Chromatic polynomials of simplicial complexes Two open problems Jesper Michael Møller Natalia Dobrinskaya Frank Lutz Gesche Nord Dietrich Notbohm University of Copenhagen

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Multiplying Polynomials Name:_______________________________ {Coloring Activity!} Date͗:__________________________ Block: Set I: Simplify each expression. Then, find the sum of your answers in each row. Sum 1

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On large subsets of Fn3 with no three-term arithmetic progression Jordan S. Ellenberg University of Wisconsin-Madison 12 May 2016 Abstract

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• Algebra
• Abstract algebra
• Mathematics
• Exponentials
• Exponentiation
• IP
• Polynomials
• Invariant theory
• Ring theory

SHAPE REPRESENTATION VIA ELEMENTARY SYMMETRIC POLYNOMIALS: A COMPLETE INVARIANT INSPIRED BY THE BISPECTRUM Renato M. P. Negrinho, Pedro M. Q. Aguiar Institute for Systems and Robotics / Instituto Superior T´ecnico, Lisb

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• Mathematics
• Mathematical analysis
• Algebra
• Polynomials
• Homogeneous polynomials
• Symmetric functions
• Elementary symmetric polynomial
• Invariant
• Symmetric polynomial
• Shape
• Symmetry
• Discrete Fourier transform

1 Optimization over polynomials: Selected topics 2 3

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Shadows of Hodge theory in representation theory Geordie Williamson (Max Planck Institute) The Kazhdan-Lusztig conjecture is a remarkable 1979 conjecture on the characters of simple highest weight modules over a complex

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• Mathematics
• Algebra
• Abstract algebra
• Number theorists
• Algebraic combinatorics
• KazhdanLusztig polynomial
• Polynomials
• Representation theory of Lie algebras
• Representation theory of Lie groups
• Alexander Beilinson
• Jean-Luc Brylinski
• Joseph Bernstein

Comm. AlgebraINTEGRALLY CLOSED DOMAINS, MINIMAL POLYNOMIALS, AND NULL IDEALS OF MATRICES SOPHIE FRISCH Abstract. We show that every element of the integral closure D0 of a domain

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cvec Compact vectors over finite fields Max Neunhöffer

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• Algebra
• Abstract algebra
• Mathematics
• Field theory
• Computer algebra
• Polynomials
• Finite field
• Field
• Matrix
• Vector space
• Characteristic
• Prime number

Elliptic Periods & Applications R. Lercier DGA & University of Rennes — France email : reynald.lercier(at)m4x.org www : http://perso.univ-rennes1.fr/reynald.lercier/

Source URL: ecc2011.loria.fr

• Mathematics
• Algebra
• Polynomials
• Abstract algebra
• Computer algebra
• Group theory
• Field theory
• Finite field
• Factorization of polynomials
• Irreducible polynomial
• Elliptic curve
• Divisor

Polynomials, quantum query complexity, and Grothendieck’s inequality Scott Aaronson1 , Andris Ambainis2 , J¯anis Iraids2 , Martins Kokainis2 , Juris Smotrovs2 1 Computer

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