Go to the source code of this file.
Functions | |
| double | LnGamma (double z) |
| \file Gamma function extracted from ROOT. More... | |
| double | Gamma (double a, double x) |
| double | GamCf (double a,double x) |
| double | GamSer (double a,double x) |
Definition in file gamma.h.
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Computation of the incomplete gamma function P(a,x) via its continued fraction representation. The algorithm is based on the formulas and code as denoted in Numerical Recipes 2nd ed. on p. 210-212 (W.H.Press et al.). --- Nve 14-nov-1998 UU-SAP Utrecht Definition at line 80 of file gamma.cxx. Referenced by Gamma(). |
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Computation of the incomplete gamma function P(a,x) via its series representation. The algorithm is based on the formulas and code as denoted in Numerical Recipes 2nd ed. on p. 210-212 (W.H.Press et al.). --- Nve 14-nov-1998 UU-SAP Utrecht Definition at line 124 of file gamma.cxx. Referenced by Gamma(). |
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Computation of the incomplete gamma function P(a,x) The algorithm is based on the formulas and code as denoted in Numerical Recipes 2nd ed. on p. 210-212 (W.H.Press et al.). --- Nve 14-nov-1998 UU-SAP Utrecht Definition at line 60 of file gamma.cxx. Referenced by CalClustersAlgFactory(). |
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\file Gamma function extracted from ROOT. Computation of ln[gamma(z)] for all z>0. The algorithm is based on the article by C.Lanczos [1] as denoted in Numerical Recipes 2nd ed. on p. 207 (W.H.Press et al.). [1] C.Lanczos, SIAM Journal of Numerical Analysis B1 (1964), 86. The accuracy of the result is better than 2e-10. --- Nve 14-nov-1998 UU-SAP Utrecht |
1.2.3 written by Dimitri van Heesch,
© 1997-2000