Abstract
Two generalized results were established, concerning the absolute matrix summability. Bor [2–10] worked on many interesting results dealing with $$|\overline{N}, p_n|_k$$ absolute Riesz summability. Özarslan and many other authors have been worked on matrix summability. In [14–21], they gave new and advanced results on matrix summability and generalize many theorems of Bor. Sonker and Jindal [23, 24] worked on triple product summability means and absolute matrix summability. Özarslan and Yavuz [16] proved two results on $$|U, p_l|_q$$ summability factors. Here, we generalized both the results for $$\varphi -|U, p_l|_q$$ matrix summability. Further, we develop new and arbitrary previous findings from the main theorems.
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