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I chose to deal with the science of cryptography. Cryptography began in mathematics. Codes were developed, even from Caesar's time, based on number theory and mathematical principles. I decided to use those principles and designed a work that is encoded.
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1
A Classical Introduction to Modern
Number Theory
This second edition has been corrected and contains two new chapters which provide a complete proof of the Mordell-Weil theorem for elliptic curves over the rational numbers, and an overview of recent progress on the arithmetic of elliptic ...
Kenneth Ireland, Michael Ira Rosen, 1990
2
Algebraic
Number Theory
The present book gives an exposition of the classical basic algebraic and analytic number theory and supersedes my Algebraic Numbers, including much more material, e. g. the class field theory on which 1 make further comments at the ...
3
A Course in
Number Theory and Cryptography
This is a revised and updated introduction to arithmetic topics, both ancient and modern, that have been at the center of interest in applications of number theory, particularly in cryptography.
Moreover, the book abounds with numerical examples and more concrete, specific theorems than are found in most contemporary treatments of the subject. The book is divided into three parts.
5
Unsolved Problems in
Number Theory
This book provides a steady supply of easily understood, if not easily solved, problems which can be considered in varying depths by mathematicians at all levels of mathematical maturity.
6
Introduction to Analytic
Number Theory
This work may not be translated or copied in whole or in part without the written permission of the publisher Springer Science+Business Media, LLC, except for brief excerpts in connection with reviews or scho1arly analysis.
7
A Course in Computational Algebraic
Number Theory
Mathematics of Computing -- General.
8
Lectures on
Number Theory
This volume is a translation of Dirichlet's Vorlesungen uber Zahlentheorie which includes nine supplements by Dedekind and an introduction by John Stillwell, who translated the volume.
Peter Gustav Lejeune Dirichlet, M. R. Dedekind
9
A Primer of Analytic
Number Theory: From Pythagoras to Riemann
The text is supplemented by series of exercises to further develop the concepts, and includes brief sketches of more advanced ideas, to present contemporary research problems at a level suitable for undergraduates.
10
Beginning
Number Theory
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The Singular Mind of Terry Tao
The Green-Tao theorem on primes was a similar collaboration. Green is a specialist in an area called number theory, and Tao originally trained ... «New York Times, 7월 15»
First Time In 21 Years: U.S. High Schoolers Win International …
The problems can include geometry, number theory and algebra, but calculators are not permitted. And even though no knowledge of higher ... «Care2.com, 7월 15»
Professor of permutations, percussion and poetry
These are essentially binomial coefficients that have extremely important implications in modern mathematics, in such areas as number theory, ... «Hindu Business Line, 7월 15»
Why Do Cicadas Emerge at Prime Intervals of 13 and 17 Years?
Mathematicians are fond of prime numbers. Infinitely numerous yet utterly unique, they play an integral role in number theory and a baffling one ... «io9, 7월 15»
MathFest Science-Policy Panel to feature Gates, Holt, Manderscheid
His research is in representation theory, with applications to number theory. He has won numerous teaching awards and received support from ... «EurekAlert, 7월 15»
Science Books every geek must read
Based on a theorem in number theory that was unproven for more than 350 years, 'Fermat's Last Theorem' is a story of one man's obsession ... «Digit, 7월 15»
A Beary Good Time at SLC
Last summer Peng won a scholarship to attend Stanford University to study Number Theory. This year, she will compete in this topic and show ... «Voice of the Valley, 7월 15»
Greenwich teen in team that upset China in international math contest
... geometry, combinatorics (combinations and permutations) and number theory. Mathletes are scored on a seven-point scale that asks for the ... «Greenwich Time, 7월 15»
1948 IPS officer Narasimhan dies at 92
A mathematician, he enjoyed tackling complex problems, especially those relating to projective geometry and number theory. His other ... «Times of India, 7월 15»
US triumphs in 'hardest ever' maths Olympiad
... days and contestants have four and a half hours to solve three problems per day, which can include geometry, number theory and algebra. «The Guardian, 7월 15»