Properties of a new class of recursively defined Baskakov-type operators (Q2716321)
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scientific article; zbMATH DE number 1602667
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Properties of a new class of recursively defined Baskakov-type operators |
scientific article; zbMATH DE number 1602667 |
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10 June 2001
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Baskakov-type operators
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order of approximation
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modulus of continuity
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Properties of a new class of recursively defined Baskakov-type operators (English)
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This paper brings an interesting generalization of the Baskakov operators. This new class of operators is defined by replacing the binomial coefficients in the Baskakov operators by coefficients determined recursively by means of two fixed sequences of real numbers. The convergence properties of these operators are also investigated here. The order of approximation is expressed in terms of the modulus of continuity.
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0.8699722290039062
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0.8329528570175171
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0.8294579386711121
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