A necessary and sufficient condition for the existence of the limiting probability of a tie for first place
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Publication:1892950
DOI10.1016/0167-7152(94)00114-NzbMath0823.60029OpenAlexW1990522598MaRDI QIDQ1892950
Gilbert Stengle, Bennett Eisenberg, Yuliy M. Baryshnikov
Publication date: 23 October 1995
Published in: Statistics \& Probability Letters (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0167-7152(94)00114-n
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Limit laws for the cumulative number of ties for the maximum in a random sequence ⋮ The representation of composition structures ⋮ The limit behavior of maxima modulo one and the number of maxima ⋮ A note on the number of maxima in a discrete sample ⋮ On descents after maximal values in samples of discrete random variables ⋮ Some bounds for the expectations of functions on order statistics and their applications ⋮ Running minimum in the best-choice problem ⋮ A Poisson approximation with applications to the number of maxima in a discrete sample ⋮ On the multiplicity of the maximum in a discrete random sample ⋮ On the number and sum of near-record observations ⋮ Geometric random variables: descents following maxima ⋮ On the expectation of the maximum of IID geometric random variables ⋮ On the number of near-records after the maximum observation in a continuous sample ⋮ A note on the number of observations near an order statistic ⋮ Competition between discrete random variables, with applications to occupancy problems ⋮ How Many Observations Fall in a Neighborhood of an Order Statistic? ⋮ On the asymptotics of discrete order statistics ⋮ The number of players tied for the record ⋮ The average position of the \(d\)th maximum in a sample of geometric random variables ⋮ The number of winners in a discrete geometrically distributed sample ⋮ On the variance of the number of occupied boxes ⋮ The limit behavior of maxima modulo one and the number of maxima ⋮ A note on the number of records near the maximum ⋮ Descents following maximal values in samples of geometric random variables
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