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Applications of Tauberian theorem in Orlicz spaces of double difference sequences of fuzzy numbers

机译:Tauberian定理在模糊数的双差分序列中的应用

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摘要

In this paper we introduce and study some difference double sequence spaces of fuzzy numbers by using Hausdorff metric associated with sequence of Orlicz functions. We make an effort to study some algebraic, topological properties and inclusion relations between these sequence spaces. We show that the new formed sequence spaces are complete with respect to the metric D-M,D- (Delta m,) (p,) (u)(x, y). Finally, we establish some relation between Delta(r)-statistically convergent and Delta r-statistically (C, 1, 1) summable double sequences of fuzzy numbers under the slowly oscillating and statistically slowly oscillating conditions in certain sense, respectively.
机译:本文利用与Orlicz函数序列有关的Hausdorff度量,引入并研究了模糊数的差分双序列空间。我们致力于研究这些序列空间之间的代数、拓扑性质和包含关系。我们证明了新形成的序列空间关于度量D-M,D-(Delta M,)(p,)(u)(x,y)是完备的。最后,我们分别在一定意义上的慢振荡和统计慢振荡条件下,建立了模糊数的Delta(r)-统计收敛和Delta r-统计(C,1,1)可和双序列之间的关系。

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