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#include <METzCalculator.h>
Public Member Functions | |
| double | Calculate (int type=0) |
| member functions | |
| bool | IsComplex () const |
| check for complex root | |
| METzCalculator () | |
| constructor | |
| void | Print () |
| void | SetMET (TLorentzVector MET) |
| void | SetMET (const pat::MET &MET) |
| Set MET. | |
| void | SetMuon (TLorentzVector lepton) |
| void | SetMuon (const pat::Particle &lepton) |
| Set Muon. | |
| virtual | ~METzCalculator () |
| destructor | |
Private Attributes | |
| bool | isComplex_ |
| pat::Particle | lepton_ |
| pat::MET | MET_ |
_________________________________________________________________ class: METzCalculator.h
author: Francisco Yumiceva, Fermilab (yumiceva@fnal.gov)
version
________________________________________________________________
Definition at line 21 of file METzCalculator.h.
| METzCalculator::METzCalculator | ( | ) |
constructor
Definition at line 6 of file METzCalculator.cc.
References isComplex_.
{
isComplex_ = false;
}
| METzCalculator::~METzCalculator | ( | ) | [virtual] |
| double METzCalculator::Calculate | ( | int | type = 0 | ) |
member functions
Calculate MEz options to choose roots from quadratic equation: type = 0 (defalut): if real roots, pick the one nearest to the lepton Pz except when the Pz so chosen is greater than 300 GeV in which case pick the most central root. type = 1: if real roots, choose the one closest to the lepton Pz if complex roots, use only the real part. type = 2: if real roots, choose the most central solution. if complex roots, use only the real part. type = 3: if real roots, pick the largest value of the cosine*
Definition at line 16 of file METzCalculator.cc.
References a, funct::A, funct::C, reco::LeafCandidate::energy(), isComplex_, lepton_, MET_, reco::LeafCandidate::px(), reco::LeafCandidate::py(), and reco::LeafCandidate::pz().
Referenced by BoostedTopProducer::produce().
{
double M_W = 80.4;
double M_mu = 0.10566;
double emu = lepton_.energy();
double pxmu = lepton_.px();
double pymu = lepton_.py();
double pzmu = lepton_.pz();
double pxnu = MET_.px();
double pynu = MET_.py();
double pznu = 0.;
double a = M_W*M_W - M_mu*M_mu + 2.0*pxmu*pxnu + 2.0*pymu*pynu;
double A = 4.0*(emu*emu - pzmu*pzmu);
double B = -4.0*a*pzmu;
double C = 4.0*emu*emu*(pxnu*pxnu + pynu*pynu) - a*a;
double tmproot = B*B - 4.0*A*C;
if (tmproot<0) {
isComplex_= true;
pznu = - B/(2*A); // take real part of complex roots
//std::cout << " Neutrino Solutions: complex, real part " << pznu << std::endl;
}
else {
isComplex_ = false;
double tmpsol1 = (-B + TMath::Sqrt(tmproot))/(2.0*A);
double tmpsol2 = (-B - TMath::Sqrt(tmproot))/(2.0*A);
//std::cout << " Neutrino Solutions: " << tmpsol1 << ", " << tmpsol2 << std::endl;
if (type == 0 ) {
// two real roots, pick the one closest to pz of muon
if (TMath::Abs(tmpsol2-pzmu) < TMath::Abs(tmpsol1-pzmu)) { pznu = tmpsol2;}
else pznu = tmpsol1;
// if pznu is > 300 pick the most central root
if ( pznu > 300. ) {
if (TMath::Abs(tmpsol1)<TMath::Abs(tmpsol2) ) pznu = tmpsol1;
else pznu = tmpsol2;
}
}
if (type == 1 ) {
// two real roots, pick the one closest to pz of muon
if (TMath::Abs(tmpsol2-pzmu) < TMath::Abs(tmpsol1-pzmu)) { pznu = tmpsol2;}
else pznu = tmpsol1;
}
if (type == 2 ) {
// pick the most central root.
if (TMath::Abs(tmpsol1)<TMath::Abs(tmpsol2) ) pznu = tmpsol1;
else pznu = tmpsol2;
}
if (type == 3 ) {
// pick the largest value of the cosine
TVector3 p3w, p3mu;
p3w.SetXYZ(pxmu+pxnu, pymu+pynu, pzmu+ tmpsol1);
p3mu.SetXYZ(pxmu, pymu, pzmu );
double sinthcm1 = 2.*(p3mu.Perp(p3w))/M_W;
p3w.SetXYZ(pxmu+pxnu, pymu+pynu, pzmu+ tmpsol2);
double sinthcm2 = 2.*(p3mu.Perp(p3w))/M_W;
double costhcm1 = TMath::Sqrt(1. - sinthcm1*sinthcm1);
double costhcm2 = TMath::Sqrt(1. - sinthcm2*sinthcm2);
if ( costhcm1 > costhcm2 ) pznu = tmpsol1;
else pznu = tmpsol2;
}
}
//Particle neutrino;
//neutrino.setP4( LorentzVector(pxnu, pynu, pznu, TMath::Sqrt(pxnu*pxnu + pynu*pynu + pznu*pznu ))) ;
return pznu;
}
| bool METzCalculator::IsComplex | ( | ) | const [inline] |
check for complex root
Definition at line 54 of file METzCalculator.h.
References isComplex_.
{ return isComplex_; };
| void METzCalculator::Print | ( | void | ) | [inline] |
Definition at line 56 of file METzCalculator.h.
References gather_cfg::cout, lepton_, MET_, reco::LeafCandidate::px(), reco::LeafCandidate::py(), and reco::LeafCandidate::pz().
| void METzCalculator::SetMET | ( | TLorentzVector | MET | ) | [inline] |
Definition at line 31 of file METzCalculator.h.
References MET_, AlCaHLTBitMon_ParallelJobs::p, and reco::LeafCandidate::setP4().
| void METzCalculator::SetMET | ( | const pat::MET & | MET | ) | [inline] |
Set MET.
Definition at line 30 of file METzCalculator.h.
References MET_.
Referenced by BoostedTopProducer::produce().
{ MET_ = MET; } ;
| void METzCalculator::SetMuon | ( | const pat::Particle & | lepton | ) | [inline] |
Set Muon.
Definition at line 36 of file METzCalculator.h.
References lepton_.
Referenced by BoostedTopProducer::produce().
{ lepton_ = lepton; };
| void METzCalculator::SetMuon | ( | TLorentzVector | lepton | ) | [inline] |
Definition at line 37 of file METzCalculator.h.
References lepton_, AlCaHLTBitMon_ParallelJobs::p, and reco::LeafCandidate::setP4().
{
pat::Particle::LorentzVector p(lepton.Px(), lepton.Py(), lepton.Pz(), lepton.E() );
lepton_.setP4(p);
}
bool METzCalculator::isComplex_ [private] |
Definition at line 63 of file METzCalculator.h.
Referenced by Calculate(), IsComplex(), and METzCalculator().
pat::Particle METzCalculator::lepton_ [private] |
Definition at line 64 of file METzCalculator.h.
Referenced by Calculate(), Print(), and SetMuon().
pat::MET METzCalculator::MET_ [private] |
Definition at line 65 of file METzCalculator.h.
Referenced by Calculate(), Print(), and SetMET().
1.7.3