Bell polynomials and
, 2007 Toufik Mansour, Yidong Sun
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Degenerate s-Extended Complete and Incomplete Lah-Bell Polynomials [PDF]
, 2022 Hye Kyung Kim, Dae Sik Lee
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Rényi Entropies of Multidimensional Oscillator and Hydrogenic Systems with Applications to Highly Excited Rydberg States. [PDF]
Entropy (Basel), 2022 Dehesa JS.
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Novel waves structures for the nonclassical Sobolev-type equation in unipolar semiconductor with its stability analysis. [PDF]
Sci Rep, 2023 Shahzad T +5 more
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Spivey-type recurrence relation for fully degenerate Bell polynomials [PDF]
Taekyun Kim, Dae San Kim
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Lump and Interaction Solutions to the (
, 2021 Xuejun Zhou +5 more
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Some congruences for the Bell polynomials [PDF]
Pacific Journal of Mathematics, 1961 openaire +4 more sources
Single variable Bell polynomials
Collectanea Mathematica, 1962 Die Arbeit behandelt die Zerlegung (mod 2) der Bellschen Polynome \[ A_n(x) = \sum_{k=0}^n S(n, k) x^k \] in Faktoren. Die Koeffizienten sind die Stirlingschen Zahlen \[ S(n, k) = \frac1{k!} \sum_{r=0}^k (-1)^{k-r)} \binom{k}{r} r^n. \] Anstelle von \(A_n(x)\) rechnet Verf.
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Entangled States Are Harder to Transfer than Product States. [PDF]
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Probabilistic Lah numbers and Lah-Bell polynomials [PDF]
Yuankui Ma, Tae‐Kyun Kim, Dae San Kim
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