete mathematics, Mathematical Problems and Proofs presents topics ranging from elementary definitions and theorems to advanced topics -… |
OL1953244W |
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Number freak
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Derrick Niederman |
A compulsively readable look at the secret language of numbers— their role in nature, movies, science, and everything in between.What do Fight Club, wallpaper patterns, George Balanchine’s Serenade, … |
OL1962710W |
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Contributions to algebraic geometry
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Piotr Pragacz |
The articles in this volume cover a broad range of topics in algebraic geometry: classical varieties, linear system, birational geometry, Minimal Model Program, moduli spaces, toric varieties, enumer… |
OL19837725W |
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p-Adic Automorphic Forms on Shimura Varieties
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Haruzo Hida |
This book covers the following three topics in a manner accessible to graduate students who have an understanding of algebraic number theory and scheme theoretic algebraic geometry: 1. An elementary … |
OL19846913W |
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The Mathematics of Paul Erdös II
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Steve Butler,Ronald L. Graham,Jaroslav Nešetřil |
This is the most comprehensive survey of the mathematical life of the legendary Paul Erdös, one of the most versatile and prolific mathematicians of our time. For the first time, all the main areas o… |
OL19886468W |
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Number Theory IV
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A. N. Parshin |
This book is a survey of the most important directions of research in transcendental number theory. The central topics in this theory include proofs of irrationality and transcendence of various numb… |
OL19891467W |
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Public-Key Cryptography
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Arto Salomaa |
Cryptography, secret writing, is enjoying a scientific renaissance following the seminal discovery in 1977 of public-key cryptography and applications in computers and communications. This book gives… |
OL19897855W |
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Sieves in Number Theory
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George Greaves |
This book surveys the current state of the "small" sieve methods developed by Brun, Selberg and later workers.. A self-contained treatment is given to topics that are of central importance in the sub… |
OL19902055W |
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Numbers and computers
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Ronald T. Kneusel |
"This is a book about numbers and how those numbers are represented in and operated on by computers. It is crucial that developers understand this area because the numerical operations allowed by com… |
OL20023474W |
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The theory of numbers
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R. D. Carmichael |
This is a rather brief book about Number Theory. The contents is valid for today's mathematics and can be a very good reference for students from basic to advanced levels. This particular copy has a … |
OL5729308W |