Generalized statistically convergent sequences of fuzzy numbers

Duals and Matrix Classes Involving Cesàro Type Classes of Sequences of Fuzzy Numbers

“…Since then, different classes of sequences of fuzzy numbers were introduced and studied by various authors. For the works on convergence of fuzzy sequences and series, we refer to Nuray and Savaş [4], Diamond and Kloeden [5], Matloka [2], Esi [6], Kaleva [7], Nanda [8], [3], Dubois and Prade [9], Altınok, Ç olak, and Altın [10], Stojaković and Stojaković [11], [12], and Mursaleen, Srivastava, and Sharma [13]. In [14], Subrahmanyam defined the Cesàro summability of sequences of fuzzy numbers and proved some related Tauberian theorems.…”

Some sequence spaces of Invariant means and lacunary defined by a Musielak-Orlicz function over $n$-normed spaces

“…183). For more details about sequence spaces (see [1], [8], [12], [15], [16], [17], [18], [19], [20], [21], [22], [23], [24], [26], [27], [28], [29], [30], [32]) and reference therein.…”

Fuzzy inner product spaces and fuzzy orthogonality

“…Also, George and Veeramani [9] modified the notion of fuzzy metric spaces. After that, the notions of fuzzy normed spaces and fuzzy numbers are studied in [19] and [18], respectively. Schweizer et al in [20], introduced the notion of probabilistic inner product spaces which can be considered as the generalization of inner product spaces.…”