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Ivan Selesnick

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Type Title
A Bilinear Form for the DFT
Appendix: A 31 Point FFT Program
Appendix: A 45 Point Circular Convolution Program
Appendix: A Matlab Program for Generating Prime Length FFT Programs
Appendix: Bilinear Forms for Linear Convolution
Appendix: Matlab Functions For Circular Convolution and Prime Length FFTs
Bilinear Forms for Circular Convolution
Conclusion
Continuous-Time Fourier Transform - Review
Derivative of the Wavelet Scaling Function
Design of Linear-Phase FIR Filters by DFT-Based Interpolation
Design of Linear-Phase FIR Filters by General Interpolation
Discrete-time Filter as a Matrix Operation
Downsampling as a Matrix Operation
Filtering with Downsampling as a Matrix Operation
Four Types of Linear-Phase FIR Filters
From Scaling Coefficients to Samples
Getting the Wavelet
Halfband vs Spectral Factors
Implementing Kronecker Products Efficiently
Introduction
Introduction to Sparsity in Signal Processing
Least Squares with Examples in Signal Processing
Linear-Phase Fir Filter Design By Least Squares
Linear-Phase FIR Filter Design by Linear Programming
Linear-Phase FIR Filters
Linear-Phase FIR Filters: Amplitude Formulas
Mallat's Algorithm
Non-orthonormal Filter Banks
Orthogonality Conditions for the Wavelet Scaling Function
Orthonormal Bases
Orthonormal Filter Banks
Orthonormal Matrix Transforms
Orthonormal Wavelet Basis
Penalty and Shrinkage Functions for Sparse Signal Processing
Preliminaries
Programs for Circular Convolution
Programs for Prime Length FFTs
Short Time Fourier Transform
Signals, Systems and Transforms: Matching Problems
Solving the Wavelet Dilation Equation
Sparse Deconvolution (An MM Algorithm)
Sparse Signal Restoration
The Short-Time Fourier Transform and Speech Denoising
Total Variation Denoising (An MM Algorithm)
Total Variation Filtering
Truncated Wavelet Series
Two-Channel Analysis Filter Bank
Wavelet and Scaling Function Moments
Wavelet Dilation Equation
Winograd's Short DFT Algorithms
Zero Locations of Linear-Phase FIR Filters
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Total Collections: 1317
Total Modules: 21802