TtHadSimpleBestJetComb Class Reference

Based on the TtSemiSimpleBestJetComb.by: Jan Heyninck version: TtSemiSimpleBestJetComb.cc,v 1.2 2007/06/09 01:17:40 lowette Exp. More...

#include <TtHadSimpleBestJetComb.h>

Public Member Functions
int	operator() (std::vector< TtHadEvtSolution > &)
	TtHadSimpleBestJetComb ()
	~TtHadSimpleBestJetComb ()

Detailed Description

Based on the TtSemiSimpleBestJetComb.by: Jan Heyninck version: TtSemiSimpleBestJetComb.cc,v 1.2 2007/06/09 01:17:40 lowette Exp.

Simple method to get the correct jet combination in hadronic ttbar events. Returns the solution with the highest probChi^2 value, starting from TtHadEvtSolutions. If more than one solution has a low enough Chi^2, the chosen best solution is that which either have both b-jets closer to a particular W-jet or the one in which the two angles added together. WARNING WARNING WARNING, last option for selection best solution by taking the sum of angles needs to be checked/approved by experts!!!!

Definition at line 21 of file TtHadSimpleBestJetComb.h.

Constructor & Destructor Documentation

TtHadSimpleBestJetComb::TtHadSimpleBestJetComb

(

)

Definition at line 19 of file TtHadSimpleBestJetComb.cc.

{
}

TtHadSimpleBestJetComb::~TtHadSimpleBestJetComb

(

)

Definition at line 23 of file TtHadSimpleBestJetComb.cc.

{
}

Member Function Documentation

int TtHadSimpleBestJetComb::operator()

(

std::vector< TtHadEvtSolution > &

sols

)

Definition at line 27 of file TtHadSimpleBestJetComb.cc.

References mps_fire::i, SiStripPI::max, phi, and alignCSCRings::s.

{ 
  // search the highest probChi^2 value in the among the different jet combination solutions   
  double maxProbChi2 = 0.;
  for(unsigned int s=0; s<sols.size(); s++){
    maxProbChi2 = std::max(maxProbChi2,sols[s].getProbChi2());
  }

  //search indices of original solutions with highest probChi2 value and select those solutionsthat are close to the highest Chi^2 
  std::vector<unsigned int> indices;
  indices.clear();  
  for(unsigned int s=0; s<sols.size(); s++){  
    if(fabs(sols[s].getProbChi2()-maxProbChi2) < 0.0001) indices.push_back(s); 
  } 

  // TtHadSolutionMaker takes light jet combinations into account, but not b-jet ambiguity...
  int bestSol = -999;
  double prev_W1b = 999.;
  double prev_W2b = 999.;
  if(maxProbChi2 > 0.){
    if(indices.size() == 1) bestSol = indices[0];
    if(indices.size() > 1){ //for more than one solution...
      for(unsigned int i=0;i!=indices.size();i++){
    double DPhi_W1b0 = fabs(sols[indices[i]].getFitHadW_plus().phi()-sols[indices[i]].getFitHadb().phi());
    double DPhi_W1b1 = fabs(sols[indices[i]].getFitHadW_plus().phi()-sols[indices[i]].getFitHadbbar().phi());
    double DPhi_W2b0 = fabs(sols[indices[i]].getFitHadW_minus().phi()-sols[indices[i]].getFitHadb().phi());
    double DPhi_W2b1 = fabs(sols[indices[i]].getFitHadW_minus().phi()-sols[indices[i]].getFitHadbbar().phi());
    
    if(DPhi_W1b0>3.1415) DPhi_W1b0 = 2.*3.1415-DPhi_W1b0;
    if(DPhi_W1b1>3.1415) DPhi_W1b1 = 2.*3.1415-DPhi_W1b1;
    if(DPhi_W2b0>3.1415) DPhi_W2b0 = 2.*3.1415-DPhi_W2b0;
    if(DPhi_W2b1>3.1415) DPhi_W2b1 = 2.*3.1415-DPhi_W2b1;
    // Select as best solution the one which either has both b-jets closer to a particular W-jet
    // or the one in which the two angles added together are lower than the other.....FIXME!!!
    // W1b0 and W1b1 is a pair, W2b0 and W2b1
    if(DPhi_W1b0<DPhi_W2b0 && DPhi_W1b1<DPhi_W2b1){
      if(DPhi_W1b0<prev_W1b && DPhi_W1b1<prev_W2b){
        bestSol = indices[i];
      }
    }
    if(DPhi_W1b0>DPhi_W2b0 && DPhi_W1b1>DPhi_W2b1){
      if(DPhi_W2b0<prev_W1b && DPhi_W2b1<prev_W2b){
        bestSol = indices[i];
      }
    }
    if((DPhi_W1b0<DPhi_W2b0 && DPhi_W1b1>DPhi_W2b1)||(DPhi_W1b0>DPhi_W2b0 && DPhi_W1b1<DPhi_W2b1)){
      if((DPhi_W1b0+DPhi_W1b1)<(DPhi_W2b0+DPhi_W2b1)){
        if(DPhi_W1b0<prev_W1b && DPhi_W1b1<prev_W2b){
          bestSol = indices[i];
        }  
      }else{
        if(DPhi_W2b0<prev_W1b && DPhi_W2b1<prev_W2b){
          bestSol = indices[i];
        }
      }
    }
      }
    }
  }
  return bestSol;
}