Fast  is credited with pioneering the field of statistical convergence. This topic has been researched in many spaces such as topological spaces, cone metric spaces, and so on (see, for example [19, 21]). A cone metric space was proposed by Huang and Zhang . The primary distinction between a cone metric and a metric is that a cone metric is valued in an ordered Banach space. Li et al.  investigated the definitions of statistical convergence and statistical boundedness of a sequence in a cone metric space. Recently, Sakaoğlu and Yurdakadim  have introduced the concepts of quasi-statistical convergence. The notion of quasi I-statistical convergence for triple and multiple index sequences in cone metric spaces on topological vector spaces is introduced in this study, and we also examine certain theorems connected to quasi I-statistically convergent multiple sequences. Finally, we will provide some findings based on these theorems.
ABBAS, M. AND RHOADES, B. E. Fixed and periodic point results in cone metric space. Appl. Math. Lett. 2 (2009), 511–515.
ABBAS, M. AND RHOADES, B. E. Fixed and periodic point results in cone metric space. Appl. Math. Lett. 2 (2009), 511–515.)| false