The approximation theorem of convolution operator in \(\Delta^p\) set-valued function space (Q1862828)
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scientific article; zbMATH DE number 1885793
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | The approximation theorem of convolution operator in \(\Delta^p\) set-valued function space |
scientific article; zbMATH DE number 1885793 |
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The approximation theorem of convolution operator in \(\Delta^p\) set-valued function space (English)
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23 April 2003
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The author studies the problem of approximating a random set with values in a separable Banach space. Using some integral type Hausdorff metric, he gives an approximation theorem for a class of convolution operators on \(\triangle^p\) set valued function spaces.
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set-valued functions
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random set
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convolution operator
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\(\triangle^p\) space
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approximation theorem
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0.7895553708076477
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0.7836953997612
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0.7726825475692749
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0.772682249546051
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0.7694105505943298
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