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https://www.mathworks.com/help/wavelet/ref/wavsupport.html
[LB,UB] = wavsupport(wname) returns the lower bound, LB, and upper bound, UB, of the support for the wavelet specified by wname. wname is any valid wavelet. For real-valued wavelets with and without scaling functions and complex-valued wavelets without scaling functions (wavelets type 3,4, and 5), the bounds indicate the effective support of the wavelet.
https://www.mathworks.com/help/wavelet/gs/effect-of-wavelet-support-on-noisy-data.html
The haar wavelet has a support of length equal to 1 modhaar = modwt(yn, 'haar' ); Obtain the multiresolution analysis from the haar MODWT matrix and plot the first-level details.
https://www.mathworks.com/help/wavelet/gs/choose-a-wavelet.html
The support of the wavelet should be small enough to separate the features of interest. Wavelets with larger support tend to have difficulty detecting closely spaced features. Using wavelets with large support can result in coefficients that do not distinguish individual features.
https://www.mathworks.com/help/wavelet/ref/dwtfilterbank.waveletsupport.html
The time support of the wavelet is defined as the first instant the integrated energy exceeds thresh and the last instant it is less than 1-thresh. The wavelets are normalized to …
https://www.mathworks.com/help/signal/examples/ecg-classification-using-wavelet-features.html
This example shows how to classify human electrocardiogram (ECG) signals using wavelet-based feature extraction and a support vector machine (SVM) classifier. The problem of signal classification is simplified by transforming the raw ECG signals into a much smaller set of features that serve in aggregate to differentiate different classes.
https://www.researchgate.net/publication/8345770_Wavelet_Support_Vector_Machine
Rank wavelet support vector machine (rank-WSVM) [27, 28] is proposed to apply in the classification of complex disturbances. A new method for the classification of PQ disturbances was proposed by ...
https://www.researchgate.net/post/What_is_meant_by_compactly_supported_wavelet
That is if ψ is a wavelet function, then cl({x:ψ(x)≠0}) is a compact set, to say ψ is a wavelet of compact support.
https://en.wikipedia.org/wiki/Daubechies_wavelet
In general the Daubechies wavelets are chosen to have the highest number A of vanishing moments, (this does not imply the best smoothness) for given support width 2A − 1. There are two naming schemes in use, DN using the length or number of taps, and dbA referring to the number of vanishing moments. So D4 and db2 are the same wavelet transform.
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