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{\bf Nicolas Privault}
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{\bf Generalized Bell Polynomials and the Combinatorics of Poisson Central Moments }
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We introduce a family of polynomials that generalizes the Bell
polynomials, in connection with the combinatorics of the central
moments of the Poisson distribution.  We show that these polynomials
are dual of the Charlier polynomials by the Stirling transform, and we
study the resulting combinatorial identities for the number of
partitions of a set into subsets of size at least $2$.



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