Multiple monotonicity of discrete distributions: the case of the Poisson model
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Publication:2002570
DOI10.1214/19-EJS1564zbMath1421.62014MaRDI QIDQ2002570
Jade Giguelay, Fadoua Balabdaoui, Gabriella De Fournas-Labrosse
Publication date: 12 July 2019
Published in: Electronic Journal of Statistics (Search for Journal in Brave)
Full work available at URL: https://projecteuclid.org/euclid.ejs/1558684841
Density estimation (62G07) Inequalities; stochastic orderings (60E15) Exact distribution theory in statistics (62E15) Probability distributions: general theory (60E05)
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Cites Work
- On Multiply Monotone Distributions, Continuous or Discrete, with Applications
- Zeros of quasi-orthogonal Jacobi polynomials
- Estimation of a discrete probability under constraint of \(k\)-monotonicity
- On asymptotics of the discrete convex LSE of a p.m.f.
- Interlacing of zeros of Gegenbauer polynomials of non-consecutive degree from different sequences
- Multiply monotone functions and their Laplace transforms
- Monotonicity of zeros of Laguerre polynomials
- A note on the interlacing of zeros and orthogonality
- Asymptotics and bounds for the zeros of Laguerre polynomials: A survey
- Least-squares estimation of a convex discrete distribution
- Nonparametric estimation of species richness using discrete \(k\)-monotone distributions
- Testing \(k\)-monotonicity of a discrete distribution. Application to the estimation of the number of classes in a population
- Bounds for zeros of the Laguerre polynomials
- Some monotonicity results on the zeros of the generalized Laguerre polynomials
- Estimation of a discrete monotone distribution
- Stieltjes interlacing of zeros of Jacobi polynomials from different sequences
- Interlacing of zeros of shifted sequences of one-parameter orthogonal polynomials
- Estimation of a \(k\)-monotone density: limit distribution theory and the spline connection
- Note on Completely Monotone Densities
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