An atomic random complex measure defined on the unit disk with normally distributed moments is considered. An approximation to the distribution of the zeros of its Cauchy transform is computed. Implications of this result for solving several moment problems are discussed.
On the condensed density of the zeros of the Cauchy transform of a complex atomic random measure with Gaussian moments
Barone;Piero
2013
Abstract
An atomic random complex measure defined on the unit disk with normally distributed moments is considered. An approximation to the distribution of the zeros of its Cauchy transform is computed. Implications of this result for solving several moment problems are discussed.File in questo prodotto:
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