LINEAR STOCHASTIC DIFFERENTIAL EQUATIONS AND NONAUTONOMOUS DYNAMICAL SYSTEMS

dc.contributor.author	Ceban, David
dc.date.accessioned	2018-02-22T13:23:51Z
dc.date.available	2018-02-22T13:23:51Z
dc.date.issued	2017
dc.description.abstract	We prove that the linear stochastic equation dx(t) = (Ax(t)+f(t))dt+g(t)dW(t) (*) with linear operator A generating a C0-semigroup{U(t)}t≥0 and Levitan almost periodic forcing termsf and g admits a unique Levitan almost periodic [3,ChIV] solution in distrution sense if it has at least one precompact solution on R+and the semigroup{U(t)}t≥0is asymptotically stable.	en
dc.identifier.citation	CEBAN, D. Linear Stochastic Differential Equations and Nonautonomous Dynamical Systems. In: The Fourth Conference of Mathematical Society of the Republic of Moldova dedicated to the centenary of V. Andrunachievici (1917-1997): Proceeding CMSM4, June28-July2, 2017. Ch.: CEP USM, 2017, pp. 255-258. ISBN 978-9975-71-915-5.	en
dc.identifier.isbn	978-9975-71-915-5
dc.identifier.uri	https://msuir.usm.md/handle/123456789/1651
dc.language.iso	en	en
dc.publisher	CEP USM	en
dc.subject	Levitan almost periodic solutions	en
dc.subject	linear stochastic differential equations	en
dc.title	LINEAR STOCHASTIC DIFFERENTIAL EQUATIONS AND NONAUTONOMOUS DYNAMICAL SYSTEMS	en
dc.type	Article	en

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