
Discrete wavelets are viewed as linear algebraic transforms given by banded orthogonal matrices, which can be built up from small matrix blocks with special properties. A generalization of the Daubechies finite support orthogonal wavelets is discussed and some special cases promising more rapid signal reduction are derived.
orthogonal transforms, orthogonal wavelets, pyramidal algorithm, banded orthogonal matrices, Other matrix algorithms, Linear transformations, semilinear transformations, signal reduction, Discrete wavelets, Orthogonalization in numerical linear algebra
orthogonal transforms, orthogonal wavelets, pyramidal algorithm, banded orthogonal matrices, Other matrix algorithms, Linear transformations, semilinear transformations, signal reduction, Discrete wavelets, Orthogonalization in numerical linear algebra
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