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Talks about the development of reciprocity laws, starting from conjectures of Euler. This book discusses the contributions... Read More >>
The fundamental ring of interest is the ring of ordinary integers Z, and the fundamental field of interest is the... Read More >>
Gauss created the theory of binary quadratic forms in ""Disquisitiones Arithmeticae"" and Kummer invented ideals... Read More >>
This book examines four mathematical concepts which play a great role in many different areas of mathematics: symbolic... Read More >>
The SCAN conference, the International Symposium on Scientific Com puting, Computer Arithmetic and Validated Numerics,... Read More >>
In the present book, we have put together the basic theory of the units and cuspidal divisor class group in the... Read More >>
Suitable for undergraduates, this book starts with the most elementary properties of the natural integers. Read More >>
Bridging the gap between elementary number theory and the systematic study of advanced topics, A Classical Introduction... Read More >>
Explores the theory of abelian varieties over the field of complex numbers, explaining both classic and recent results... Read More >>
From the reviews: ""This is a very interesting book containing material for a comprehensive study of the cyclid... Read More >>
The present book contains fourteen expository contributions on various topics connected to Number Theory, or Arithmetics,... Read More >>
After giving the basic information Carter describes the Deligne-Lusztig method of obtaining characters of these... Read More >>
Lattices are discrete subgroups of maximal rank in a Euclidean space. This book thus discusses a beautiful and central... Read More >>
Fermat's problem, also ealled Fermat's last theorem, has attraeted the attention of mathematieians far more than... Read More >>
ThecreationofpublickeycryptographybyDi?eandHellmanin1976andthe subsequent invention of the RSA public key cryptosystem... Read More >>
This book can be seen as a continuation of Equations and Inequalities: El ementary Problems and Theorems in Algebra... Read More >>
This book gives an introduction to algebraic functions and projective curves. It also develops the theory of singular... Read More >>
Carl Ludwig Siegel gave a course of lectures on the Geometry of Numbers at New York University during the academic... Read More >>
Néron models were invented by A. This volume of the renowned ""Ergebnisse"" series provides a detailed demonstration... Read More >>
The value of Aw is determined up to mv + nv , where v and v are complex numbers, and m and n are 1 2 1 2 integers.... Read More >>
Modern cryptography depends heavily on number theory, with primality test ing, factoring, discrete logarithms (indices),... Read More >>
Invariant theory is a subject with a long tradition and an astounding abil ity to rejuvenate itself whenever it... Read More >>
Tauberian theory compares summability methods for series and integrals, helps to decide when there is convergence,... Read More >>
At the same time combinatorial methods were not neglected, and Halber stam and Richert included an account of the... Read More >>
The book provides a self-contained introduction to classical Number Theory. The book will be directed to advanced... Read More >>