PhysicsTools/IsolationUtils/src/IntegrandThetaFunction.cc - master - githubmirror/cmssw

PhysicsTools/IsolationUtils/src/IntegrandThetaFunction.cc
168 строк5 KB
Mircho Rodozov
Fix gcc9 warning in PhysicsTools
23 авг 2019, 19:46
23 авг 2019, 19:4634c15b8
#include "PhysicsTools/IsolationUtils/interface/IntegrandThetaFunction.h"

// -*- C++ -*-
//
// Package:    IntegrandThetaFunction
// Class:      IntegrandThetaFunction
//
/**\class IntegrandThetaFunction IntegrandThetaFunction.cc PhysicsTools/IsolationUtils/src/IntegrandThetaFunction.cc

 Description: auxialiary class for fixed area isolation cone computation
              (this class performs the integration over the polar angle)

 Implementation:
     imported into CMSSW on 05/18/2007
*/
//
// Original Author:  Christian Veelken, UC Davis
//         Created:  Thu Nov  2 13:47:40 CST 2006
//
//

// system include files
#include <iostream>
#include <iomanip>
#include <vector>

// ROOT include files
#include <TMath.h>

// CMSSW include files
#include "FWCore/MessageLogger/interface/MessageLogger.h"

#include "PhysicsTools/IsolationUtils/interface/IntegralOverPhiFunction.h"
#include "DataFormats/Math/interface/normalizedPhi.h"

//
// constructors and destructor
//

IntegrandThetaFunction::IntegrandThetaFunction()
    : ROOT::Math::ParamFunction<ROOT::Math::IParametricGradFunctionOneDim>(3) {
  theta0_ = 0.;
  phi0_ = 0.;
  alpha_ = 0.;

  fPhi_ = new IntegralOverPhiFunction();
}

IntegrandThetaFunction::IntegrandThetaFunction(const IntegrandThetaFunction& bluePrint)
    : ROOT::Math::ParamFunction<ROOT::Math::IParametricGradFunctionOneDim>(bluePrint) {
  theta0_ = bluePrint.theta0_;
  phi0_ = bluePrint.phi0_;
  alpha_ = bluePrint.alpha_;

  fPhi_ = new IntegralOverPhiFunction(*bluePrint.fPhi_);
}

IntegrandThetaFunction::~IntegrandThetaFunction() { delete fPhi_; }

//
// assignment operator
//

IntegrandThetaFunction& IntegrandThetaFunction::operator=(const IntegrandThetaFunction& bluePrint) {
  theta0_ = bluePrint.theta0_;
  phi0_ = bluePrint.phi0_;
  alpha_ = bluePrint.alpha_;

  (*fPhi_) = (*bluePrint.fPhi_);

  return (*this);
}

//
// member functions
//

void IntegrandThetaFunction::SetParameterTheta0(double theta0) { theta0_ = theta0; }

void IntegrandThetaFunction::SetParameterPhi0(double phi0) {
  phi0_ = normalizedPhi(phi0);  // map azimuth angle into interval [-pi,+pi]
}

void IntegrandThetaFunction::SetParameterAlpha(double alpha) { alpha_ = alpha; }

void IntegrandThetaFunction::SetParameters(const double* param) {
  theta0_ = param[0];
  phi0_ = param[1];
  alpha_ = param[2];
}

double IntegrandThetaFunction::DoEvalPar(double x, const double* param) const  //FIXME: constness
{
  theta0_ = param[0];
  phi0_ = param[1];
  alpha_ = param[2];

  return DoEval(x);
}

double IntegrandThetaFunction::DoEval(double x) const {
  //--- return zero if theta either close  to zero or close to Pi
  //    (numerical expressions might become "NaN"s)
  const double epsilon = 1.e-3;
  if (x < epsilon || x > (TMath::Pi() - epsilon))
    return 0.;

  //--- calculate trigonometric expressions
  //    (dependend on angle theta;
  //     polar angle of point within cone)
  double sinTheta = TMath::Sin(x);
  double cscTheta = 1. / sinTheta;

  double detJacobi =
      -cscTheta;  // partial derrivative dEta/dTheta (for constant particle density in tau id. isolation cone)
  //double detJacobi = 1.; // ordinary solid angle (FOR TESTING ONLY)

  //--- evaluate integral over angle phi
  //    (azimuth angle of point within cone)
  fPhi_->SetParameterTheta0(theta0_);
  fPhi_->SetParameterPhi0(phi0_);
  fPhi_->SetParameterAlpha(alpha_);

  double integralOverPhi = (*fPhi_)(x);

  if (debugLevel_ > 0) {
    edm::LogVerbatim("") << "integralOverPhi = " << integralOverPhi << std::endl
                         << " theta0 = " << theta0_ << std::endl
                         << " phi0 = " << phi0_ << std::endl
                         << " alpha = " << alpha_ << std::endl
                         << " theta = " << x << std::endl
                         << std::endl;
  }

  //--- integrand for integration over theta
  //    equals
  //      |dEta/dTheta| * integral over phi * sin(theta)
  //
  //    (o the factor dEta/dTheta represents the particle density as function of theta,
  //       assuming that the particle density is flat in eta;
  //     o the factor sin(theta) originates from the solid angle surface element
  //       expressed in spherical polar coordinates)
  //
  //return TMath::Abs(detJacobi)*integralOverPhi*sinTheta;
  return TMath::Abs(detJacobi) * integralOverPhi;
}

double IntegrandThetaFunction::DoDerivative(double x) const {
  //--- virtual function inherited from ROOT::Math::ParamFunction base class;
  //    not implemented, because not neccessary, but needs to be defined to make code compile...
  edm::LogWarning("") << "Function not implemented yet !" << std::endl;

  return 0.;
}

double IntegrandThetaFunction::DoParameterDerivative(double, const double*, unsigned int) const {
  //--- virtual function inherited from ROOT::Math::ParamFunction base class;
  //    not implemented, because not neccessary, but needs to be defined to make code compile...
  edm::LogWarning("") << "Function not implemented yet !" << std::endl;

  return 0.;
}

void IntegrandThetaFunction::DoParameterGradient(double x, double* paramGradient) const {
  //--- virtual function inherited from ROOT::Math::ParamFunction base class;
  //    not implemented, because not neccessary, but needs to be defined to make code compile...
  edm::LogWarning("") << "Function not implemented yet !" << std::endl;
}