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On the representation and computational aspects of the distribution of a linear combination of independent noncentral chi-squared random variables

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This article presents two new results relevant to a linear combination of χ2 random variables. The first result expresses the cumulative distribution function as a simple multiple of a certain tilted density. The second result shows that in important cases the inversion integral for the density may be expressed as a sum of relatively simple real integrals which, using suitable numerical methods, are straightforward to compute quickly and accurately.

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Statistics and Probability Letters

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