On the interpolation by discrete splines with equidistant nodes (Q1971921)
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scientific article; zbMATH DE number 1423445
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | On the interpolation by discrete splines with equidistant nodes |
scientific article; zbMATH DE number 1423445 |
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On the interpolation by discrete splines with equidistant nodes (English)
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2000
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In this paper the authors develop the theory of non-periodic discrete splines of power growth. Such splines are relevant for the purposes of digital signal processing. Discrete \(B\)-splines are introduced as linear combinations of shifts of the \(B\)-splines. Here the authors present a solution of the problem of discrete spline cardinal interpolation of the sequences of power growth and prove that the solution is unique within the class of discrete splines of a given order.
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wavelets
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digital signal processing
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discrete \(B\)-splines
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non-periodic discrete splines
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cardinal interpolation
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0.9164665
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0.9049916
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0.90155387
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0.9015512
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