On Riesz almost lacunary Cesaro $\left[C,1,1,1\right]$ statistical convergence in probabilistic space of $\chi^{3\Delta}_{f}$

Acta Mathematica Nyíregyháziensis

N. Subramanian¹  Shyamal Debnath² 

[1] SASTRA University;Tripura University

关键词: analytic sequence;    Orlicz function;    triple sequences;    chi sequence;    Riesz space;    statistical convergence;    Cesaro $C_{1;    1;    1}-$ statistical convergence;   

学科分类：数学（综合）

来源: Academia Paedagogica Nyiregyhaziensis. Acta Mathematica

【 摘 要 】

In this paper we study the concept of almost lacunary statistical Cesaro of $\chi^{3}$ over probabilistic space $P$ is defined by Musielak Orlicz function. Since the study of convergence in Probabilistic space $P$ is fundamental to probabilistic functional analysis, we feel that the concept of almost lacunary statistical Cesaro of $\chi^{3}$ over probabilistic space $P$ is defined by Musielak in a probabilistic space $P$ would provide a more general framework for the subject.

【 授权许可】

CC BY