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Some new classes of paranorm ideal convergent double sequences of sigma-bounded variation over n-normed spaces

机译:n范空间上sigma界变分的一些新的范数理想收敛双序列

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AbstractThe sequence space BVσ, the space of all sequence of σ-bounded variation, was firstly defined and studied by Mursaleen. Later on, Vakeel and Tabassum developed the same space to double sequences. Recently, using the concept of I-convergence, Vakeel and Vakeel et al. and others introduced many sequence spaces related to the space we just mentioned above which are defined by different operators. In this article, we keep the same direction up introducing some new classes of I-convergent double sequences of σ-bounded variation over n-normed spaces. In addition, we study some basic topological and algebraic properties of these classes. Also, we prove some inclusion relations on these classes.
机译:摘要Mursaleen首先定义并研究了σ有界变异的所有序列的空间BVσ。后来,Vakeel和Tabassum开发了相同的空间来使序列加倍。最近,Vakeel和Vakeel等使用I收敛的概念。其他人介绍了许多与我们刚刚提到的空间相关的序列空间,这些序列空间是由不同的运算符定义的。在本文中,我们沿相同的方向介绍了n个赋范空间上一些新的σ界变异的I收敛双序列。此外,我们研究了这些类别的一些基本拓扑和代数性质。另外,我们证明了这些类中的一些包含关系。

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