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- W3088935451 abstract "$q$-analogs of special functions, including hypergeometric functions, play acentral role in mathematics and have numerous applications in physics. In thetheory of probability, $q$-analogs of various probability distributions havebeen introduced over the years, including the binomial distribution. Here, Ipropose a new $q$-analog of the binomial distribution inspired by the classicalnoncommutative $q$-binomial theorem, where the $q$ is a formal variable inwhich information related to the underlying binomial experiment is encoded inits exponent." @default.
- W3088935451 created "2020-10-01" @default.
- W3088935451 creator A5028869756 @default.
- W3088935451 date "2020-09-26" @default.
- W3088935451 modified "2023-09-27" @default.
- W3088935451 title "A q-analog of the binomial distribution" @default.
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