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    Almost statistical convergence of order ? of sequences of fuzzy numbers
    (Springer Verlag, 2016) Karakas, Abdulkadir; Altin, Yavuz; Altinok, Hifsi
    In this article, we introduce the concepts of almost ?-statistical convergence of order ? and strongly almost ?p-summability of order ? for sequences of fuzzy numbers. Also, we establish some relations between the almost ?-statistical convergence of order ? and strongly almost ?p-summability of order ? and we define w^??(F,f,p), where f is a modulus function and give some inclusion relations. © 2015, Springer-Verlag Berlin Heidelberg.
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    Öğe
    Generalized Statistical Convergence of order ? for Sequences of Fuzzy Numbers
    (Amer Inst Physics, 2018) Altinok, Hifsi; Karakas, Abdulkadir; Altin, Yavuz
    In the present paper, we introduce the concepts of Delta(m)-statistical convergence of order beta for sequences of fuzzy numbers and strongly Delta(m)-summable of order beta for sequences of fuzzy numbers by using a modulus function f and taking supremum on metric d for 0 < beta <= 1 and give some inclusion relations between them.
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    Öğe
    On ?-statistical boundedness of order ? of sequences of fuzzy numbers
    (Springer, 2015) Altinok, Hifsi; Et, Mikail
    In this paper, we introduce and examine the concept of lambda-statistical boundedness of order beta of sequences of fuzzy numbers and give some relations between statistical boundedness and lambda-statistical boundedness of order beta.
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    Öğe
    On some difference sequence spaces of fuzzy numbers
    (Springer, 2016) Et, Mikail; Savas, Ekrem; Altinok, Hifsi
    In this paper, using the difference operator of order m and a lacunary sequence , we introduce and examine some classes of sequences of fuzzy numbers. Furthermore, we study some of their properties like completeness, solidity, symmetricity and convergence free. We also give some inclusion relations related to these classes.