1996
DOI: 10.1515/rose.1996.4.4.339
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On the asymptotics of the statistical Solutions of wave equation with variable coefficients

Abstract: In the paper we consider the ID wave equation with variable coefficients. Assume the initial date be a random process with mixing. The asymptotics of the solution as t -> OO is investigated in dependence on the behaviour of coefficients.

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1996
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“…The similar problems with a(x) = const have been studied in [4]. The central limit theorem for the initial value problem (1.!…”
Section: £ = Utt(xi)-a(x)(a(x)u X (Xt)) Xmentioning
confidence: 90%
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“…The similar problems with a(x) = const have been studied in [4]. The central limit theorem for the initial value problem (1.!…”
Section: £ = Utt(xi)-a(x)(a(x)u X (Xt)) Xmentioning
confidence: 90%
“…The central limit theorem for the initial value problem (1.! )-(!.2) with random initial date and nonrandom function a(x) have been studied in [1].…”
Section: £ = Utt(xi)-a(x)(a(x)u X (Xt)) Xmentioning
confidence: 99%