\(l^\infty \)-stability for linear multiresolution algorithms: A new explicit approach. II: The cases of symlets, Coiflets, biorthogonal wavelets and supercompact multiwavelets (Q2379028)
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| Language | Label | Description | Also known as |
|---|---|---|---|
| English | \(l^\infty \)-stability for linear multiresolution algorithms: A new explicit approach. II: The cases of symlets, Coiflets, biorthogonal wavelets and supercompact multiwavelets |
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\(l^\infty \)-stability for linear multiresolution algorithms: A new explicit approach. II: The cases of symlets, Coiflets, biorthogonal wavelets and supercompact multiwavelets (English)
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14 January 2009
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This paper generalizes the stability analysis of the orthogonal wavelet transform presented in [\textit{S. Amat} and \textit{M. Moncayo}, Appl. Math. Comput. 206, No. 1, 74--91 (2008; Zbl 1163.65103)] for Daubechies wavelets to other wavelet families, i.e. to symlets, Coiflets, biorthogonal wavelets and supercompact multiwavelets.
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wavelets
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multiresolution
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stability
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infinity norm
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