Integral form of the COM–Poisson renormalization constant
Copyright policy )Integral form of the COM–Poisson renormalization constant
In this brief note an integral expression is presented for the COM-Poisson renormalization constant $Z(λ, ν)$ on the real axis.
4 pages
Cahen integral, 62M10, 40C10, 62M20, inverse gamma function, \nu)$, COM-Poisson renormalization constant $Z(\lambda, Mathematics - Statistics Theory, Statistics Theory (math.ST), Inference from stochastic processes and prediction, COM-Poisson renormalization constant \(Z(\lambda, \nu)\), Time series, auto-correlation, regression, etc. in statistics (GARCH), Inverse Gamma function, Cahen integra, COM-Poisson renormalization constant $Z(\lambda ; \nu)$ ; Cahen integra ; Dirichlet series ; Inverse Gamma function, FOS: Mathematics, Integral methods for summability, Dirichlet series
Cahen integral, 62M10, 40C10, 62M20, inverse gamma function, \nu)$, COM-Poisson renormalization constant $Z(\lambda, Mathematics - Statistics Theory, Statistics Theory (math.ST), Inference from stochastic processes and prediction, COM-Poisson renormalization constant \(Z(\lambda, \nu)\), Time series, auto-correlation, regression, etc. in statistics (GARCH), Inverse Gamma function, Cahen integra, COM-Poisson renormalization constant $Z(\lambda ; \nu)$ ; Cahen integra ; Dirichlet series ; Inverse Gamma function, FOS: Mathematics, Integral methods for summability, Dirichlet series
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