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On the Location of the Maximum Stirling Number(s) of the Second Kind
Let S(n, k) denote Stirling numbers of the second kind, and Kn be the integer(s) such that S(n, Kn) ⩾ S(n, k) for all k. We determine the value(s) of Kn to within a maximum error of 1.
E. Rodney Canfield
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By virtue of the normal ordering of vacuum projector we directly derive some new complicated operator identities, regarding to the generalized Stirling number.
范洪义, 姜年权
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Stirling Number of the Fourth Kind and Lucky Partitions of a Finite Set
, 2020The concept of Lucky k-polynomials and in particular Lucky $chi$-polynomials was recently introduced. This paper introduces Stirling number of the fourth kind and Lucky partitions of a finite set in order to determine either the Lucky k- or Lucky $chi ...
J. Kok, J. V. Kureethara
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