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Inversion of Analytic Characteristic Functions and Infinite Convolutions of Exponential and Laplace Densities

机译:解析特征函数的倒置和指数和拉普拉斯密度的无限卷积

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摘要

We prove that certain quotients of entire functions are characteristic functions. Under some conditions, the probability measure corresponding to a characteristic function of that type has a density which can be expressed as a generalized Dirichlet series, which in turn is an infinite linear combination of exponential or Laplace densities. These results are applied to several examples.
机译:我们证明了整个函数的某些商是特征函数。在某些情况下,对应于该类型特征函数的概率测度具有可以表示为广义Dirichlet级数的密度,而该密度又是指数或Laplace密度的无限线性组合。这些结果适用于几个示例。

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