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<title>Theory of Stochastic Processes, 2007, № 3</title>
<link>http://dspace.nbuv.gov.ua:80/handle/123456789/3053</link>
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<dc:date>2026-04-15T18:10:58Z</dc:date>
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<title>Homogeneous Markov chains in compact spaces</title>
<link>http://dspace.nbuv.gov.ua:80/handle/123456789/4509</link>
<description>Homogeneous Markov chains in compact spaces
Skorokhod, A.V.
For homogeneous Markov chains in a compact and locally compact spaces, the ergodic properties are investigated, using the notions of topological recurrence and connections.
</description>
<dc:date>2007-01-01T00:00:00Z</dc:date>
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<item rdf:about="http://dspace.nbuv.gov.ua:80/handle/123456789/4508">
<title>Local time as an element of the Sobolev space</title>
<link>http://dspace.nbuv.gov.ua:80/handle/123456789/4508</link>
<description>Local time as an element of the Sobolev space
Rudenko, A.V.
For a centered Gaussian random ?eld taking its values in R^d, we investigate the existence of a local time as a generalized functional, i.e an element of some Sobolev space. We give the sfficient condition for such an existence in terms of the field covariation and apply it in several examples: the self-intersection local time for a fractional Brownian motion and the intersection local time for two Brownian motions.
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<dc:date>2007-01-01T00:00:00Z</dc:date>
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<title>The decomposition of a solution of the quasilinear stochastic parabolic equation with weak source</title>
<link>http://dspace.nbuv.gov.ua:80/handle/123456789/4507</link>
<description>The decomposition of a solution of the quasilinear stochastic parabolic equation with weak source
Melnik, S.
We obtain conditions which guarantee the existence of a decomposition of a solution of the quasilinear stochastic parabolic equation with a weak source.
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<dc:date>2007-01-01T00:00:00Z</dc:date>
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<title>Local limit theorem for triangular array of random variables</title>
<link>http://dspace.nbuv.gov.ua:80/handle/123456789/4506</link>
<description>Local limit theorem for triangular array of random variables
Korchinsky, I.A.; Kulik, A.M.
For a triangular array of random variables {Xk,n, k = 1, . . . , cn; n belongs N} such that, for every n, the variables X1,n, . . .,Xcn,n are independent and identically distributed, the local limit theorem for the variables Sn = X1,n + · · · + Xcn,n is established.
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<dc:date>2007-01-01T00:00:00Z</dc:date>
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