A complete asymptotic expansion for operators of exponential type with \(p\left( x\right) =x\left( 1+x\right)^2\) (Q2045904)
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scientific article; zbMATH DE number 7382083
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | A complete asymptotic expansion for operators of exponential type with \(p\left( x\right) =x\left( 1+x\right)^2\) |
scientific article; zbMATH DE number 7382083 |
Statements
A complete asymptotic expansion for operators of exponential type with \(p\left( x\right) =x\left( 1+x\right)^2\) (English)
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16 August 2021
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The authors study the local rate of convergence of a sequence of exponential type operators. They apply concise expressions for the moments using methods of complex analysis and derive a complete asymptotic expansion. An interesting read for researchers working in the area of approximation theory.
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Ismail-May operators
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asymptotic expansion
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Lagrange inversion
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exponential type operators
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0.8064155578613281
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0.7969404458999634
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0.7751561999320984
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0.7744387984275818
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