
handle: 11499/47659 , 11499/51130
Summary: In this paper we characterize the sets of summability factors \(({|C, 0|}_k, {|R, p_n|}_s)\) and \(({|R, p_n|}_k, {|C, 0|}_s)\), \(1 < k \leq s < \infty\), which also extends some known results.
equivalance theorems, Matrix methods for summability, Absolute Cesàro and Riesz summability, Absolute and strong summability, equivalence theorems, matrix transformations, Absolute Cesaro and Riesz summability, summa-bility factors, Sequence spaces (including Köthe sequence spaces), 510, Inclusion and equivalence theorems in summability theory, absolute Cesàro and Riesz summability, summability factors
equivalance theorems, Matrix methods for summability, Absolute Cesàro and Riesz summability, Absolute and strong summability, equivalence theorems, matrix transformations, Absolute Cesaro and Riesz summability, summa-bility factors, Sequence spaces (including Köthe sequence spaces), 510, Inclusion and equivalence theorems in summability theory, absolute Cesàro and Riesz summability, summability factors
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