scientific article; zbMATH DE number 7604114
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Publication:5042435
zbMath1501.11040MaRDI QIDQ5042435
Beáta Bényi, Mark Shattuck, Sithembele Nkonkobe
Publication date: 19 October 2022
Full work available at URL: http://math.colgate.edu/~integers/w79/w79.pdf
Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Exact enumeration problems, generating functions (05A15) Partitions of sets (05A18) Bell and Stirling numbers (11B73) Factorials, binomial coefficients, combinatorial functions (05A10) Combinatorial identities, bijective combinatorics (05A19)
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Cites Work
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- Generalized \(r\)-Lah numbers
- Extensions of Spivey's Bell number formula
- \(r\)-Whitney numbers of Dowling lattices
- On a new family of generalized Stirling and Bell numbers
- On generalized Bell polynomials
- The \(r\)-Stirling numbers
- On the differences of the generalized factorials at an arbitrary point and their combinatorial applications
- Degenerate weighted Stirling numbers
- Taylor expansions of analytic functions related to \((1+z)^ x-1\)
- On Whitney numbers of Dowling lattices
- Operational formulas connected with two generalizations of Hermite polynomials
- From sets to functions: Three elementary examples
- Convolution of independent left-truncated negative binomial variables and limiting distributions
- A unified approach to generalized Stirling numbers
- Explicit formulas and combinatorial identities for generalized Stirling numbers
- A new approach to the \(r\)-Whitney numbers by using combinatorial differential calculus
- New definitions of the generalized Stirling numbers
- The \(r\)-Lah numbers
- Generalization of Mellin derivative and its applications
- The $r$-Bell numbers
- Rook theoretic proofs of some identities related to Spivey's Bell number formula
- Higher order generalized geometric polynomials
- Spivey's Bell Number Formula Revisited
- Shifting powers in Spivey’s Bell number formula
- Generalizations of Bell number formulas of spivey and Mező
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