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The almost everywhere oscillations of the stochastic difference equation Δ~2x(n) + f(n)F(x(n)) = ξ(n+2)

机译:随机差分方程的几乎各处振荡Δ〜2x(n)+ f(n)f(x(n))=ξ(n + 2)

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In this paper the author discusses the almost everywhere oscillations of solutions of the following equation: Δ~2x(n)+f(n)F(x(n))=ξ(n+2), n=0,1,2,… First, we establish a result in the form of Iterated Logarithm Law. And then, we obtain the sufficient conditions of almost everywhere oscillations for the equation above.
机译:在本文中,作者讨论了以下等式的解决方案的几乎各处振荡:Δ〜2x(n)+ f(n)f(x(n))=ξ(n + 2),n = 0,1,2 ,......首先,我们建立了迭代对数法的形式。 然后,我们获得上述等式几乎无处不在的振荡的充分条件。

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