List of wavelet-related transforms

<p>
A list of <a href="/facts/Wavelet/3XcX4uIP">wavelet</a> related transforms:
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<ul><li><a href="/facts/Continuous_wavelet_transform/nGUoUAKX">Continuous wavelet transform</a> (CWT)</li>
<li><a href="/facts/Discrete_wavelet_transform/19DVnk4n">Discrete wavelet transform</a> (DWT)</li>
<li><a href="/facts/Multiresolution_analysis/yQtKJuNx">Multiresolution analysis</a> (MRA)</li>
<li><a href="/facts/Lifting_scheme/htMkzoAQ">Lifting scheme</a></li>
<li><a href="/facts/Binomial_QMF/BxQ2A4EW">Binomial QMF</a> (BQMF)</li>
<li><a href="/facts/Fast_wavelet_transform/ArkHgy2V">Fast wavelet transform</a> (FWT)</li>
<li><a href="/facts/Complex_wavelet_transform/W8RK5Mmv">Complex wavelet transform</a></li>
<li>Non or <a href="/facts/Undecimated_wavelet_transform/LrSuqXhz">undecimated wavelet transform</a>, the downsampling is omitted</li>
<li><a href="/facts/Newland_transform/TPoRlwvS">Newland transform</a>, an orthonormal basis of wavelets is formed from appropriately constructed top-hat filters in frequency space</li>
<li><a href="/facts/Wavelet_packet_decomposition/KLevmodC">Wavelet packet decomposition</a> (WPD), detail coefficients are decomposed and a variable tree can be formed</li>
<li><a href="/facts/Stationary_wavelet_transform/LrSuqXhz">Stationary wavelet transform</a> (SWT), no downsampling and the filters at each level are different</li>
<li>e-decimated discrete wavelet transform, depends on if the even or odd coefficients are selected in the downsampling</li>
<li><a href="/facts/Second_generation_wavelet_transform/6XpaeCPQ">Second generation wavelet transform</a> (SGWT), filters and wavelets are not created in the frequency domain</li>
<li><a href="/facts/Dual-tree_complex_wavelet_transform/W8RK5Mmv">Dual-tree complex wavelet transform</a> (DTCWT), two trees are used for decomposion to produce the real and complex coefficients</li>
<li><a href="http://www.laurent-duval.eu/siva-wits-where-is-the-starlet.html">WITS: Where Is The Starlet</a>, a collection of a hundredth of wavelet names in -let and associated multiscale, directional, geometric, representations, from activelets to x-lets through <a href="/facts/Bandelet_(computer_science)/95QS5SVX">bandelets</a>, <a href="/facts/Chirplet_transform/CKQP3Imn">chirplets</a>, <a href="/facts/Contourlet/FfF5TWaJ">contourlets</a>, <a href="/facts/Curvelet/MEdv1vyr">curvelets</a>, <a href="/facts/Noiselet/o5JLTFRK">noiselets</a>, wedgelets ...</li></ul>

List of wavelet-related transforms open-in-new

List of wavelet-related transforms