Power Lindley distribution and associated inference

By Mohamed E. Ghitany, Dhaifalla K. Al-Mutairi, Narayanaswamy Balakrishnan, L. Al-Enezi. Computational Statistics & Data Analysis, 2013

419 citations recorded by the source corpus.

Subfields: Global and Planetary Change, Statistics and Probability

View Paper: https://www.semanticscholar.org/paper/37e1ef3d7a3311e0f6c688d4b48f2850a52835c3

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In Global and Planetary Change

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Citations in the corpus

The Odd Power Lindley Generator of Probability Distributions: Properties, Characterizations and Regression Modeling (2019, positive): “Recently, Ghitany et al. (2013) introduced the power Lindley (PL) distribution with the following cdf and probability density function (pdf) FPL (x;α, β) = 1 − [ 1+βxα/ (β + 1) ] e−βx α , x ≥ 0, (1) and fPL (x;α, β) = αβ2 (1 + xα) xα−1e−βx α / (β + 1) , x > 0, (2) respectively, where α > 0 is a…”
Sujatha Distribution and its Applications (2016, background): “…Ojeda (2011), Bakouch et al. (2012), Shanker and Mishra (2013 a, 2013 b), Shanker and Amanuel (2013), Shanker et al. (2013), Elbatal et al. (2013), Ghitany et al. (2013), Merovci (2013), Liyanage and Pararai (2014), Ashour and Eltehiwy (2014), Oluyede and Yang (2014), Singh et al. (2014), Shanker…”
A new class of generalized Lindley distributions with applications (2015, methodology): “[5] presented results on a two-parameter Lindley distribution and referred to as”
Alpha-Power Transformed Lindley Distribution: Properties and Associated Inference with Application to Earthquake Data (2019, background): “Power Lindley (PL) distribution due to Ghitany et al. (2013).”
The generalized inverse Lindley distribution: A new inverse statistical model for the study of upside-down bathtub data (2016, background): “LetY be a random variable follows the power Lindley distribution proposed by Ghitany et al. (2013), then its inverse X = Y−1 is said to follow a generalized inverse Lindley distribution with pdf (3).”
A New Class of Generalized Power Lindley Distribution with Applications to Lifetime Data (2016, neutral): “[6] presented results on a two-parameter Lindley distribution and referred to model as the power Lindley distribution.”
A Generalized Power Lindley Distribution with Applications (2014, background): “[4] derived the power Lindley (PL) distribution given by (1.”