fixed an ugly mistake in the opimization of the non-analytic LF integrals.
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@ -2687,14 +2687,14 @@ void PTheory::CalculateGaussLFIntegral(const Double_t *val) const
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fLFIntegral.push_back(0.0); // start value of the integral
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ft = 0.0;
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Double_t step = 0.0, lastStep = 1.0, diff = 0.0;
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Double_t step = 0.0, lastft = 1.0, diff = 0.0;
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do {
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t += dt;
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step = 0.5*dt*preFactor*(exp(-0.5*pow(Delta * (t-dt), 2.0))*sin(w0*(t-dt))+
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exp(-0.5*pow(Delta * t, 2.0))*sin(w0*t));
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diff = fabs(fabs(step)-fabs(lastStep));
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lastStep = step;
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ft += step;
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diff = fabs(fabs(lastft)-fabs(ft));
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lastft = ft;
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fLFIntegral.push_back(ft);
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} while ((t <= 20.0) && (diff > 1.0e-10));
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}
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@ -2762,13 +2762,13 @@ void PTheory::CalculateLorentzLFIntegral(const Double_t *val) const
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ft += 0.5*dt*preFactor*(1.0+sin(w0*t)/(w0*t)*exp(-a*t));
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fLFIntegral.push_back(ft);
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// calculate all the other integral bin values
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Double_t step = 0.0, lastStep = 1.0, diff = 0.0;
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Double_t step = 0.0, lastft = 1.0, diff = 0.0;
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do {
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t += dt;
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step = 0.5*dt*preFactor*(sin(w0*(t-dt))/(w0*(t-dt))*exp(-a*(t-dt))+sin(w0*t)/(w0*t)*exp(-a*t));
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diff = fabs(fabs(step)-fabs(lastStep));
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lastStep = step;
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ft += step;
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diff = fabs(fabs(lastft)-fabs(ft));
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lastft = ft;
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fLFIntegral.push_back(ft);
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} while ((t <= 20.0) && (diff > 1.0e-10));
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}
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@ -2792,7 +2792,7 @@ Double_t PTheory::GetLFIntegralValue(const Double_t t) const
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if (idx + 2 > fLFIntegral.size())
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return fLFIntegral.back();
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// linearly interpolate between the two relvant function bins
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// linearly interpolate between the two relevant function bins
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Double_t df = (fLFIntegral[idx+1]-fLFIntegral[idx])*(t/fSamplingTime-static_cast<Double_t>(idx));
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return fLFIntegral[idx]+df;
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