Discrete Burr and discrete Pareto distributions

By Hare Krishna, P. Pundir. 2009

271 citations recorded by the source corpus.

Subfields: Safety, Risk, Reliability and Quality, Statistics and Probability

View Paper: https://www.semanticscholar.org/paper/fde52cb5d29e3d51c27ca1e5bb3e7989b54571e1

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Safety, Risk, Reliability and Quality

In Statistics and Probability

Citations in the corpus

The discrete Lindley distribution: properties and applications (2011, methodology): “and the second rate of failure [4,12] is given by r∗∗(x) = log [ S(x) S(x + 1) ] = log [ (2 + x) log λ − 1 λ(3 + x) log λ − 1 ] .”
A discrete inverse Weibull distribution and estimation of its parameters (2010, methodology): “Recently, Burr XII and Pareto distributions were also discretized by Krishna and Pundir [13].”
Discrete Gompertz-G Family of Distributions for Over- and Under-Dispersed Data with Properties, Estimation, and Applications (2020, methodology): “Krishna, H.; Pundir, P.S. Discrete Burr and discrete Pareto distributions.”
The exponentiated discrete Weibull Distribution (2015, background): “Krishna and Pundir (2009) introduced the discrete Burr distribution and studied a special case of the distribution which led to perform the discrete Pareto distribution.”
A new discrete probability distribution with integer support on (−∞, ∞) (2016, background): “Notable among them are discrete Weibull distribution (Nakagawa and Osaki, 1975; Stein and Dattero, 1984; Khan et al., 1989; Kulasekera 1994; Englehardt and Li, 2011; Bakouch et al., 2012; Khorashadizadeh et al., 2013), discrete normal distribution (Roy, 2003), discrete Rayleigh distribution (Roy, 20”
On the discrete analogues of continuous distributions (2012, methodology): “1) Krishna and Pundir [18] applied this method to study the discrete Burr and discrete Pareto distributions.”
A new discrete distribution (2014, background): “The most recent discrete distributions are those due to Krishna and Pundir [35], Aghababaei Jazi et al. [36] and Gómez-Déniz [37].”
DISCRETE INVERSE RAYLEIGH DISTRIBUTION (2014, background): “N  with survival function     r S x P X x  (see Nakagawa and Osaki (1975), Roy (2003, 2004), Krishna and Pundir (2007, 2009), Gómez-Déniz and Calderín- Ojeda (2011), Chakaraborty and Chakravarty (2012), Hussain and Ahmad (2012) and Al-Huniti and Al-Dayian (2012)) and if support of continuous…”