Partial degenerate Stirling numbers are introduced as combinations of degenerate and incomplete Stirling numbers of the second kind, with combinatorial interpretations and asymptotic formulas derived.
Broder, Ther-Stirling numbers,Discrete Math.49(3)(1984), 241–259
2 Pith papers cite this work. Polarity classification is still indexing.
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Normalized remainders capture a recurring structural pattern in Taylor series remainders and have been embedded in a broader dynamical framework.
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Partial degenerate Stirling numbers
Partial degenerate Stirling numbers are introduced as combinations of degenerate and incomplete Stirling numbers of the second kind, with combinatorial interpretations and asymptotic formulas derived.
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Theory of Normalized Remainders in Taylor Series Expansions
Normalized remainders capture a recurring structural pattern in Taylor series remainders and have been embedded in a broader dynamical framework.