Note on strong Aσ-summability

T. Bilgin
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引用次数: 27

Abstract

The main object of the paper is to study the inclusions [Aσ, p]⊂[Aσ, q], [Aσ, p]⊂[Bσ, q] and [Aσ, p]∩m⊂[Bσ, q] and to characterizae the spaces M([Aσ, p], [Aσ, q]) and M0([Aσ, p]0, [Aσ, q]0). Here [Aσ, p] and [Aσ, q]0 are certain spaces of strongly summable sequences in terms of an injection σ: N→N and anonnegative infinite matrix A, and M([Aσ, p], [Aσ, q]) is the space of summability factors between [Aσ, p] and [Aσ, q].
注意强σ可和性
本文的主要目的是研究包涵[Aσ, p]∧[Aσ, q], [Aσ, p]∧[Bσ, q]和[Aσ, p]∩m∧[Bσ, q]并刻画空间m ([Aσ, p], [Aσ, q])和M0([Aσ, p]0, [Aσ, q]0)。其中[Aσ, p]和[Aσ, q]0是由注入σ: N→N和非负无穷矩阵A构成的强可和序列的一定空间,M([Aσ, p], [Aσ, q])是由[Aσ, p]和[Aσ, q]之间的可和因子构成的空间。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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