Absolute │A; δ │k and │A; γ; δ│k Summability for n-tupled Triangle Matrices

S. Sonker, A. Munjal, L. Mishra
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Abstract

In this study, new sequence spaces (Ak; δ) & (Ak; γ; δ) have been introduced to establish two theorems on minimal set of the sufficient conditions for a n-tupled triangle T to be a bounded operator on sequence spaces (Ank ; δ) & (Ank ; γ; δ): Generalized summability method │A; δ │k & │A; γ; δ│k have been applied for determining the sufficient conditions, where k ≥ 1; δ ≥ 0 and γ is real number. Further, a set of new and well-known applications has been deduced from the main result under suitable conditions, which shows the importance of the main result.
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绝对│;δ│k和│A;γ;δ│k n元三角矩阵的可和性
在本研究中,新的序列空间(Ak;δ) & (Ak;γ;在n元三角形T是序列空间上有界算子的充分条件的最小集上建立了两个定理δ) & (Ank;γ;δ):广义可和性方法│A;δ│k &│A;γ;δ│k用于确定充分条件,其中k≥1;δ≥0,γ为实数。此外,在适当的条件下,从主要结果推导出了一组新的和已知的应用,这表明了主要结果的重要性。
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