Ten lectures on wavelets
An introduction to wavelets
Signal processing with fractals: a wavelet-based approach
Signal processing with fractals: a wavelet-based approach
Time-scale analysis of abrupt changes corrupted by multiplicative noise
Signal Processing
Analysis and Probability: Wavelets, Signals, Fractals (Graduate Texts in Mathematics)
Analysis and Probability: Wavelets, Signals, Fractals (Graduate Texts in Mathematics)
Harmonic wavelets towards the solution of nonlinear PDE
Computers & Mathematics with Applications
Wavelet based approach to fractals and fractal signal denoising
Transactions on Computational Science VI
Random Models for Sparse Signals Expansion on Unions of Bases With Application to Audio Signals
IEEE Transactions on Signal Processing - Part I
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A simple method, based on harmonic wavelets, is proposed for the decomposition of a suitable signal into a periodic function and a pulse. It will be shown that, under some general conditions, by a simple projection into two disjoint orthogonal space of functions the periodic component of the signal can be separated from the localized part. The proposed algorithm, gives an approximate (scale depending) decomposition and can be used also for an efficient denoising (as shown in the final examples).