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Hardy's Z-function, related to the Riemann zeta-function (s), was originally utilised by G. H. Hardy to show that... Read More >>
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Convolution and Equidistribution explores an important aspect of number theory--the theory of exponential sums... Read More >>
Elliptic Tales describes the latest developments in number theory by looking at one of the most exciting unsolved... Read More >>
Taking the theory of Eisenstein series as its core theme, this volume focuses on the fundamental principles of modular... Read More >>
Written in a lively, engaging style by the author of popular mathematics books, this volume features nearly 1,000... Read More >>
In this book the renowned Russian mathematician Georgi E. Shilov brings his unique perspective to real and complex... Read More >>
Comprehensive, elementary introduction to real and functional analysis covers basic concepts and introductory principles... Read More >>
Ideal either for classroom use or as exercises for mathematically minded individuals, this text introduces elementary... Read More >>
This witty introduction to number theory deals with the properties of numbers and numbers as abstract concepts.... Read More >>
This text uses the concepts usually taught in the first semester of a modern abstract algebra course to illuminate... Read More >>
Unusually clear, accessible introduction covers counting, properties of numbers, prime numbers, Aliquot parts, Diophantine... Read More >>
Undergraduate text uses combinatorial approach to accommodate both math majors and liberal arts students. Covers... Read More >>
The famous articles, 1895-7, that founded a new branch of mathematics. Covers addition, multiplication and exponentiation... Read More >>
An imaginative introduction to number theory, this unique approach employs a pair of fictional characters, Ant and... Read More >>
Eminent mathematician/teacher approaches algebraic number theory from historical standpoint. Demonstrates how concepts,... Read More >>
Excellent intro to basics of algebraic number theory. Gausian... Read More >>
Displays the intricate interplay between different foundations of non-commutative number theory. Read More >>
Iwasawa viewed cyclotomic fields as being analogues for number fields of the constant field extensions of algebraic... Read More >>
In 1791 Gauss made the following assertions (collected works, Vol. 10, p.ll, Teubner, Leipzig 1917): Primzahlen... Read More >>
"Lectures on NX(p) deals with the question on how NX(p), the number of solutions of mod p congruences, varies with... Read More >>
