dgammanc: Computes the probability density function of the noncentral...

Description

Computes the probability density function of the noncentral gamma function:

f(x; α, δ)=∑_{i=0}^∞ \frac{e^{-δ/2}(δ/2)^{i}}{i!}≤ft[\frac{1}{Γ(α+i)}e^{-x} x^{α + i - 1}\right]

where Γ(α) is the central complete gamma function, α>0, δ>0, x≥ 0.

Usage

 1 dgammanc(x, alpha, delta) 

Arguments

 x a vector of positive quantiles. alpha a vector of the noncentral gamma parameter, alpha > 0. delta a vector of the noncentrality parameter, delta > 0.

References

Oliveira, IRC; Ferreira, DF Computing the noncentral gamma distribution, its inverse and the noncentrality parameter. Computational Statistics. Submmited for publications. 2012.

Package homepage: <www.dex.ufla.br/~danielff/r_rsources.html>

Examples

 1 2 3 4 5 6 7 library(ncg) x <- c(2, 3, 2) alpha <- c(2.5, 1.7, 0.9) delta <- c(0.5, 0.2, 0.01) dgammanc(x, alpha, delta) # single values example dgammanc(3, 1.9, 0.05) 

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