<--- Back to Details
First PageDocument Content
Integer sequences / Modular arithmetic / Quadratic residue / Analytic number theory / Arithmetic function / Prime number / Quadratic form / Quadratic reciprocity / Riemann hypothesis / Mathematics / Number theory / Abstract algebra
Date: 2001-09-09 08:08:18
Integer sequences
Modular arithmetic
Quadratic residue
Analytic number theory
Arithmetic function
Prime number
Quadratic form
Quadratic reciprocity
Riemann hypothesis
Mathematics
Number theory
Abstract algebra

Add to Reading List

Source URL: www.emis.ams.org

Download Document from Source Website

File Size: 537,18 KB

Share Document on Facebook

Similar Documents

Integer sequences / Number theory / Divisor function / Algebraic number theory / Perfect number / Modular arithmetic / Amicable numbers / Divisor / Prime number / Quadratic reciprocity / Leonhard Euler / Coprime integers

How Euler Did It by Ed Sandifer Odd Perfect Numbers November 2006 The subject we now call “number theory” was not a very popular one in the 18th century. Euler wrote almost a hundred papers on the subject, but the fi

DocID: 1pnfE - View Document

Class field theory / Algebraic number theory / Conductor / Field extension / Proofs of quadratic reciprocity / Iwasawa theory

On certain imaginary abelian 2-extensions with λ2 = μ2 = ν2 = 0 Hisao Taya (Miyagi University of Education) and Gen Yamamoto (Tokyo Denki University) November 13, 2008, in Sendai, Japan

DocID: 1orT7 - View Document

Number theory / Mathematics / Algebra / Algebraic number theory / Modular arithmetic / Quadratic residue / Primality tests / Integer sequences / Reciprocity law / Cubic reciprocity / Prime number / Quadratic reciprocity

DEPARTMENT OF MATHEMATICS UNIVERSITY OF NIJMEGEN The Netherlands Cubic reciprocity and explicit primality tests for h · 3k ± 1

DocID: 1lZ5o - View Document

Abstract algebra / Algebra / Mathematics / Modular arithmetic / Algebraic number theory / Quadratic residue / Covering system / Prime number / Reciprocity law / Cubic reciprocity / Modulus / Chinese remainder theorem

Some computational experiments in number theory Wieb Bosma Mathematisch Instituut Radboud University Nijmegen Nijmegen, the Netherlands

DocID: 1lhil - View Document

Mathematics / Discrete mathematics / Number theory / Modular arithmetic / Integer sequences / Finite fields / Quadratic residue / Prime number / Quadratic reciprocity / XTR / Coprime integers / Factorial

Explicit Primality Criteria for h #2k ± 1 Wieb Bosma Mathematics of Computation, Vol. 61, No. 203, Special Issue Dedicated to Derrick Henry Lehmer. (Jul., 1993), ppStable URL: http://links.jstor.org/sici?sici=

DocID: 1l3Gs - View Document