<--- Back to Details
First PageDocument Content
Discrete Fourier transform / Discrete Fourier series / Discrete cosine transform / Fourier transform / Fourier series / Frequency domain / Hilbert transform / Integral transform / DFT matrix / Mathematical analysis / Fourier analysis / Digital signal processing
Date: 2006-04-27 10:05:20
Discrete Fourier transform
Discrete Fourier series
Discrete cosine transform
Fourier transform
Fourier series
Frequency domain
Hilbert transform
Integral transform
DFT matrix
Mathematical analysis
Fourier analysis
Digital signal processing

Add to Reading List

Source URL: www.dspguide.com

Download Document from Source Website

File Size: 475,54 KB

Share Document on Facebook

Similar Documents

Lp BOUNDS FOR AN ANISOTROPIC BILINEAR HILBERT TRANSFORM JORIS ROOS Abstract. We prove Lp , 2 < p < ∞ bounds for a non-degenerate anisotropic bilinear Hilbert transform in Rn using the outer measure approach of Do and T

DocID: 1sgOQ - View Document

Mathematics / Algebra / Mathematical analysis / Linear algebra / Operator theory / Hilbert space / Integral equation / Integral transform / Functional analysis / Equation / Partial differential equation / Integral

FIRST ANNUAL WORKSHOP of Functional Analysis and Applications Group May 15, 2010, Room Sousa Pinto, 08:15 AM TALKS: Luís Castro

DocID: 1rrji - View Document

Mathematical analysis / Mathematics / Operator theory / Complex analysis / Differential forms / Partial differential equations / Quantum mechanics / Heat equation / Hilbert space / Harmonic function / Hardy space / Fourier transform

235 Documenta Math. Laplace Transform Representations and Paley–Wiener Theorems

DocID: 1rqC6 - View Document

Signal processing / Interpolation / Time series analysis / Electrical engineering / Statistics / HilbertHuang transform / Mathematical analysis / Image processing / Spline / Hilbert spectral analysis / Cubic Hermite spline / Smoothing

January 20, S1793536910000616:11 WSPCAADA

DocID: 1qtpM - View Document

Signal processing / Electrical engineering / Mathematical analysis / Telecommunications engineering / Sampling / Frequency domain / Hilbert transform / Single-sideband modulation / Orthogonal frequency-division multiplexing

Fixing Data Taken with the Wrong Sideband and a Frequency Offset J. R. Fisher NRAO, 520 Edgemont Rd., Charlottesville, VAAugust 16, 2005

DocID: 1qemT - View Document