<article_id>JMAT_V2_N2_A1</article_id>
<title>Uniformly Stable Continuous Solutions Of A Functional Differential Inclusions</title>
<author>A.M.A. El-Sayed</author>
<author>Fatma M.Gaffar</author>
<author>Nesreen F.M.El-haddad</author>
<journal>Journal on Mathematics</journal>
<issn>2277-5137</issn>
<volume>2</volume>
<issue>2</issue>
<first_page>1</first_page>
<last_page>6</last_page>
<keywords>Set-Valued Function, Differential Inclusion, Continuous Dependence, Uniform Stability</keywords>
<abstract>The authors concerned here with the concept and the existence of a uniformly stable continuous solution of the functional differential inclusion dx/dt∈ F(t, x(f(t))) a.e on I = [0, T], t > 0 with the initial condition x(0) = x0. The continuous dependence on the set of selections of the set-valued function F is also studied.</abstract>
<date>April - June 2013</date>
<copyright>Copyright &copy; 2013 i-manager publications. All rights reserved.</copyright>
<publisher>i-manager Publications</publisher>
<article_url>http://www.imanagerpublications.com/Article.aspx?ArticleId=2310</article_url>