<--- Back to Details
First PageDocument Content
Integral transforms / Unitary operators / Digital signal processing / Fourier transform / Fourier series / Mathematical analysis / Joseph Fourier / Fourier analysis
Date: 2011-05-07 09:37:35
Integral transforms
Unitary operators
Digital signal processing
Fourier transform
Fourier series
Mathematical analysis
Joseph Fourier
Fourier analysis

Triangle-Intersecting Families of Graphs David Ellis1 Yuval Filmus2 Ehud Friedgut3 1

Add to Reading List

Source URL: www.cs.toronto.edu

Download Document from Source Website

File Size: 224,69 KB

Share Document on Facebook

Similar Documents

Daniel Rockmore Department of Mathematics Dartmouth College Hanover, NHTelephone: (whFax: (

Daniel Rockmore Department of Mathematics Dartmouth College Hanover, NHTelephone: (whFax: (

DocID: 1rtPN - View Document

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.

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.

DocID: 1r5nj - View Document

Mining Recurrent Activities: Fourier Analysis of Change Events Abram Hindle University of Waterloo Waterloo, Ontario Canada

Mining Recurrent Activities: Fourier Analysis of Change Events Abram Hindle University of Waterloo Waterloo, Ontario Canada

DocID: 1qUHR - View Document

Pseudocode for Riesz Pyramids for Fast Phase-Based Video Magnification Neal Wadhwa, Michael Rubinstein, Fr´edo Durand and William T. Freeman This document contains pseudocode for the 2014 ICCP paper Riesz Pyramids for F

Pseudocode for Riesz Pyramids for Fast Phase-Based Video Magnification Neal Wadhwa, Michael Rubinstein, Fr´edo Durand and William T. Freeman This document contains pseudocode for the 2014 ICCP paper Riesz Pyramids for F

DocID: 1qUiC - View Document

doi:j.imavis

doi:j.imavis

DocID: 1qH1A - View Document