A note on the error in Gaussian quadrature (Q1186984)
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scientific article; zbMATH DE number 37424
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | A note on the error in Gaussian quadrature |
scientific article; zbMATH DE number 37424 |
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A note on the error in Gaussian quadrature (English)
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28 June 1992
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By methods arising from well-known theory of analytic functions, the authors meticulously analyze the error in Gaussian quadrature and derive how the error term may be expressed in terms of a contour integral against a kernel function denoted by \(K_ n(t)\). Furthermore, two methods for computing the coefficients for the Laurent series of \(K_ n(t)\) are given.
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Gaussian quadrature
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error term
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0.93744206
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0.9358765
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0.9314517
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0.9314512
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0.9221632
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0.92124915
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0.91695464
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