Regular matrix transformation on triple sequence spaces

Abstract

The main aim of this paper is to introduce the necessary and sufficient condition for a particular type of transformation of the form A: (a......) be regular from a triple sequence space to another triple sequence space.

Six dimensional matrix summability of triple sequences

“…Debnath, Sharma and Das [15] and Debnath and Das [16] generalized these concepts by using the difference operator. Recently Debnath, Das, Bhattacharya and Debnath [17] studied regular matrix transformation on triple sequence spaces and showed some interesting results. Triple sequences have also been studied by Tripathy and Goswami ( [5], [6], [7], [8]) and many others.…”

Riesz almost lacunary multiple triple sequence spaces of $\Gamma^{3}$ defined by a Musielak-Orlicz function

“…The different types of notions of triple sequence was introduced and investigated at the initial by Sahiner et al [12,13], Esi et al [1][2][3], Datta et al [4],Subramanian et al [14], Debnath et al [5][6][7][8], Tripathy et al [16][17][18][19][20][21][22][23][24][25][26][27][28][29] and many others. A triple sequence x = (x mnk ) is said to be triple analytic if The space of all triple entire sequences are usually denoted by Γ 3 .…”