Import Geant4 10.7.0.beta source tree
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@@ -40,19 +40,10 @@ MyGamma::~MyGamma(){}
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//____________________________________________________________________________
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double MyGamma::Gamma(double z)
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{
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// Computation of gamma(z) for all z>0.
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//
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// The algorithm is based on the article by C.Lanczos [1] as denoted in
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// Numerical Recipes 2nd ed. on p. 207 (W.H.Press et al.).
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//
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// [1] C.Lanczos, SIAM Journal of Numerical Analysis B1 (1964), 86.
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//
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//--- Nve 14-nov-1998 UU-SAP Utrecht
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if (z<=0) return 0;
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double v = LnGamma(z);
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return std::exp(v);
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if (z <= 0)
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return 0;
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return std::tgamma(z);
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}
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//____________________________________________________________________________
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@@ -145,33 +136,8 @@ double MyGamma::GamSer(double a,double x)
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double MyGamma::LnGamma(double z)
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{
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// Computation of ln[gamma(z)] for all z>0.
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//
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// The algorithm is based on the article by C.Lanczos [1] as denoted in
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// Numerical Recipes 2nd ed. on p. 207 (W.H.Press et al.).
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//
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// [1] C.Lanczos, SIAM Journal of Numerical Analysis B1 (1964), 86.
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//
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// The accuracy of the result is better than 2e-10.
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//
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//--- Nve 14-nov-1998 UU-SAP Utrecht
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if (z<=0) return 0;
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// Coefficients for the series expansion
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double c[7] = { 2.5066282746310005, 76.18009172947146, -86.50532032941677
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,24.01409824083091, -1.231739572450155, 0.1208650973866179e-2
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,-0.5395239384953e-5};
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double x = z;
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double y = x;
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double tmp = x+5.5;
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tmp = (x+0.5)*Log(tmp)-tmp;
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double ser = 1.000000000190015;
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for (int i=1; i<7; i++) {
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y += 1;
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ser += c[i]/y;
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}
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double v = tmp+Log(c[0]*ser/x);
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return v;
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if (z <= 0)
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return 0;
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return std::lgamma(z);
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}
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