Fast Generation of Prime Numbers on Portable Devices An Update Marc Joye Thomson Security Labs

Source URL: www.iacr.org

STRUCTURE AND RANDOMNESS IN THE PRIME NUMBERS TERENCE TAO Abstract. A quick tour through some topics in analytic prime number theory.

Source URL: terrytao.files.wordpress.com

PRIME NUMBERS AND THE RIEMANN HYPOTHESIS CARL ERICKSON This minicourse has two main goals. The first is to carefully define the Riemann zeta function and explain how it is connected with the prime numbers. The second is

Source URL: www.math.harvard.edu

´ AND THE DISTRIBUTION HARALD CRAMER OF PRIME NUMBERS∗ ANDREW GRANVILLE† IN ATHENS, GEORGIA, U.S.A. “It is evident that the primes are randomly distributed but, unfortunately, we don’t know what ‘random’ mea

Source URL: www.dartmouth.edu

The Discrete Logarithm Problem Ren´e Schoof Abstract For large prime numbers p, computing discrete logarithms of elements of the multiplicative group (Z/pZ)∗ is at present a very difficult problem. The security of

Source URL: www.mat.uniroma2.it

Indivisibility of class numbers of imaginary quadratic function fields Dongho Byeon Abstract. We show that for an odd prime number l, there are infinitely many imaginary quadratic extensions F over the rational function

Source URL: staff.miyakyo-u.ac.jp

MATHEMATICS OF COMPUTATION SArticle electronically published on February 15, 2002 CLASS NUMBERS OF REAL CYCLOTOMIC FIELDS OF PRIME CONDUCTOR

Source URL: www.mat.uniroma2.it

• Algebra
• Abstract algebra
• Mathematics
• Commutative algebra
• Algebraic structures
• Ring theory
• Homological algebra
• Algebraic number theory
• Algebraic number field
• Divisor
• Gorenstein ring
• Ring

Numbers 69-70, R1

Source URL: www.generalsemantics.org

• General semantics
• Human communication
• Philosophy
• Semantics
• Alfred Korzybski
• E-Prime
• Institute of General Semantics
• Sanity
• Buckminster Fuller
• Epistemology
• Ignorance
• Meaning

Mathematics Grade 6 Student Edition G6 Playlist: Finding Greatest Common Factors and Least

Source URL: www.wisewire.com

• Mathematics
• Arithmetic
• Elementary algebra
• Elementary number theory
• Integer sequences
• Prime numbers
• Least common multiple
• Divisor
• Factorization
• Greatest common divisor
• Distributive property
• Prime factor

SMOOTH NUMBERS AND THE QUADRATIC SIEVE Carl Pomerance When faced with a large number n to factor, what do you do first? You might say “Look at the last digit,” with the idea of cheaply pulling out possible factors of

Source URL: www.mat.uniroma2.it

• Mathematics
• Integer factorization algorithms
• Number theory
• Quadratic sieve
• Special number field sieve
• Quadratic residue
• General number field sieve
• Prime number
• Lenstra elliptic curve factorization
• Sieve of Eratosthenes
• Euclidean algorithm
• Prime-counting function