FFTs on the Rotation Group Peter J. Kostelec∗ and Daniel N. Rockmore† Department of Mathematics Dartmouth College

Source URL: www.cs.dartmouth.edu

• Fourier analysis
• Fourier transform
• Fourier series
• Spherical harmonics
• Linear algebra
• Rotation group SO
• Wigner D-matrix
• Fractional Fourier transform

Una perspectiva histórica de las series de Fourier Seminario de Historia de la Matemática Antonio Cañada Villar Departamento de Análisis Matemático

Source URL: www.ugr.es

Invent. math. 64, mathematicae 9 Springer-VerlagValues of L-series of Modular Forms

Source URL: people.mpim-bonn.mpg.de

• Mathematics
• Algebra
• Abstract algebra
• Modular forms
• Hecke operator
• Shimura correspondence
• Cusp form
• Eigenform
• Elliptic curve
• Algebraic number field
• Fourier series
• Distribution

GENERALIZATIONS OF FOURIER ANALYSIS, AND HOW TO APPLY THEM W.T. GOWERS 1. Introduction This year’s Colloquium Lectures are about an important theme in additive combinatorics. Additive combinatorics is a fairly recent b

Source URL: gowers.files.wordpress.com

• Mathematical analysis
• Mathematics
• Fourier analysis
• Joseph Fourier
• Integral transforms
• Fourier transform
• Characteristic function
• Series

Finite Fourier Series and Ovals in PG(2, 2h) J. Chris Fisher Department of Mathematics University of Regina Regina, Canada S4S 0A2

Source URL: www.ntu.edu.sg

• Mathematics
• Mathematical analysis
• Incidence geometry
• Oval
• Projective geometry
• Permutation polynomial
• Operator theory
• Heat equation
• FeynmanKac formula

508 IEEE of E are equal to those of the known vector W, we can employ the Berlekamp-Massey [6], [7] algorithm to find

Source URL: www.ifp.illinois.edu

• Covariance and correlation
• Signal processing
• Fourier analysis
• Time series analysis
• Numerical analysis
• Autocorrelation
• Convolution
• Correlation function
• BerlekampMassey algorithm
• Discrete Fourier transform
• Correlation and dependence
• Recurrence relation

! 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

NUMERICAL APPROXIMATION OF THE MASSER-GRAMAIN CONSTANT TO FOUR DECIMAL DIGITS: δ = GUILLAUME MELQUIOND AND W. GEORG NOWAK AND PAUL ZIMMERMANN Abstract. We prove that the constant δ studied by Masser, Gramain,

Source URL: www.lri.fr

• Fourier analysis
• Complex analysis
• Mathematical series
• Symbol
• Exponentiation
• Bessel function
• Pi
• Fourier transform
• Limit of a function
• Singular integral operators of convolution type
• Dirac delta function

Introduction to Time Series Analysis. Lecture 4. Peter Bartlett Last lecture: 1. Sample autocorrelation function 2. ACF and prediction 3. Properties of the ACF

Source URL: www.stat.berkeley.edu

• Covariance and correlation
• Signal processing
• Time series analysis
• Fourier analysis
• Autocovariance
• Stationary process
• Autocorrelation
• Covariance function
• Covariance

Introduction to Time Series Analysis. LectureReview: Spectral density estimation, sample autocovariance. 2. The periodogram and sample autocovariance. 3. Asymptotics of the periodogram. 1

Source URL: www.stat.berkeley.edu

• Mathematical analysis
• Fourier analysis
• Signal processing
• Unitary operators
• Frequency domain analysis
• Integral transforms
• Fourier transform
• Spectral density estimation
• Spectral density
• Fourier
• Fourier series