AbstractThe development of number theory has been greatly influenced by the use of large scale computing devices. This paper describes several different ways in which computers have aided in the growth of various branches of this subject. Some of the topics discussed are: factoring, primality testing, the syracuse problem, Abel's problem, diophantine equations, Fermat's Last Theorem, the Twin Prime Conjecture, the Riemann Hypothesis, and some problems from algebraic number theory. A lengthy (but by no means complete) bibliography is also included
Mathematics has been an important intellectual preoccupation of man for a long time. Computer scienc...
Many problems in computational number theory require the application of some sieve. Efficient implem...
This study is an exposition of some of the results contained in Robert O. Stanton\u27s article The R...
AbstractThe development of number theory has been greatly influenced by the use of large scale compu...
AbstractThe development of number theory has been influenced greatly by the use of computers. Althou...
Number Theory is a subject that fascinates both professional number-theorists and “recreational ” ma...
The paper deals with the ever growing role of computers in pure mathematics. Several examples, mainl...
This paper discusses the number theoretic problems of primality testing and factorization. It presen...
Number theory is one of the oldest mathematical areas. This is perhaps one of the reasons why there ...
"Number Theory in Science and Communication" is a well-known introduction for non-mathematicians to ...
This paper presents a number of methods for testing the primality of any given number N. A brief his...
The effect of computers on pure mathematics is investigated. First, some of the most celebrated proo...
Number Theory, which is typically referred to as “The Queen of Mathematics” is a branch of pure math...
Number theory is the branch of mathematics concerned with the counting numbers, 1, 2, 3, … and their...
The advent of modern technology has brought a new dimension to the power of number theory: constant ...
Mathematics has been an important intellectual preoccupation of man for a long time. Computer scienc...
Many problems in computational number theory require the application of some sieve. Efficient implem...
This study is an exposition of some of the results contained in Robert O. Stanton\u27s article The R...
AbstractThe development of number theory has been greatly influenced by the use of large scale compu...
AbstractThe development of number theory has been influenced greatly by the use of computers. Althou...
Number Theory is a subject that fascinates both professional number-theorists and “recreational ” ma...
The paper deals with the ever growing role of computers in pure mathematics. Several examples, mainl...
This paper discusses the number theoretic problems of primality testing and factorization. It presen...
Number theory is one of the oldest mathematical areas. This is perhaps one of the reasons why there ...
"Number Theory in Science and Communication" is a well-known introduction for non-mathematicians to ...
This paper presents a number of methods for testing the primality of any given number N. A brief his...
The effect of computers on pure mathematics is investigated. First, some of the most celebrated proo...
Number Theory, which is typically referred to as “The Queen of Mathematics” is a branch of pure math...
Number theory is the branch of mathematics concerned with the counting numbers, 1, 2, 3, … and their...
The advent of modern technology has brought a new dimension to the power of number theory: constant ...
Mathematics has been an important intellectual preoccupation of man for a long time. Computer scienc...
Many problems in computational number theory require the application of some sieve. Efficient implem...
This study is an exposition of some of the results contained in Robert O. Stanton\u27s article The R...