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Home > Wavelet transform


The wavelet transform is a transformation to basis functions that are localized in frequency (similar in that sense to Fourier-related transforms).

As basis functions one uses wavelets. The big advantage over the Fourier transform is the temporal (or spatial) locality of the base functions (see also short-time Fourier transform) and the smaller complexity (O(N) instead of O(N log N) for the fast Fourier transform (where N is the data size)).

In the likeness of the uncertainty principle the restriction for wavelet transform resolution can be written down:

and this result better in times as compared to the Fourier transform


Important applications are:

Types of wavelet transforms:


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