2020-02-26 13:09 The difference sequence spaces c 0 (), c () and () were introduced by Kizmaz (Can. Math. Bull. 24: , 1981). In this paper, we introduce the Cesro summable difference sequence space C 1 () which strictly includes the spaces c 0 () and c () but overlaps with ().
Read Generalized Cesro difference sequence spaces of nonabsolute type involving lacunary sequences, Applied Mathematics and Computation on DeepDyve, the largest online rental service for scholarly research with thousands of academic publications available at your fingertips. cesaro difference sequence spaces
Generalized Cesro difference sequence spaces of nonabsolute type involving lacunary sequences. Author links open overlay panel Mikail Et. Show more. M. EtGeneralized difference sequence spaces on seminormed space defined by Orlicz functions. Math. Slovaca, 58 (3) (2008), pp. .
The idea of difference sequence spaces was introduced by Kizmaz [12 and was generalized by Et and Colak [6. cesaro difference sequence spaces
The difference sequence spaces [equation, [equation and [equationwere introduced by Kizmaz (Can. Math. Bull. 24: , 1981). In this paper, we introduce the Cesro summable difference sequence The Difference Sequence Space Defined on OrliczCesaro Function N. Faried and A. A. Bakery Department of Mathematics, Faculty of Science, Ain Shams University, Cairo, Egypt [email protected] com Abstract: The idea of difference sequence spaces was introduced by Kizmaz [4. Recently, Subramanian [13 studied the difference sequence space AM ( ) CESA RO SUMMABLE DIFFERENCE SEQUENCE SPACE The di rence sequence spaces c 0(), c() and 1() were introduced by Kizmaz [Canad. Math. Bull. 24(1981), . In this paper, we introduce the Ces aro summable di erence sequence space C 1() which strictly includes the spaces c 0() and c() but overlaps with 1(). It is shown that the newly cesaro difference sequence spaces Theorem 3. 7 of Bhardwaj and Gupta, Cesaro summable difference sequence space, J. Inequal. Appl. 2013: 315, 2013, is incorrect as it stands. The corrected version of this theorem is given here.
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