Infinite Matrices and Cesaro Sequence Spaces of Non-absolute Type

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概要

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• In the present paper we essentially deal with to determine the neccessary and sufficient conditions in order for a matrix A=(ank) to belong to the classes (Xp:bs), (Xp:fs), (X1:lp), (Xp:X1) and (lp:X1), respectively. Furthermore, we give the sufficient conditions on a matrix A=(ank) in the class (Xp:lp) for 1<p<∞ and prove a Steinhaus type theorem concerning the disjointness of the classes (Xp:fs)r and (bs:fs). Those sequence spaces are described, below.

• 茨城大学の論文

著者

• Basar Feyzi

  Inonu Universitesi

• FEYZI BASAR

  Inönü Üniversitesi, Egitim Fakültesi, Matematik Egitimi Bölümü

関連論文

• Some Matrix transformations Into the Cesaro Sequence Spaces of Non-absolute Type
• Infinite Matrices and Cesaro Sequence Spaces of Non-absolute Type
• On the fine spectrum of the Cesa`ro operator in c0

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