### Some articles on *wavelets, wavelet*:

Legendre Wavelet

... Compactly supported

... Compactly supported

**wavelets**derived from Legendre polynomials are termed spherical harmonic or Legendre**wavelets**... As with many**wavelets**there is no nice analytical formula for describing these harmonic spherical**wavelets**...**Wavelets**associated to finite impulse response filters (FIR) are commonly preferred in most applications ...Beta Wavelet

... Continuous

... Continuous

**wavelets**of compact support can be built, which are related to the beta distribution ... These new**wavelets**have just one cycle, so they are termed unicycle**wavelets**... They can be viewed as a soft variety of Haar**wavelets**whose shape is fine-tuned by two parameters and ...Harmonic Wavelet Transform - Harmonic

... The transform uses a family of "harmonic"

**Wavelets**... The transform uses a family of "harmonic"

**wavelets**indexed by two integers j (the "level" or "order") and k (the "translation"), given by, where These ... As the order j increases, these**wavelets**become more localized in Fourier space (frequency) and in higher frequency bands, and conversely become less localized in time (t) ... function φ is orthogonal to itself for different k and is also orthogonal to the**wavelet**functions for non-negative j ...MATLAB Implementation of Legendre

... Legendre

**Wavelets**... Legendre

**wavelets**can be easily loaded into the MATLAB**wavelet**toolbox -- The m-files to allow the computation of Legendre**wavelet**transform, details and filter are (freeware) available ...**Wavelets**'legdN' ... Legendre**wavelets**can be derived from the low-pass reconstruction filter by an iterative procedure (the cascade algorithm) ...Lifting Scheme - Applications

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...

**Wavelet**transform with integer values WAILI Fourier transform with bit-exact reconstruction Soontorn Oraintara, Ying-Jui Chen, Truong Q ... Integer Fast Fourier Transform Construction of**wavelets**with a required number of smoothness factors and vanishing moments Construction of**wavelets**matched to a given pattern Henning Thielemann ...### Famous quotes containing the word wavelets:

“Broken by great waves,

the *wavelets* flung it here,

this sea-gliding creature,

this strange creature like a weed....”

—Hilda Doolittle (1886–1961)

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