Results 101 to 110 of about 35,784 (255)
A Relationship between the Partial Bell Polynomials and Alternating Run Polynomials
Yanan Feng, Zhe Wang
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Some identities on degenerate Bell polynomials and their related identities [PDF]
Taekyun Kim, Dae San Kim
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Graphical abstract illustrating diagnostic methods of TMJ hypermobility and their predictive value for masticatory dysfunction and TMD outcomes. ABSTRACT Background Joint hypermobility (JH), particularly at the temporomandibular joint (TMJ), has been proposed as a potential risk factor for temporomandibular disorders (TMD).
Samilla Pontes Braga +5 more
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Multivariate partial Bell polynomials have been dened by E.T. Bell in 1934. These polynomials have numerous applications in Combinatorics, Analysis, Algebra , Probabilities, etc. Many of the formulas on Bell polynomials involve combinatorial objects (set partitions, set partitions into lists, permutations, etc.).
Aboud, Ammar +4 more
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ABSTRACT Sleep troubles and respiratory and allergic health issues are associated in children, but the timeline of their association is overlooked. This study investigates the associations between sleep patterns at age 1 and respiratory and allergic multi‐trajectories (RespA‐MTG) between ages 1 and 5.5, and the associations between these multi ...
Daniele Saade +10 more
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A new approach to Bell and poly-Bell numbers and polynomials [PDF]
Dae San Kim +4 more
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Abstract Purpose Culprit descriptions by eyewitnesses and eyewitness responses to lineups are essential for criminal investigations—the former to locate possible suspects and the latter to provide information relevant to determining guilt or innocence.
Amelie Therre +5 more
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The aim of this paper is to construct generating functions for new families of combinatorial numbers and polynomials. By using these generating functions with their functional and differential equations, we not only investigate properties of these new ...
Irem Kucukoglu +2 more
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Single variable Bell polynomials
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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A Family of q-General Bell Polynomials: Construction, Properties and Applications
This paper introduces a new family of q-special polynomials, termed q-general Bell polynomials, and systematically explores their structural and analytical properties.
Mohamed S. Algolam +6 more
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