Insight into degenerate Bell-based Bernoulli polynomials with applications
Recently, the Bell-based Stirling polynomials of the second kind and the Bell-based Bernoulli polynomials [U. Duran, S. Araci, M. Acikgoz, Axioms, 10 (2021), 23 pages] have been considered, and some of their properties and applications in umbral calculus have been derived and analyzed.
Araci, S, Duran, U, Acikgoz, M
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Structure and dynamics of small-scale turbulence in vaporizing two-phase flows. [PDF]
Boukharfane R +3 more
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Extended degenerate Stirling numbers of the second kind and extended degenerate Bell polynomials
In a recent work, the degenerate Stirling polynomials of the second kind were studied by T. Kim. In this paper, we investigate the extended degenerate Stirling numbers of the second kind and the extended degenerate Bell polynomials associated with them.
Kim, Taekyun, Kim, Dae San
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A Generalized Recurrence for fully degenerate Bell polynomials
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Kim, Taekyun, Kim, Dae San
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Degenerate s-Extended Complete and Incomplete Lah-Bell Polynomials [PDF]
Kim, Hye Kyung, Lee, Dae Sik
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Some properties of Appell type degenerate Bell polynomials
In recent years, the degenerate versions of some polynomial families such as Bernoulli, Euler, Apostol and Bell polynomials have been intensively studied in the literature. Many new forms of Bell polynomials such as degenerate, partially degenerate and fully degenerate have attracted attention.
Zeynep Özat +2 more
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Cosmic ray feedback in galaxies and galaxy clusters: A pedagogical introduction and a topical review of the acceleration, transport, observables, and dynamical impact of cosmic rays. [PDF]
Ruszkowski M, Pfrommer C.
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Unification of the Nature's Complexities via a Matrix Permanent-Critical Phenomena, Fractals, Quantum Computing, ♯P-Complexity. [PDF]
Kocharovsky V, Kocharovsky V, Tarasov S.
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Spivey's type recurrence relation for degenerate Bell polynomials
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Kim, Taekyun, Kim, Dae San
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Probabilistic generalization of Spivey-type relation for degenerate Bell polynomials
Following Spivey's pivotal discovery of a recurrence relation for Bell numbers, significant research has emerged concerning various generalizations of Bell numbers and polynomials. For example, Kim and Kim established a Spivey-type recurrence relation specifically for degenerate Bell and Dowling polynomials.
Kim, Taekyun, Kim, Dae San
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