The \(\int \chi^{2\lambda I}\) statistical convergence of fuzzy numbers over \(p\)-metric space. II (Q326947)
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scientific article; zbMATH DE number 6637986
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | The \(\int \chi^{2\lambda I}\) statistical convergence of fuzzy numbers over \(p\)-metric space. II |
scientific article; zbMATH DE number 6637986 |
Statements
The \(\int \chi^{2\lambda I}\) statistical convergence of fuzzy numbers over \(p\)-metric space. II (English)
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12 October 2016
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Summary: In this paper, we introduce the concepts of \(\chi^{2\lambda I}\) statistical convergence and strongly \(\chi^{2\lambda I}\) of fuzzy numbers. It is also shown that \(\chi^{2\lambda I}\) statistical convergence and strongly \(\chi^{2\lambda I}\) are equivalent for analytic sequences of fuzzy numbers. Editorial remark: Part I of this seemingly multi-part series is not referenced in the paper.
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analytic sequence
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double sequences
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\(\chi^{2}\) space
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Musielak-Orlicz function
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\(p\)-metric space
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ideal convergent
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fuzzy number
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de la Vallée-Poussin mean
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statistical convergence
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0.92196673
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0.9108333
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0.89969337
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0.8964821
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0.8938346
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