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

A MULTI-LEVEL REPRESENTATION OF F0 USING THE CONTINUOUS WAVELET TRANSFORM AND THE DISCRETE COSINE TRANSFORM Manuel Sam Ribeiro, Robert A. J. Clark Centre for Speech Technology Research, University of Edinburgh, UK ABSTRA

Source URL: www.cstr.ed.ac.uk

• Signal processing
• Fourier analysis
• Integral transforms
• Computational linguistics
• Digital signal processing
• Wavelet
• Speech synthesis
• Discrete cosine transform
• S transform
• Continuous wavelet transform
• Hidden Markov model

Single Pulse Plots We use a software package called PRESTO to search through the data looking for pulsars. For each pointing, PRESTO computes a fast Fourier transform (FFT) and single-pulse search at various trial values

Source URL: pulsarsearchcollaboratory.com

MAPPING PROPERTIES OF THE NONLINEAR FOURIER TRANSFORM IN DIMENSION TWO M. LASSAS, J. L. MUELLER, AND S. SILTANEN Abstract. A class of compactly supported Schr¨ odinger potentials in dimension two is given for which the

Source URL: www.siltanen-research.net

A PROBABILISTIC TECHNIQUE FOR FINDING ALMOST-PERIODS OF CONVOLUTIONS arXiv:1003.2978v2 [math.NT] 14 SepERNIE CROOT AND OLOF SISASK

Source URL: arxiv.org

• Mathematical analysis
• Mathematics
• Algebra
• Fourier analysis
• Joseph Fourier
• Harmonic analysis
• Unitary operators
• Additive number theory
• Fourier transform
• Convolution
• Abelian group
• Arithmetic combinatorics

A Fourier view on the R-transform and related asymptotics of spherical integrals A. Guionnet, M. Ma¨ıda 1 Ecole Normale Sup´erieure de Lyon, Unit´e de Math´ematiques pures et appliqu´ees, UMR 5669, 46 All´ee d’I

Source URL: www.umpa.ens-lyon.fr

22 Genome Informatics 16(1): 22–Improvement in the Accuracy of Multiple Sequence Alignment Program MAFFT

Source URL: www.jsbi.org

• Computational phylogenetics
• Bioinformatics
• Biology
• MAFFT
• Multiple sequence alignment
• MUSCLE
• Clustal
• Sequence alignment
• ProbCons
• BLAST
• BLOSUM
• Fast Fourier transform

Abstract: We use the Kuznecov transform and inversion formula to give a Whittaker Plancherel inversion formula on SL(2, R). This formula gives a Whittaker-Fourier coefficient of a compactly supported smooth

Source URL: www.math.columbia.edu

DSLs High Performance: How DSLs Can Help Markus Püschel Computer Science

Source URL: vjovanov.github.io

• Fourier analysis
• Digital signal processing
• Discrete Fourier transform
• Numerical analysis
• Algorithm
• Program optimization

Shadow Boundaries and the Fourier Transform Maryna Yaskina University of Oklahoma & ´

Source URL: www.math.aegean.gr