Moment-generating Functions
A Moment-Generating Function is a real-valued function defined on a real domain that belongs to the class of analytical tools used in probability theory to characterize the distribution of a random variable by generating its moments through derivatives evaluated at zero.
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Generalized Cumulant Expansion Method
Ryogo Kubo · Journal of the Physical Society of Japan · 1962 · 1.8K citations
A Generalization of the Gamma Distribution
E. W. Stacy · The Annals of Mathematical Statistics · 1962 · 1.4K citations · Full text
Gary W. Oehlert · The American Statistician · 1992 · 1.3K citations
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King Abdullah University of Science and Technology, Saudi Arabia
12 publications · 942 citations
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Universidade Federal de Pernambuco
Recife, Brazil
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32 publications
2K citations
Stanford University
Stanford, United States
16 h-index
24 publications
3K citations

University of Alberta
Edmonton, Canada
15 h-index
34 publications
1.4K citations

Cairo University
Giza, Egypt
13 h-index
26 publications
662 citations

Centre National de la Recherche Scientifique
Paris, France
13 h-index
21 publications
657 citations
University of Copenhagen
Copenhagen, Denmark
12 h-index
16 publications
914 citations

McMaster University
Hamilton, Canada
12 h-index
15 publications
607 citations

University of Waterloo
Waterloo, Canada
11 h-index
26 publications
694 citations
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