Fas = hyper2f3as(B,D,z)
Asymptotic approximation of $_2F_3({B},{D},-{z})$, z >> 1. This routine calculates the asymptotic expression for the generalized hypergeometric funcion for the case for which there are two numerator parameters and three denominator parameters. The asymptotic expression approximates $_2F_3({B},{D},-{z})$ when Z is large and positive.
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Parameters |
Description |
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B [vector] |
Vector of numerator parameters, must have length 2 |
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D [vector] |
Vector of denominator parameters, must have length 3 |
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z [vector] |
Values for which the hypergeometric function is to be evaluated. The values in z that are passed into the routine should be positive; the function values calculated will be asymptotic approximations for $_2F_3({B},{D},-{z})$. |
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Return Values |
Description |
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Fas [vector] |
Asymptotic approximations for $_2F_3({B},{D},-{z})$ |
Y. L. Luke, The Special Functions and Their Approximations. New York,: Academic Press, 1969.
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