On a generalization of derangement polynomials and numbers
In T. Kim, D. S. Kim, and D. V. Dolgy, Probabilistic derangement numbers and polynomials, Math. Comput. Model. Dyn. Syst. 31 (2025), no. 1, 2529188, Kim-Kim defined the probabilistic derangement polynomials and numbers and found some properties of those ...
Yun Sang Jo, Park Jin-Woo
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Probabilistic multi-Stirling numbers of the second kind associated with random variables
This paper investigates a probabilistic extension of the multi-Stirling numbers of the second kind and a ‘poly' version of the probabilistic degenerate Lah-Bell polynomials.
Xiangjing Liu +4 more
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On degenerate multi-poly-derangement polynomials and numbers
The problem of counting derangements was begun in 1708 by Pierre R[Formula: see text]mond de Montmort (see [Carlitz. The number of derangements of a sequence with given specification. Fibonacci Quart. 1978;16:255–258], [Clarke and Sved.
Sang Jo Yun, Jin-Woo Park
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Roles of extended human papillomavirus genotyping and multiple infections in early detection of cervical precancer and cancer and HPV vaccination. [PDF]
Song F +6 more
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Upland rice varietal mixtures in Madagascar: evaluating the effects of varietal interaction on crop performance. [PDF]
Rahajaharilaza K +7 more
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Trends in Transcatheter Edge-to-Edge Mitral Valve Repair Over a Decade: Data From the MiTra ULM Registry. [PDF]
Nita N +6 more
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A note on some identities of derangement polynomials. [PDF]
Kim T, Kim DS, Jang GW, Kwon J.
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Congruences for central factorial numbers modulo powers of prime. [PDF]
Wang H, Liu G.
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Degenerate Cauchy numbers of the third kind. [PDF]
Pyo SS, Kim T, Rim SH.
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On the sum of digits of some sequences of integers
Cilleruelo Javier +3 more
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