An elementary approach to the location of the maximum Stirling number(s) of the second kind

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Maximum Stirling Numbers of the Second Kind

Say an integer n is exceptional if the maximum Stirling number of the second kind S(n, k) occurs for two (of necessity consecutive) values of k. We prove that the number of exceptional integers less than or equal to x is O(x), for any ! > 0. We derive a similar result for partitions of n into exactly k integers.

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Bounds on the location of the maximum Stirling numbers of the second kind

Let S(n, k) denote the Stirling number of the second kind, and let Kn be such that S(n,Kn − 1) < S(n,Kn) ≥ S(n,Kn + 1). Using a probabilistic argument, we show that, for all n ≥ 2, ⌊e⌋ − 2 ≤ Kn ≤ ⌊e ⌋+ 1, where ⌊x⌋ denotes the integer part of x, and w(n) denotes Lambert’s W function.

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ژورنال

عنوان ژورنال: Elemente der Mathematik

سال: 2008

ISSN: 0013-6018

DOI: 10.4171/em/85