%0 Journal Article
%T The dual space of the sequence space bvp (1 ¡ê p £¤)
%A M. Imaninezhad and M. Miri
%J ACTA MATHEMATICA 
UNIVERSITATIS COMENIANAE
%D 2012
%I Acta Mathematica Universitatis Comenianae
%X . The sequence space bvp consists of all sequences (xk) such that (xk - xk - 1) belongs to the space lp. The continuous dual of the sequence space bvp has recently been introduced by Akhmedov and Basar [Acta Math. Sin. Eng. Ser., 23(10), 2007, 1757 - 1768]. In this paper we show a counterexample for case p = 1 and introduce a new sequence space d£¤ instead of d1 and show that bv1* = d£¤. Also we have modified the proof for case p > 1. Our notations improves the presentation and confirms with last notations l1* = l£¤ and l1* = lq.
%K dual space
%K sequence space
%K Banach space
%K isometrically isomorphic.
%U http://www.emis.de/journals/AMUC/_vol-79/_no_1/_imaninezhad/imaninezhad.html