An extension of the exponential distribution

By Saralees Nadarajah, Firoozeh Haghighi. 2011

290 citations recorded by the source corpus.

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

View Paper: https://www.semanticscholar.org/paper/4c8daf53d06f886aee1cf434caf2c9549cde6f27

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

1. Mohammed Elgarhy
2. Ahmed Elshahhat
3. Muhammad Hussain Tahir
4. A. El-sheikh
5. Heleno Bolfarine
6. Gauss Moutinho Cordeiro
7. Amal S. Hassan
8. Sajid Ali

In Statistics and Probability

1. Mohammed Elgarhy
2. Sanku Dey
3. Muhammad Hussain Tahir
4. Amal S. Hassan
5. Gauss Moutinho Cordeiro
6. Hector Wladimir Gomez
7. Heleno Bolfarine
8. Sajid Ali

Citations in the corpus

• Alpha power transformed extended exponential distribution: properties and applications (2018, background): “The probability density function (pdf) of a random variable X having the Nadarajah and Haghighi’s exponential (NHE) distribution is given by hNHE(x;β,γ) = γβ (1 + γx) e1−(1+γx) β , x,γ,β > 0.”
• The inverted Nadarajah–Haghighi distribution: estimation methods and applications (2018, background): “ARTICLE HISTORY Received 28 June 2017 Accepted 7 June 2018 KEYWORDS Exponential distribution; hazard rate; lifetime data; maximum likelihood method; Nadarajah–Haghighi distribution CLASSIFICATION CODES 62C10; 62F10; 62F15; 65C10”
• Inferences and Optimal Censoring Schemes for Progressively First-Failure Censored Nadarajah-Haghighi Distribution (2020, methodology): “A new generalization of the exponential distribution as an alternative to the gamma, Weibull and generalized-exponential lifetime models has been introduced by Nadarajah and Haghighi (2011).”
• A New Extension of the Exponential Distribution (2014, background): “More recently, Nadarajah & Haghighi (2011) introduced another extension of the exponential model, so that a random variable X follows the Nadarajah and Haghighi’s exponential distribution (NHE) if its density function is given by g2(x;α, β) = αβ(1 + αx) β−1e{1−(1+αx) β} where x > 0, α > 0 and β > 0.”
• The Marshall-Olkin logistic-exponential distribution (2019, unknown): “…exponentiatedexponential (GEE)(Ristić and Balakrishnan 2012), logistic-exponential (LE), Marshall-Olkin exponential (MOE), Nadarajah-Haghighi (NH) (Nadarajah and Haghighi 2011), MarshallOlkin Nadarajah-Haghighi (MONH) (Lemonte, Cordeiro, and Moreno-Arenas 2016), exponentiated exponential (EE)…”