Fast Computation of Gauss Sums and Resolution of the Root of Unity Ambiguity Dang Khoa Nguyen Division of Mathematical Sciences School of Physical & Mathematical Sciences Nanyang Technological University

Source URL: www.ntu.edu.sg

• Polynomials
• Cyclotomic fields
• Field theory
• Algebraic numbers
• Algebraic number theory
• Gaussian period
• Quadratic Gauss sum
• Cyclotomic polynomial
• Root of unity
• Polynomial ring
• Algebraic integer
• Algebraic number field

Solving Linear Systems of Equations Over Cyclotomic Fields Liang Chen Computational Algebra Group Centre for Experimental and Constructive Mathematics

Source URL: www.cecm.sfu.ca

Solving Linear Systems of Equations Over Cyclotomic Fields Liang Chen Michael Monagan

Source URL: www.cecm.sfu.ca

Journal de Th´eorie des Nombres de Bordeaux), 525–530 Prime factors of class number of cyclotomic fields par Tetsuya TANIGUCHI ´sume

Source URL: almira.math.u-bordeaux.fr

AAECC 1,AAECC Applicable Algebra in Engineering, Communication and Computing

Source URL: www.math.ru.nl

• Algebra
• Abstract algebra
• Mathematics
• Algebraic number theory
• Cyclotomic fields
• Polynomials
• Ring theory
• Field theory
• Root of unity
• Cyclotomic polynomial
• Algebraic number field
• Integral element

Sage Reference Manual: Algebraic Number Fields Release 6.7 The Sage Development Team

Source URL: doc.sagemath.org

• Field theory
• Algebraic number field
• Sage
• Cyclotomic field
• Tensor product of fields
• Ideal class group
• Exponentiation
• Field extension
• Quadratic field
• Abstract algebra
• Algebra
• Algebraic number theory

Math. Appl), 1–12 DOI: maON THE RELATIVE CLASS NUMBER OF SPECIAL CYCLOTOMIC FIELDS TAKASHI AGOH

Source URL: ma.fme.vutbr.cz

Math. Appl), 1–12 ON THE RELATIVE CLASS NUMBER OF SPECIAL CYCLOTOMIC FIELDS TAKASHI AGOH Dedicated to the memory of Tomihisa Oku

Source URL: ma.fme.vutbr.cz

Table 22. The Primes Less Than

Source URL: www.utm.edu

• Prime numbers
• Integer sequences
• Cyclotomic fields
• 900
• 300
• 600
• Generating primes
• Beurling zeta function
• Mathematics
• Number theory
• Numbers

The Polya-Vinogradov inequality Jordan Bell Department of Mathematics, University of Toronto April 3, 2014 Let χ : Z → C be a primitive Dirichlet character modulo m. χ being a

Source URL: individual.utoronto.ca

• Class field theory
• Cyclotomic fields
• Dirichlet character
• Gauss sum
• Character sum
• Conductor
• Artin reciprocity law
• Modular arithmetic
• Dirichlet L-function
• Abstract algebra
• Mathematics
• Number theory