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Associative convolutions arising from conditionally free convolution

机译:有条件自由卷积引起的联想卷积

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摘要

We define two families of deformations of probability measures depending on the second free cumulants and the corresponding new associative convolutions arising from the conditionally free convolution. These deformations do not commute with dilation of measures, which means that the limit theorems cannot be obtained as a direct application of the theorems for the conditionally free case. We calculate the general form of the central and Poisson limit theorems. We also find the explicit form for three important examples.
机译:我们根据第二个自由累积量和有条件的自由卷积产生的相应的新联想卷积,定义了概率测度的两个变形家族。这些变形不随测度的扩张而变化,这意味着不能将极限定理直接用作无条件情况下的定理。我们计算中心定理和泊松极限定理的一般形式。我们还找到了三个重要示例的显式形式。

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