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Line 105: ==Related distributions== The EL distribution has been generalized to form the Weibull-logarithmic distribution.<ref>Ciumara, Roxana; Preda, Vasile (2009) [~~http~~https://www.~~vgtu~~proquest.ltcom/~~leidiniai~~openview/~~leidykla~~7f1efa684243ce36231867620f09373a/~~ASMDA_2009/PDF/16_sec_081_Ciumara_The_Weibull.pdf~~1 "The Weibull-logarithmic distribution in lifetime analysis and its properties"]~~{{Dead link\|date=August 2019 \|bot=InternetArchiveBot \|fix-attempted=yes }}~~. In: L. Sakalauskas, C. Skiadas and E. K. Zavadskas (Eds.) [http://www.vgtu.lt/leidiniai/leidykla/ASMDA_2009/ ''Applied Stochastic Models and Data Analysis''] {{Webarchive\|url=https://web.archive.org/web/20110518043330/http://www.vgtu.lt/leidiniai/leidykla/ASMDA_2009/ \|date=2011-05-18 }}, The XIII International Conference, Selected papers. Vilnius, 2009 {{ISBN\|978-9955-28-463-5}}</ref>

Exponential-logarithmic distribution: Difference between revisions