INTEGRATION AND OPTIMIZATION OF MULTIVARIATE POLYNOMIALS BY RESTRICTION ONTO A RANDOM SUBSPACE Alexander Barvinok February 2005

Source URL: www.math.lsa.umich.edu

• Polynomials
• Fourier analysis
• Group theory
• Vector space
• Vectors
• Holomorphic functional calculus
• Hermite polynomials

ON THE SPECTRUM OF RINGS OF FUNCTIONS SOPHIE FRISCH Abstract. Let D be a domain and M a maximal ideal of D. The ring of integer-valued polynomials on a subset E of D as well as more general rings of Q

Source URL: blah.math.tu-graz.ac.at

Function: SP:-SPversion - displays current version of the SP Package for Symmetric Polynomials Calling Sequence: SPversion(); Parameters: • none

Source URL: math.tntech.edu

Extremal Laurent Polynomials and Fano manifolds Alessio Corti Imperial College London

Source URL: www.6ecm.pl

Monatsh Math:341–350 DOIs00605z A construction of integer-valued polynomials with prescribed sets of lengths of factorizations Sophie Frisch

Source URL: blah.math.tu-graz.ac.at

! Revised December 15, 2015 6:57 PM! 1

Source URL: kiwi.atmos.colostate.edu

• Mathematical analysis
• Mathematics
• Numerical analysis
• Fourier analysis
• Joseph Fourier
• Spectral method
• Fourier series
• Unitary operators
• Orthogonal polynomials
• SturmLiouville theory
• Pseudo-spectral method

The Beautiful Connection Between Polynomials and Probability Brian Shay, Mathematics Teacher, San Dieguito Union High School District @MrBrianShay Warm Up: Find these products. Feel free to use diff

Source URL: nctm.confex.com

MOP 2007 Black Group Integer Polynomials Yufei Zhao

Source URL: yufeizhao.com

The complete generating function for Gessel walks is algebraic Alin Bostan (Algorithms Project, INRIA) joint work with

Source URL: caramba.loria.fr

• Mathematics
• Mathematical analysis
• Algebra
• Ordinary differential equations
• Orthogonal polynomials
• Method of undetermined coefficients
• Exponentials
• Lie groups
• Matrix theory
• Matrix exponential
• Laguerre polynomials

The Cost of Accurate Numerical Linear Algebra or Can we evaluate polynomials accurately? James Demmel Mathematics and Computer Science

Source URL: people.eecs.berkeley.edu