SOME TRANSFORMS IN FUNCTIONAL ANALYSIS VIPUL NAIK Abstract. This article describes some of the ideas and concerns that one needs to keep in mind when performing transforms in functional analysis.

Source URL: files.vipulnaik.com

• Mathematical analysis
• Fourier analysis
• Mathematical physics
• Operator theory
• Integral transforms
• Quantum mechanics
• Fourier transform
• WignerWeyl transform
• Positive-definite kernel
• Lp space
• Multiplier
• Fourier series

On the kernels of Wiener-Hopf-Hankel operators on variable exponent Lebesgue spaces1 L.P. Castro†,⋆ , A.S. Silva† † CIDMA – Center for Research and Development in Mathematics and Applications,

Source URL: sweet.ua.pt

• Mathematical analysis
• Mathematics
• Algebra
• Fourier analysis
• Convolution
• Fourier transform
• Multiplier
• Fredholm operator
• HardyLittlewood maximal function
• Lp space
• Ring
• Singular integral operators of convolution type

c 2016 Society for Industrial and Applied Mathematics  SIAM J. IMAGING SCIENCES Vol. 9, No. 2, pp. 770–793

Source URL: www.siltanen-research.net

• Mathematical analysis
• Analysis
• Operator theory
• Partial differential equations
• Complex analysis
• Integral transforms
• Electrical impedance tomography
• Beltrami equation
• Fourier transform
• Inverse problem
• Electrical resistivity and conductivity
• Differential forms on a Riemann surface

WAVELETS RONALD A. DeVORE and BRADLEY J. LUCIER 1. Introduction The subject of “wavelets” is expanding at such a tremendous rate that it is

Source URL: www.math.purdue.edu

• Wavelets
• Signal processing
• Operator theory
• Functional analysis
• Timefrequency analysis
• Haar wavelet
• Hardy space
• Fast wavelet transform
• Fourier series
• Spline wavelet
• Singular integral operators of convolution type

arXiv:0901.1102v1 [math.PR] 8 JanA CLT for the L2 modulus of continuity of Brownian local time Xia Chen, Wenbo Li, Michael B. Marcus and Jay Rosen∗ February 20, 2013

Source URL: arxiv.org

• Integral calculus
• Integration by parts
• Lemmas
• Harmonic analysis
• Operator theory
• Fourier analysis
• Singular integral operators of convolution type
• Bessel function

Making classical functions smooth An Example of the Theme Two questions: Is it true that for all B ∈ [R × R]ℵ1 , B can be covered by countably many curves / arcs?

Source URL: spot.colorado.edu

• Mathematical analysis
• Mathematics
• Forcing
• Operator theory
• Differential forms
• Functional analysis
• Spectral theory
• Fourier analysis
• Differential forms on a Riemann surface
• Leibniz integral rule

FOURIER INTEGRAL OPERATOR CANONICAL COMPUTATION WITH WAVE PACKETS ∗ MAARTEN V. DE HOOP†, GUNTHER UHLMANN‡, ANDRÁS VASY§, AND HERWIG WENDT¶ Abstract. We develop an algorithm for the computation of general Fourier

Source URL: www.math.washington.edu

THE BELL SYSTEM TECHNICAL JOURNAL DEVOTED TO THK SCIENTIFIC AND ENC.INEERINC. ASPECTS OK ELECTRICAL COMMUNICATION Volume 56

Source URL: languagelog.ldc.upenn.edu

• Integral transforms
• Operator theory
• Ordinary differential equations
• Hilbert transform
• Fourier transform
• Spectrum
• Spectral theory of ordinary differential equations
• Riemann hypothesis
• Mathematical analysis
• Functional analysis
• Spectral theory

Bispectrum in Single-Field Inflation Beyond Slow-Roll Peter Adshead,1 Wayne Hu,1, 2 and Vin´ıcius Miranda2, 3 arXiv:1303.7004v1 [astro-ph.CO] 27 Mar

Source URL: background.uchicago.edu

• Complex analysis
• Image processing
• Signal processing
• Bispectrum
• K1
• K2
• Lambert W function
• Spectral density
• Μ operator
• Mathematical analysis
• Fourier analysis
• Integral transforms

On a new mathematical application concerning the discrete and the analytic functions. Mathematical connections with some sectors of Number Theory and String Theory. Odoardo Volonterio1, Michele Nardelli 2,3 , Francesco D

Source URL: empslocal.ex.ac.uk

• Ordinary differential equations
• Integral transforms
• Operator theory
• Hilbert transform
• Discrete Fourier transform
• Mathematical analysis
• Mathematics
• Fourier analysis