A new lifetime distribution

By Miroslav M. Ristic, Saralees Nadarajah. 2014

256 citations recorded by the source corpus.

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

View Paper: https://www.semanticscholar.org/paper/74f7f9e2bc035d1760d76ec33fe5c74e7df47ef7

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Citations in the corpus

Alpha-Power Transformed Lindley Distribution: Properties and Associated Inference with Application to Earthquake Data (2019, background): “The first data set are given by Kus (2007) and represents the period between successive earthquakes in the last century in North Anatolia fault zone: 1163, 501, 2039, 4863, 3258, 616, 217, 143, 323, 398, 9, 182, 159, 67, 633, 2117, 756, 896, 461, 3709, 409, 8592, 1821, 979.”
The complementary Weibull geometric distribution (2014, background): “Kus [10] proposed the exponential-Poisson distribution (following the same idea of the EG distribution) with decreasing hazard rate and discussed its various properties.”
The complementary exponential power series distribution (2013, methodology): “In order to do this, the geometric, the Poisson and the logarithmic distributions were considered by Adamidis and Loukas (1998), Kus (2007) and Tahmashi and Rezaei (2008), respectively. These works were generalized by Chahkandi and Ganjali (2009) by showing that the composition of the exponential di”
Topp–Leone generated family of distributions: Properties and applications (2017, methodology): “We fitted the following distributions to the data: the four-parameter TL-gamma distribution discussed in Section 2; the four-parameter exponentiated exponential Poisson gamma distribution (Ristić and Nadarajah, 2014) specified by the pdf f (x) = cd {1 − exp(−d)}−1 g(x)Gc−1(x) exp [−dGc(x)] for x > 0”
A new compounding life distribution: the Weibull–Poisson distribution (2012, methodology): “Following the key idea of Adamidis and Loukas [1], Kus [14] introduced an exponentialPoisson (EP) distribution by compounding an exponential distribution with a Poisson distribution.”
Transmuted Lindley-Geometric Distribution and its applications (2013, methodology): “ two-parameter lifetime distribution with decreasing failure rate by compounding exponential and geometric distributions, which was named exponential geometric (EG) distribution. In the same way, Kus [9] and Tahmasbi and Rezaei [23] introduced the exponential Poisson (EP) and exponential logarithmic”
The Harris Extended Exponential Distribution (2015, methodology): “When F̄ (x) = exp(−λx) and F̄ (x) = exp[−(λx)α], where φ(s, θ ) denotes the pgf of a generic power series distribution, we obtain the models in Chahkandi and Ganjali (2009) and Morais and Barreto-Souza (2011), respectively.”
A new two parameter lifetime distribution: model and properties (2012, background): “In the same way, Kus [12] and Tahmasbi and Rezaei [24] introduced the exponential Poisson (EP) and exponential logarithmic distributions, respectively.”
Poisson–exponential distribution: different methods of estimation (2018, methodology): “It is worth pointing out that Kuş [15] follows an opposite way and defined the component as X = min(T1,T2, . . . ,TM) under the same assumptions.”
The Burr XII power series distributions: A new compounding family (2015, background): “In a similar manner, the exponential Poisson (EP) and exponential logarithmic (EL) distributions were introduced by Kus (2007) and Tahmasbi and Rezaei (2008), respectively.”