Results 141 to 150 of about 3,168 (184)

A systematic review: Which psycho-social-environmental factors do autistic students identify as being important for positive experiences in mainstream secondary school? [PDF]

Autism
McKinlay M, Thorpe D, Cage E, Grainger C, Jasper C, Stewart M.   +5 more
europepmc   +1 more source

Process evaluation of the FluCare cluster randomised controlled trial: Assessing the implementation of a behaviour change intervention to increase influenza vaccination uptake among care home staff in England

Katangwe-Chigamba T, Alsaif F, Anyiam-Osigwe A, Bion V, Clark A, Garrett H, Griffiths AW, Guillard C, Hammond A, Holland R, Jones L, Patel A, Pitcher J, Risebro H, Scott S, Seeley C, Sims EJ, Stirling S, Wagner AP, Wright DJ, Birt L.   +20 more
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A Combinatorial Approach to the Stirling Numbers of the First Kind with Higher Level

Studia Scientiarum Mathematicarum Hungarica, 2021
In this paper, we investigate a generalization of the classical Stirling numbers of the first kind by considering permutations over tuples with an extra condition on the minimal elements of the cycles. The main focus of this work is the analysis of combinatorial properties of these new objects.
Komatsu, Takao, Ramirez, Jose L., Villamizar, Diego   +3 more
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Asymptotics of the Chebyshev–Stirling numbers of the first kind

Integral Transforms and Special Functions, 2015
ABSTRACTThe asymptotic behaviour of the Chebyshev–Stirling numbers of the second kind, a special case of the Jacobi–Stirling numbers, has been established in a recent paper by Gawronski, Littlejohn and Neuschel. In this paper, we provide an asymptotic formula for the Chebyshev–Stirling numbers of the first kind.
M. Merca
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Asymptotic Development of the Stirling Numbers of the First Kind

Journal of the London Mathematical Society, 1958
Max Wyman, L. Moser
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CERTAIN IDENTITIES INVOLVING STIRLING NUMBERS OF THE FIRST KIND

Far East Journal of Mathematical Sciences (FJMS), 2018
Junesang Choi
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Convolution Identities for Stirling Numbers of the First Kind

Integers, 2010
AbstractWe derive several new convolution identities for the Stirling numbers of the first kind. As a consequence we obtain a new linear recurrence relation which generalizes known relations.
Takashi Agoh, Karl Dilcher
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A probabilistic approach to stirling numbers of the first kind

Communications in Statistics - Theory and Methods, 1990
Let be a sequence of independent random variables which take on one of the values 0, 1 with specified probabilities where B1=l with probability one. Then the sum takes on one of the values l,…,n with the probabilities related to Stirling numbers of the first kind. Using these random variables we show several properties of the numbers.
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