In this paper, we study the concept of statistical convergence on L?fuzzy normed spaces. Then give a useful characterization for statistically convergent sequences. Furthermore, illustrate that our method is more general than usual

Cesàro statistical convergence in neutrosophic normed spaces is investigated this research. Additionally, study, we concentrate at several features of NNS such as concepts statistically Cauchy, convergent Cauchy.

In this paper we introduce and investigate I2-convergence, I∗ 2 -convergence, I2-limit points, and I2-cluster points of a double sequence in a fuzzy 2-normed linear space. We prove a decomposition theorem for I2-convergence of double sequences. The notions of I2-double Cauchy and I∗ 2 -double Cauchy sequence are defined, and some of their properties are studied.

The statistical unbounded topological convergence was studied and investigated with respect to the solid topology in locally Riesz spaces. In this paper, we introduce order spaces by developing a topology-free technique on Moreover, give some relations other kinds of convergences.