Roots of Ehrhart polynomials Martin Henk joint work with Ch. Bey & J.M. Wills + A Schürmann & J.M. Wills Samos

Source URL: www.math.aegean.gr

Scott Andrews* () and Nathaniel Thiem. Generalized Gelfand–Graev characters, Kostka polynomials, and supercharacters. The generalized Gelfand–Graev characters, originally construct

Source URL: jointmathematicsmeetings.org

Solving Systems of Boolean Polynomials Using Binary Decision Diagrams Oleksandr Kazymyrov1 Håvard Raddum2 ! !

Source URL: www.gstl.itu.edu.tr

Secure Efficient Multiparty Computing of Multivariate Polynomials and Applications Dana Dachman-Soled1 , Tal Malkin1 , Mariana Raykova1 , and Moti Yung2 2

Source URL: www1.cs.columbia.edu

Solutions of Qualifying Exams I, 2014 Spring 1. (Algebra) Let k = Fq be a finite field with q elements. Count the number of monic irreducible polynomials of degree 12 over k. Solution. Let G := Gal(Fq12 /Fq ) act natur

Source URL: math.harvard.edu

Algorithmic regularity for polynomials and applications Arnab Bhattacharyya∗ Pooya Hatami† Madhur Tulsiani‡

Source URL: ttic.uchicago.edu

POSITIVITY IN POWER SERIES RINGS ˇ S. KUHLMANN, M. MARSHALL J. CIMPRIC, Abstract. We extend and generalize results of Scheidereron the representation of polynomials nonnegative on two-dimensional basic closed se

Source URL: math.usask.ca

Radboud University Automatic Geometric Theorem Proving using Gr¨obner Bases Bachelor’s Thesis Mathematics

Source URL: www.math.kun.nl

• Polynomials
• Commutative algebra
• Invariant theory
• Computer algebra
• Algebraic geometry
• Polynomial ring
• Monomial order
• Polynomial
• Grbner basis
• KnuthBendix completion algorithm

Contents Automated Handling and Proving of Geometric Theorems Dongming Wang . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 1

Source URL: www.math.ru.nl

• Algebra
• Mathematics
• Abstract algebra
• Polynomials
• Field theory
• Rational function
• Partial fraction decomposition
• Irreducible polynomial
• Polynomial
• Field
• Frobenius normal form
• Ring

A General Approach to Isolating Roots of a Bitstream Polynomial Michael Sagraloff Abstract. We describe a new approach to isolate the roots (either real or complex) of a square-free polynomial F with real coefficients. I

Source URL: people.mpi-inf.mpg.de

• Mathematical analysis
• Mathematics
• Spectral theory
• Operator theory
• Plancherel theorem for spherical functions
• Representation theory of Lie groups
• Macdonald polynomials