NON-LOCALIZATION OF EIGENFUNCTIONS ON LARGE REGULAR GRAPHS SHIMON BROOKS AND ELON LINDENSTRAUSS 1. Introduction The extent to which eigenfunctions of the Laplacian may localize

Source URL: www.ma.huji.ac.il

• Fourier analysis
• Orthogonal polynomials
• Rotational symmetry
• Atomic physics
• Harmonic analysis
• Spherical harmonics
• Plancherel theorem for spherical functions
• Chebyshev polynomials
• Sine

An explicit formula for the A-polynomial of twist knots Daniel V. Mathews March 9, 2014 Abstract We extend Hoste–Shanahan’s calculations for the A-polynomial of twist knots, to give an explicit formula.

Source URL: www.danielmathews.info

• Mathematical analysis
• Mathematics
• Orthogonal polynomials
• Polynomials
• Binomial coefficient
• Combinatorics
• Knot theory
• Special functions
• Chebyshev polynomials
• Partial fractions in complex analysis

O P S F N E T - Volume 22, Number 6 - November 15, 2015 The Electronic News Net of the SIAM Activity Group on Orthogonal Polynomials and Special Functions http://math.nist.gov/opsf Please send contributions to: poly@siam

Source URL: math.caltech.edu

• Guggenheim Fellows
• Mourad Ismail
• Foundations of Computational Mathematics
• Leroy P. Steele Prize
• Vilmos Totik
• Orthogonal polynomials
• American Mathematical Society
• Richard Askey
• Barry Simon

RIGOROUS UNIFORM APPROXIMATION OF D-FINITE FUNCTIONS USING CHEBYSHEV EXPANSIONS ALEXANDRE BENOIT, MIOARA JOLDES, AND MARC MEZZAROBBA Abstract. A wide range of numerical methods exists for computing polynomial approximati

Source URL: www.marc.mezzarobba.net

• Algebra
• Orthogonal polynomials
• Elementary algebra
• Numerical analysis
• Approximation theory
• Chebyshev polynomials
• Polynomial
• Recurrence relation
• Holonomic function
• Minimax approximation algorithm
• Rational function
• Factorization

Solution of the Coupled Burgers Equation Based on Operational Matrices of d-Dimensional Orthogonal Functions Saeed Kazema , Malihe Shabanb , and Jamal Amani Radc a b c

Source URL: www.znaturforsch.com

SO U T H CO N V E N T I O N CE N T E R Leve l 2 UPPER DOCK AREA SERVICE CORRIDOR

Source URL: www.mandalaybay.com

• Orthogonal polynomials
• Polynomials
• Mathematics
• Floor and ceiling functions
• Mathematical notation

$SPAD/src/input kamke1.input Timothy Daly December 30, 2008 Abstract This is the next 50 of the Kamke test suite as published by E. S. Cheb-Terrab[1]. They have been rewritten using Axiom syntax. Where

Source URL: axiom-developer.org

• Differential equation
• Differential calculus
• Inverse functions
• Hermite polynomials
• Classical orthogonal polynomials
• Mathematical analysis
• Mathematics
• Orthogonal polynomials

SPECIAL FUNCTIONS[Syllabus] Beta and Gamma Functions:- Euler’s First Integral, Euler’s Second Integral, Gamma Function, ing the Gamma Function. Legendre Functions:- Solution of the Legendre’s differential equations

Source URL: www.vedavyasa.net

• Mathematics
• Q-analogs
• Laguerre polynomials
• Chebyshev polynomials
• Hermite polynomials
• Hypergeometric function
• Confluent hypergeometric function
• Classical orthogonal polynomials
• Big q-Laguerre polynomials
• Special functions
• Mathematical analysis
• Orthogonal polynomials

International Mathematics Series www.vedavyasa.net CONTENTS (vii)

Source URL: www.vedavyasa.net

• Mathematics
• Laguerre polynomials
• Hermite polynomials
• Confluent hypergeometric function
• Chebyshev polynomials
• Hypergeometric function
• Bessel function
• Classical orthogonal polynomials
• Q-Laguerre polynomials
• Special functions
• Mathematical analysis
• Orthogonal polynomials

Journal of Combinatorics Volume 3, Number 3, 343–399, 2012 Affine dual equivalence and k-Schur functions Sami H. Assaf∗ and Sara C. Billey†

Source URL: www.math.washington.edu

• Algebraic combinatorics
• Symmetric functions
• Representation theory
• Orthogonal polynomials
• Young tableau
• Quasisymmetric function
• Schur polynomial
• Macdonald polynomials
• N! conjecture
• Abstract algebra
• Mathematics
• Algebra