<--- Back to Details
First PageDocument Content
Partial differential equation / Complex number / Representation theory / Operator theory / Integral transforms / Oscillator semigroup / Fourier transform / Mathematical analysis / Fourier analysis / Functional analysis
Date: 2014-09-29 09:54:41
Partial differential equation
Complex number
Representation theory
Operator theory
Integral transforms
Oscillator semigroup
Fourier transform
Mathematical analysis
Fourier analysis
Functional analysis

Matthew Rosenzweig Contact Information [removed] matthewhr.wordpress.com

Add to Reading List

Source URL: matthewhr.files.wordpress.com

Download Document from Source Website

File Size: 145,24 KB

Share Document on Facebook

Similar Documents

The Journal of Fourier Analysis and Applications  Moments of the Rudin-Shapiro Polynomials Christophe Doche, and Laurent Habsieger Communicated by Hans G. Feichtinger

The Journal of Fourier Analysis and Applications Moments of the Rudin-Shapiro Polynomials Christophe Doche, and Laurent Habsieger Communicated by Hans G. Feichtinger

DocID: 1vewr - View Document

IEEE TRANSACTIONS ON INFORMATION  D. Slepian, “Prolate spheroidal wave functions, Fourier analysis and uncertainty-IV: Extension to many dimensions; Generalized prolate spheroidal functions,” Bell Syst. Tech. J., vol

IEEE TRANSACTIONS ON INFORMATION D. Slepian, “Prolate spheroidal wave functions, Fourier analysis and uncertainty-IV: Extension to many dimensions; Generalized prolate spheroidal functions,” Bell Syst. Tech. J., vol

DocID: 1v1ML - View Document

FOURIER ANALYSIS AND RELATED TOPICS BANACH CENTER PUBLICATIONS, VOLUME 56 INSTITUTE OF MATHEMATICS POLISH ACADEMY OF SCIENCES WARSZAWA 2002

FOURIER ANALYSIS AND RELATED TOPICS BANACH CENTER PUBLICATIONS, VOLUME 56 INSTITUTE OF MATHEMATICS POLISH ACADEMY OF SCIENCES WARSZAWA 2002

DocID: 1uBqy - View Document

Microsoft Word - Fourier analysis of the P53-MDM2 system - revised.doc

Microsoft Word - Fourier analysis of the P53-MDM2 system - revised.doc

DocID: 1ul1Q - View Document

Uncertainty Principles for Fourier Multipliers Michael Northington, Georgia Institute of Technology Many questions in time-frequency analysis can be reduced to properties of a sequence of complex exponentials in certain

Uncertainty Principles for Fourier Multipliers Michael Northington, Georgia Institute of Technology Many questions in time-frequency analysis can be reduced to properties of a sequence of complex exponentials in certain

DocID: 1u9xH - View Document