-Difference sequence spaces of fuzzy numbers

λ almost difference sequences of fuzzy numbers

“…The statistically convergence for di¤erence sequences of fuzzy numbers was introduced by Altinok et al [2] Et et al [5] de…ned the notion of m almost statistical convergence for sequences of fuzzy numbers: Let = ( n ) 2 . A sequence X = (X k ) of fuzzy numbers is said to be m almost statistically convergent orŜ ( m ; F) convergent to X 0 if for every " > 0 lim…”

“…Additionally, Çolak [10] introduced and studied on the sets of statistical convergence and strongly Cesaro summability for sequences of complex numbers. Subsequently, Savaş [32] , Altinok et al [2] extended the idea of statistical convergence and applied in generalized di¤erence sequences of fuzzy numbers.…”

Some I-Convergent Sequence Spaces of Fuzzy Numbers Defined by Infinite Matrix

“…Different classes of sequence of fuzzy real numbers have been discussed by Nuray and Savas [13], Altinok et al [1], Hazarika and Savas [2], Kumar and Kumar [7], Savas ( [22], [23]), Savas and Mursaleen [21], Joong-Sung [8] and many others. The notion of I-convergence initially introduced by Kostyrko et al [6].…”

On the class of λ-statistically convergent difference sequences of fuzzy numbers

“…Matloka (1986) introduced bounded and convergent sequences of fuzzy numbers, studied some of their properties and showed that every convergent sequence of fuzzy numbers is bounded. Since than, there has been increasing interest in the study of sequences of fuzzy numbers (see Colak et al 2011;Altinok et al 2009;Aytar and Pehlivan 2007;Kwon 2000;Matloka 1986;Nuray and Savaş 1995;Tripathy and Dutta 2007;Tripathy and Sarma 2008;Tripathy and Baruah 2010a, b;Tripathy and Chandra 2011).…”

“…However, the k-statistical convergence was investigated by Mursaleen (2000). Altinok et al (2009) extended the idea of k-statistical convergence and applied in generalized difference sequences of fuzzy numbers. Subsequently, Ç olak (2011) studied the sets of k-statistical convergence and strongly Cesaro summability for sequences of complex numbers.…”