Interpolating scaling functions, Bernstein polynomials and nonstationary wavelets (Q1364617)
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scientific article; zbMATH DE number 1052956
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Interpolating scaling functions, Bernstein polynomials and nonstationary wavelets |
scientific article; zbMATH DE number 1052956 |
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Interpolating scaling functions, Bernstein polynomials and nonstationary wavelets (English)
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1 October 1997
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The paper represents a comprehensive systematic account of the nonstationary theory of wave-lets. The main topics are: convergence of scaling functions in the spaces of distributions; stationary and nonstationary scaling constructions and the relevant multiresolution analyses; Rvachev's function; the Berkolajko-Novikov theory; Bernstein polynomials; approximation by scaling interpolating functions.
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nonstationary wavelets
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multiresolution analyses
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Berkolajko-Novikov theory
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Bernstein polynomials
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scaling interpolating functions
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0.9138352
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0.89727175
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0.88859594
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0.8874586
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0.8836934
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0.88204837
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