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A study of fuzzy anti-lambda-ideal convergent triple sequence spaces

Idrisi Mohammad Imran, Saini Kavita, Ahmad Mobeen, Aslam Sumaira

Journal of Applied Analysis

2023

Vol. 29, nr 2

353--358

A class with ambiguous status of its elements by a membership function that assigns to each element a grade in the close interval [0, 1]; Lofti Zadeh introduced this idea into theory as fuzzy sets in the year of 1965. A study of fuzzy anti-normed linear spaces by Kočinac on some topological properties motivated us to work on fuzzy anti-normed triple sequence spaces with respect to ideal by using compact linear operator. Further, we prove some theorems, particularly on convergence and completeness.

Some triple difference rough Cesàro and lacunary statistical sequence spaces

Esi A., Subramanian N.

Journal of Mathematics and Applications

2018

Vol. 41

81--93

We generalized the concepts in probability of rough Cesàro and lacunary statistical by introducing the difference operator Δ[αγ] of fractional order, where α is a proper fraction and γ = (γmnk) is any fixed sequence of nonzero real or complex numbers. We study some properties of this operator involving lacunary sequence θ and arbitrary sequence p = (prst) of strictly positive real numbers and investigate the topological structures of related with triple difference sequence spaces. The main focus of the present paper is to generalized rough Cesaro and lacunary statistical of triple difference sequence spaces and investigate their topological structures as well as some inclusion concerning the operator Δ[αγ].