Title : ( On the stability of the first order linear recurrence in topological vector spaces )
Authors: Mohammad Sal Moslehian , Dorian Popa ,Access to full-text not allowed by authors
Abstract
Suppose that X is a sequentially complete Hausdorff locally convex space over a scalar field K, V is a bounded subset of X, .an/n0 is a sequence in K n f0g with the property lim infn!1 janj > 1, and .bn/n0 is a sequence in X. We show that for every sequence .xn/n0 in X satisfying xnC1
Keywords
, Stability First, order linear recurrence Topological vector spaces Convex hull Balanced hull@article{paperid:1017293,
author = {Sal Moslehian, Mohammad and Dorian Popa},
title = {On the stability of the first order linear recurrence in topological vector spaces},
journal = {Nonlinear Analysis: Theory, Methods & Applications},
year = {2010},
volume = {73},
number = {11},
month = {November},
issn = {0362-546X},
pages = {2792--2799},
numpages = {7},
keywords = {Stability
First-order linear recurrence
Topological vector spaces
Convex hull
Balanced hull},
}
%0 Journal Article
%T On the stability of the first order linear recurrence in topological vector spaces
%A Sal Moslehian, Mohammad
%A Dorian Popa
%J Nonlinear Analysis: Theory, Methods & Applications
%@ 0362-546X
%D 2010