EARTH SOUNDINGS ANALYSIS: Processing versus Inversion Jon F. Clærbout Cecil and Ida Green Professor of Geophysics Stanford University

Source URL: sepwww.stanford.edu

• Signal processing
• Fourier analysis
• Filter theory
• Integral transforms
• Filter
• Hilbert transform
• Discrete Fourier transform
• Convolution
• Wavelet
• Mathematical analysis
• Digital signal processing
• Mathematics

2009 Paper 9 Question 12 Digital Signal Processing (a) Make the following statements correct by changing one word or number. (Negating the sentence is not sufficient.) (i ) In the stopband, a filter design approximates

Source URL: www.cl.cam.ac.uk

• Signal processing
• Time series analysis
• Unitary operators
• Window function
• Discrete signal
• Fourier transform
• JPEG
• Short-time Fourier transform
• Discrete sine transform
• Mathematical analysis
• Fourier analysis
• Digital signal processing

Highly Energy and Performance Efficient Embedded Computing through Approximately Correct Arithmetic A Mathematical Foundation and Preliminary Experimental Validation Kirthi Krishna Muntimadugu

Source URL: www.ece.rice.edu

• Unitary operators
• Electronic engineering
• Digital signal processing
• Digital electronics
• Adders
• Discrete Fourier transform
• Propagation delay
• Addition
• Fourier transform
• Mathematical analysis
• Mathematics
• Fourier analysis

Fast Convolution Filtering Borgerding 1/16

Source URL: www.danvillesignal.com

• Signal processing
• Digital signal processing
• Numerical analysis
• Image processing
• Circular convolution
• Overlap–add method
• Convolution
• Discrete Fourier transform
• Finite impulse response
• Mathematical analysis
• Mathematics
• Fourier analysis

Sample-Optimal Fourier Sampling in Any Constant Dimension Piotr Indyk Michael Kapralov August 2, 2014

Source URL: people.csail.mit.edu

• Fourier analysis
• Digital signal processing
• Joseph Fourier
• Unitary operators
• Analysis of algorithms
• Discrete Fourier transform
• Fast Fourier transform
• Fourier transform
• Fourier series
• Mathematical analysis
• Mathematics
• Theoretical computer science

COMPUTER SCIENCE TRIPOS Part II – 2012 – Paper 8 6 Digital Signal Processing (MGK) BBC Radio Cambridgeshire broadcasts a radio signal on a carrier frequency of 1026 kHz with a (double-sided) bandwidth of 10 kHz. You

Source URL: www.cl.cam.ac.uk

• Electronics
• Analog-to-digital converter
• Modulation
• Sampling
• Discrete Fourier transform
• Demodulation
• Electronic engineering
• Digital signal processing
• Telecommunications engineering

Recent  Developments  in  the   Sparse  Fourier  Transform   Piotr  Indyk   MIT   Joint  work  with  Fadel  Adib,  Badih  Ghazi,  Haitham  Hassanieh,  Michael  

Source URL: people.csail.mit.edu

• Fourier analysis
• Fast Fourier transform
• FFTW
• Sinc function
• Discrete Fourier transform
• Discrete Hartley transform
• Mathematical analysis
• Digital signal processing
• Mathematics

Faustine: a Vector Faust Interpreter Test Bed for Multimedia Signal Processing System Description Karim Barkati, Haisheng Wang, and Pierre Jouvelot MINES ParisTech, France

Source URL: www.cri.ensmp.fr

• Digital signal processing
• Signal processing
• Vectors
• FAUST
• OCaml
• Fast Fourier transform
• Discrete Fourier transform
• Scheme
• Signal
• Algebra
• Software
• Computing

Random Walks on Discrete and Continuous Circles by Jeffrey S. Rosenthal School of Mathematics, University of Minnesota, Minneapolis, MN, U.S.A

Source URL: probability.ca

• Joseph Fourier
• Stochastic processes
• Fourier series
• Random walk
• Unitary operators
• Digital signal processing
• Fourier transform
• Dirac delta function
• Mathematical analysis
• Statistics
• Fourier analysis

1993 Paper 8 Question 1 Digital Signal Processing Show that an N -point Discrete Fourier Transform (DFT) X(p) =

Source URL: www.cl.cam.ac.uk