Triple sequence spaces were introduced by Sahiner et al. [27, 28]. The main objective of this paper is to define some new classes of triple sequences over n-normed space by means of Museiak-Orlicz function and difference operators. We also study some algebraic and topological properties of these new sequence spaces.
The principal aim of this paper is to study the solvability of infinite system of integral equations in two variables of Hammerstein type in the Banach spaces c 0 and 1 using Meir-Keeler condensing operators and measure of noncompactness. In this study we give some examples.
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