… number theory (see Hua Loo Keng [2]), we shall need several deeper theorems in number
theory … and problems in the theory of uniform distribution and the theory of multiple quadrature…

… number theory, going through algorithmic and computational number theory, and finally
finishing at applied number theory in computing science. It is divided into three distinct parts: …

… We shall see below that if Cantor's construction is applied to the field of rational numbers
with the p-adic metric (instead of the usual absolute value), then the field R, will be …

In spite of the fact that nowadays there are quite a few books on algebraic number theory
available to the mathematical community, there seems to be still a strong need for a …

… number of disciplines where it is applied. Mathematics often owes more to those who ask
questions than to those who answer them. The solution of a problem may stifle interest in the …

… algebraic geometry and the modern theory of abelian varieties. A great deal of his work …
number theory and algebraic geometry and devising modern methods in analytic number theory. …

A special feature of Nagell's well-known text is the rather extensive treatment of Diophantine
equations of second and higher degree. A large number of non-routine problems are given. …

… I started to write the present book as a second edition of my Topics in Number Theory,
Volume 1, but I soon became aware that the changes were too extensive to allow it to be …

… Number theory seems particularly suited to this form of … Obviously, only some of the main
problems of number theory could … , and it could be applied universally regardless of differences …

… Poisson summation for number theory is what a car is for people in modern communities
– it transports things to other places and it takes you back home when applied next time one …