Introduction The Weil conjectures Threefolds Fourfolds Cubic hypersurfaces over finite fields

Source URL: www.math.ens.fr

• Abstract algebra
• Algebra
• Mathematics
• Algebraic geometry
• Homological algebra
• Algebraic varieties
• Finite fields
• Conjectures
• Weil conjectures
• Projective variety
• Smooth scheme
• Cohomology

Smoothness Testing of Polynomials over Finite Fields Jean-Franc ¸ ois Biasse and Michael J. Jacobson Jr. Department of Computer Science, University of Calgary 2500 University Drive NW

Source URL: www.lix.polytechnique.fr

• Mathematics
• Multiplication
• Polynomials
• Algebra
• Multiplication algorithm
• Computer algebra
• ToomCook multiplication
• Karatsuba algorithm
• Degree of a polynomial
• Finite field
• Remainder
• Computational complexity of mathematical operations

Cryptology Fall 2017 Chloe Martindale TU/e September 28, 2017 These notes are based on notes by Tanja Lange and Ruben Niederhagen. Following on from last weeks lecture on finite fields, we now see how to use

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On the existence of dimension zero divisors on curves over finite fields Christophe Ritzenthaler Joint work with Stéphane Ballet and Robert Rolland Institut de Mathématiques de Luminy

Source URL: perso.univ-rennes1.fr

Endomorphism rings of elliptic curves over finite fields by David Kohel B.S. Biochemstry (Texas A&M UniversityB.S. Mathematics (Texas A&M University) 1989

Source URL: david.kohel.perso.luminy.univ-amu.fr

Journal de Th´eorie des Nombres de Bordeaux 00 (XXXX), 000–000 Counting points on the Fricke-Macbeath curve over finite fields par Jaap Top et Carlo Verschoor

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Points on Shimura varieties over finite fields: the conjecture of Langlands and Rapoport James S. Milne November 11, 2009; v4.00 Abstract

Source URL: www.jmilne.org

The Riemann Hypothesis over Finite Fields From Weil to the Present Day James S. Milne September 14, 2015 Abstract

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Computing in Picard groups of projective curves over finite fields Peter Bruin Essen, 10 November 2009 Abstract Following the work of K. Khuri-Makdisi (see [3] and [4]), I will describe a way of representing a

Source URL: pub.math.leidenuniv.nl

FINITE FIELDS KEITH CONRAD This handout discusses finite fields: how to construct them, properties of elements in a finite field, and relations between different finite fields. We write Z/(p) and Fp interchangeably for t

Source URL: www.math.uconn.edu