Exponential Generating Functions
Exponential Generating Functions is a type of generating function in which the coefficients of the series are weighted by factorials, specifically defined as a formal power series of the form $ \sum_{n=0}^{\infty} a_n \frac{x^n}{n!} $, distinguishing it from ordinary generating functions by its incorporation of the exponential denominator to encode combinatorial structures involving labeled objects.
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Variants
Egf
180
Generalized Cumulant Expansion Method
Ryogo Kubo · Journal of the Physical Society of Japan · 1962 · 1.8K citations
André Weil · Proceedings of the National Academy of Sciences · 1948 · 792 citations · Full text
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Institut national de recherche en sciences et technologies du numérique, France
3 publications · 113 citations
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Centre National de la Recherche Scientifique
Paris, France
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7 publications
145 citations

University of Victoria
Victoria, Canada
6 h-index
6 publications
263 citations

University of Waterloo
Waterloo, Canada
4 h-index
5 publications
161 citations
Indian Institute of Technology Kharagpur
Kharagpur, India
4 h-index
4 publications
106 citations
University of Houston
Houston, United States
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3 publications
346 citations
University of Newcastle Australia
Newcastle, Australia
3 h-index
3 publications
49 citations

Waterford Institute of Technology
Waterford, Ireland
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2 publications
34 citations

Akdeniz University
Antalya, Türkiye
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2 publications
159 citations
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6 publications · 240 citations
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Repository · 6 publications · 101 citations
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PROC · 4 publications · 65 citations
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DMJ · 4 publications · 288 citations
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