Four dimensional matrix summability of double sequence of sets with respect to modulus function
Copyright policy )Four dimensional matrix summability of double sequence of sets with respect to modulus function
Summary: In this article, we have extended the idea of strong Cesaro summability to the idea of strong \(T\)-summability of double sequence of closed sets with respect to modulus function, when \(T\) is non-negative regular four dimensional matrix summability method. We also show that strongly \(T\)-summable sequence of closed set is \(T\)-statistically convergent and that \(T\) statistically convergence is equivalent to strong \(T\)-summability with respect to modulus function on bounded sequence of closed sets.
strong Cesaro summability, sequence of sets, Wijsman convergence, regular matrix, Convergence and divergence of series and sequences, modulus function, strong \(T\)-summability, Multiple sequences and series
strong Cesaro summability, sequence of sets, Wijsman convergence, regular matrix, Convergence and divergence of series and sequences, modulus function, strong \(T\)-summability, Multiple sequences and series
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