Continuous wavelet
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161569296
2007-10-01T14:56:32Z
Oli Filth
547762
rm link to deleted article
In [[numerical analysis]], '''continuous [[wavelet]]s''' are functions used by the [[continuous wavelet transform]]. These functions are defined as [[analytical expression]]s, as functions either of time or of frequency.
Most of the continuous wavelets are used for both wavelet decomposition and composition transforms. That is they are the continuous counterpart of [[orthogonal wavelet]]s.
The following continuous wavelets have been invented for various applications:
* [[Morlet wavelet]]
* [[Modified Morlet wavelet]]
* [[Mexican hat wavelet]]
* [[Complex mexican hat wavelet]]
* [[Shannon wavelet]]
* [[Difference of Gaussians]]
* [[Hermitian wavelet]]
* [[Hermitian hat wavelet]]
* [[Beta wavelet]]
* [[Causal Wavelet]]
* [[μ wavelet]]s
* [[Cauchy wavelet]]
* [[Addison wavelet]]
==See also==
*[[Wavelet]]
[[Category:Continuous wavelets|*]]
[[Category:Numerical analysis]]
[[Category:Functional analysis]]