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C [ 0 , 1 ] -valued random fields]]>

机译:<![cdata [mml:math xmlns:mml =“http://ww.w3.org/1998/math/mathml”id =“mml1”显示=“内联”overflow =“滚动” Altimg =“si1.gif”> c [ 0 < MML:MM>, 1 ] - 随机值 字段]]]>

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摘要

K. Schmidt (1977) proved that if a strictly stationary sequence of real-valued random variables has the property that the family of distributions of its partial sums is tight, then the sequence is a coboundary, meaning that it is equal to the successive differences of another strictly stationary sequence. The result here is a coboundary-type theorem forC[0,1]-valued random fields (not necessarily stationary) that includes moment conditions.
机译:K. Schmidt(1977)证明,如果严格静止的实际随机变量序列具有其部分总和的分布系列的财产,则序列是一种COBOUNDARY,这意味着它等于连续的差异 另一个严格静止的序列。 这里的结果是COBOUNDY型定理FORC [0,1] - 包括时刻条件的无随机字段(不一定是静止的)。

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