Connections of the Poisson weight function to overdispersion and underdispersion
By Célestin C. Kokonendji, D. Mizère, Narayanaswamy Balakrishnan. 2008
104 citations recorded by the source corpus.
Subfields: Applied Mathematics, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/6ba8597ccd0b4f3eb69f305e0c17aa8a1fa61f87
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In Applied Mathematics
In Statistics and Probability
- Darcy Steeg Morris
- Célestin C. Kokonendji
- Kimberly F. Sellers
- Bent Jørgensen
- Tristan Senga Kiessé
- Christian H. Weiβ
- Wagner Hugo Bonat
- W. Barreto‐Souza
Citations in the corpus
- Integer-valued autoregressive models for counts showing underdispersion (2013, background): “the above-mentioned COM distribution with a weight function not depending on λ [20].”
- Discrete associated kernels method and extensions (2011, methodology): “[14], and references therein) for that we can use the adapted bandwidth h0 = h0(n;K, f) of h as solution of n ∑”
- Underdispersion models: Models that are “under the radar” (2017, methodology): “(2006) consider modeling the data via a Poisson and a GC regression, respectively, while Lord and Guikema (2012) further consider a CMP model.”
- Discrete dispersion models and their Tweedie asymptotics (2014, methodology): “Turning now to the question of infinite divisibility, we note that Kokonendji et al. (2008) argued that the COM-Poisson is a weighted Poisson distribution of the form (2.20) with a logconvex (logconcave) weight function for 0 < ν < 1 (ν > 1), and is hence overdispersed (underdispersed) with respect…”