Journal of Applied Mathematics · 2014 · 16 citations · 7 references
Natural SciencesMathematicsCombinatoricsDemographic MethodsNumber TheoryCounting StatisticsGenerating FunctionsAsymptotic AnalysisAsymptotic NormalityStirling Numbers
The r -Whitney numbers of the second kind are a generalization of all the Stirling-type numbers of the second kind which are in line with the unified generalization of Hsu and Shuie. In this paper, asymptotic formulas for r -Whitney numbers of the second kind with integer and real parameters are obtained and the range of validity of each formula is established.
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A New Formula for the Bernoulli Polynomials
István Mező · Results in Mathematics · 2010 · 99 citations
Stirling numbers of the second kind
Leo Moser, Max Wyman · Duke Mathematical Journal · 1958 · 88 citations