The generalized inverse Weibull distribution

By Felipe R. S. Gusmão, Edwin M. M. Ortega, Gauss Moutinho Cordeiro. 2011

254 citations recorded by the source corpus.

Subfields: Artificial Intelligence, Statistics and Probability

View Paper: https://www.semanticscholar.org/paper/ba782952d6ba55d2a1ef7ede65f7e11eed1613d0

How researchers see this paper

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

In Artificial Intelligence

1. Ibrahim Elbatal
2. Edwin M. M. Ortega
3. H. Muhammed
4. Tiantian Yang
5. Broderick O. Oluyede
6. Marcelino A. R. Pascoa
7. Gauss Moutinho Cordeiro
8. Faton Merovci

In Statistics and Probability

1. Edwin M. M. Ortega
2. Ibrahim Elbatal
3. Gauss Moutinho Cordeiro
4. Faton Merovci
5. Broderick O. Oluyede
6. Tiantian Yang
7. Marcelino A. R. Pascoa
8. Haitham M. Yousof

Citations in the corpus

• A New Class of Generalized Power Lindley Distribution with Applications to Lifetime Data (2016, background): “[17] presented results on the generalized inverse Weibull distribution.”
• The beta exponentiated Weibull distribution (2013, unknown): “[8] introduced the generalized inverse Weibull distribution.”
• The Kumaraswamy generalized gamma distribution with application in survival analysis (2011, background): “[22] studied a three-parameter generalized inverse Weibull distribution with decreasing and unimodal failure rate and Pescim et al.”
• Exponentiated Generalized Inverse Weibull Distribution (2014, methodology): “If 1 , then (2.2) reduces to the inverse Weibull distribution which is introduced by Gusmão et al. (2011).”
• A new class of generalized Lindley distributions with applications (2015, background): “[13] presented results on the generalized inverse Weibull distribution.”
• The Kumaraswamy Burr XII distribution: theory and practice (2013, methodology): “Many models were proposed in the literature to extend the Weibull distribution such as the exponentiated Weibull [10,11], additive Weibull [12], extended Weibull [13], modified Weibull [14], beta exponential [15], beta Weibull (BW) [16], extended flexible Weibull [17], generalized modified Weibull [”
• The Transmuted Generalized Inverse Weibull Distribution (2013, background): “A quadratic Rank Transmutation Map (QRTM) is defined as (5) GR12(u) = u+ λu(1− u), |λ| ≤ 1, from which it follows that the cdf’s satisfy the relationship (6) F2(x) = (1 + λ)F1(x)− λF1(x) 2”