Canak, IbrahimOnder, ZerrinTotur, Umit2019-10-272019-10-2720161422-63831420-90121422-63831420-9012https://doi.org/10.1007/s00025-016-0582-3https://hdl.handle.net/11454/33321In (Canak and Totur, Georgian Math J 23(1): 33-42, 2016), Canak and Totur have extended some classical Tauberian theorems for single sequences to triple sequences. In (Fridy and Khan, Proc Am Math Soc 128: 2347-2355, 2000), Fridy and Khan obtained statistical extensions of some classical Tauberian theorems. The concept of statistical convergence for triple sequences has been introduced by Sahiner et al. (Selcuk J Appl Math 8(2): 49-55, 2007). In this paper, we investigate Tauberian conditions for the statistical convergence and statistical (C,1,1,1) summability of triple sequences.en10.1007/s00025-016-0582-3info:eu-repo/semantics/closedAccessTriple sequencesTauberian theoremstwo-sided Tauberian conditions(C, 1, 1, 1) summability of triple sequencesslowly oscillating sequencesstatistically slowly oscillating sequencesstatistical convergenceconvergence in Pringsheim's senseStatistical Extensions of Some Classical Tauberian Theorems for Cesaro Summability of Triple SequencesArticle7003.Apr457473WOS:000389831000011Q2