<efrbr:recordSet xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xmlns:efrbr="http://vfrbr.info/efrbr/1.1" xmlns:efrbr-work="http://vfrbr.info/efrbr/1.1/work" xmlns:efrbr-expression="http://vfrbr.info/efrbr/1.1/expression" xmlns:efrbr-manifestation="http://vfrbr.info/efrbr/1.1/manifestation" xmlns:efrbr-person="http://vfrbr.info/efrbr/1.1/person" xmlns:efrbr-corporateBody="http://vfrbr.info/efrbr/1.1/corporateBody" xmlns:efrbr-concept="http://vfrbr.info/efrbr/1.1/concept" xmlns:efrbr-structure="http://vfrbr.info/efrbr/1.1/structure" xmlns:efrbr-responsible="http://vfrbr.info/efrbr/1.1/responsible" xmlns:efrbr-subject="http://vfrbr.info/efrbr/1.1/subject" xmlns:efrbr-other="http://vfrbr.info/efrbr/1.1/other" xsi:schemaLocation="http://vfrbr.info/efrbr/1.1 http://vfrbr.info/schemas/1.1/efrbr.xsd"><efrbr:entities><efrbr-work:work identifier="http://purl.tuc.gr/dl/dias/C3772FC4-B8E7-4228-BBD6-D49D9A8458D8"><efrbr-work:titleOfTheWork>Y-stability and stabilization in the mean of discrete-time stochastic systems</efrbr-work:titleOfTheWork></efrbr-work:work><efrbr-expression:expression identifier="http://purl.tuc.gr/dl/dias/C3772FC4-B8E7-4228-BBD6-D49D9A8458D8"><efrbr-expression:titleOfTheExpression>Y-stability and stabilization in the mean of discrete-time stochastic systems</efrbr-expression:titleOfTheExpression><efrbr-expression:formOfExpression vocabulary="DIAS:TYPES">
            Peer-Reviewed Journal Publication
            Δημοσίευση σε Περιοδικό με Κριτές
         </efrbr-expression:formOfExpression><efrbr-expression:dateOfExpression type="issued">2015-10-06</efrbr-expression:dateOfExpression><efrbr-expression:dateOfExpression type="published">2015</efrbr-expression:dateOfExpression><efrbr-expression:languageOfExpression vocabulary="iso639-1">en</efrbr-expression:languageOfExpression><efrbr-expression:summarizationOfContent>The concept of stochastic stability in the pth mean with respect to some of the state components of a discrete-time system with random initial conditions is developed. Conditions for stability and instability are proven involving suitable Lyapunov functions. These conditions are applied to the design of proper feedback to achieve stabilization with respect to some of the state components. A technique is presented which simplifies the stabilization problem for certain linear systems. The ideas of this paper are illustrated by examples.</efrbr-expression:summarizationOfContent><efrbr-expression:useRestrictionsOnTheExpression type="creative-commons">http://creativecommons.org/licenses/by/4.0/</efrbr-expression:useRestrictionsOnTheExpression><efrbr-expression:note type="journal name">International Journal of Control</efrbr-expression:note><efrbr-expression:note type="journal volume">40</efrbr-expression:note><efrbr-expression:note type="journal number">1</efrbr-expression:note><efrbr-expression:note type="page range">159-169</efrbr-expression:note></efrbr-expression:expression><efrbr-person:person identifier="http://users.isc.tuc.gr/~yphillis"><efrbr-person:nameOfPerson vocabulary="TUC:LDAP">
            Yannis Phillis
            Φιλλης Ιωαννης
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            Greek mathematics
            mathematics greek
            greek mathematics
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