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We consider this distribution to be exponential: ϕ B R ∝ 1 B R α (4).
Hussain and Ahmad (2014) applied this distribution to model two real life count data.
Perry and Taylor (1985) fitted this distribution to 22 entomological data sets with encouraging results.
The plots confirm the excellent fit of this distribution to the data.
Subsequently, Amour et al. [32] applied this distribution to the study of acoustic solitary.
A secondary aim was to compare this distribution to that obtained with SPECT PulmoBind imaging in a quadruped mammal (dogs).
Nekoukhou et al. (2012) applied this distribution to model rank frequencies of graphemes in a Slavic language called 'Slovene'.
To be able to compare this distribution to experimental results, a large number of measured values are needed.
The additional parameter allows this distribution to have longer (shorter) tail compared to COM-NB and GCOMP.
They applied this distribution to model a discrete data se related to accidents of 647 women working on Shells for 5 weeks.
Siromoney (1964) applied this distribution to model frequency distribution of the length of wet spells during the period 1932-62 in a place called Tambaram in southern India.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com