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# Continuous dual of $c_0(Z,X,\bar\lambda, \bar p)$ and $c(Z,X,\bar\lambda, \bar p)$

### Abstract

A bilateral sequence is a function whose domain is the set $Z$ of all integers with natural ordering. In this paper we study the continuous dual of the Banach space of $X$-valued bilateral sequence spaces $c_0(Z,X,\bar\lambda, \bar p)$ and $c(Z,X,\bar\lambda, \bar p)$.

Key words: Bilateral sequence, sequence space, continuous dual, Kothe-Toeplitz duals.

### Article Information

 Title Continuous dual of $c_0(Z,X,\bar\lambda, \bar p)$ and $c(Z,X,\bar\lambda, \bar p)$ Source Methods Funct. Anal. Topology, Vol. 20 (2014), no. 1, 92-100 MathSciNet MR3242125 zbMATH 1313.46005 Milestones Received 21/11/2012; Revised 02/10/2013 Copyright The Author(s) 2014 (CC BY-SA)

### Authors Information

Riti Agrawal
M.M.M. Engineering College Gorakhpur 273010, India

J. K. Srivastava
D.D.U. Gorakhpur University Gorakhpur 273009, India

### Citation Example

Riti Agrawal and J. K. Srivastava, Continuous dual of $c_0(Z,X,\bar\lambda, \bar p)$ and $c(Z,X,\bar\lambda, \bar p)$, Methods Funct. Anal. Topology 20 (2014), no. 1, 92-100.

### BibTex

@article {MFAT672,
AUTHOR = {Agrawal, Riti and Srivastava, J. K.},
TITLE = {Continuous dual of $c_0(Z,X,\bar\lambda, \bar p)$ and $c(Z,X,\bar\lambda, \bar p)$},
JOURNAL = {Methods Funct. Anal. Topology},
FJOURNAL = {Methods of Functional Analysis and Topology},
VOLUME = {20},
YEAR = {2014},
NUMBER = {1},
PAGES = {92-100},
ISSN = {1029-3531},
MRNUMBER = {MR3242125},
ZBLNUMBER = {1313.46005},
URL = {http://mfat.imath.kiev.ua/article/?id=672},
}