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ConversionFastHelix Class Reference

#include <ConversionFastHelix.h>

List of all members.

Public Member Functions

 ConversionFastHelix (const GlobalPoint &outerHit, const GlobalPoint &middleHit, const GlobalPoint &aVertex, const MagneticField *field)
FTS helixStateAtVertex ()
bool isValid ()
void makeHelix ()
FTS stateAtVertex ()
FTS straightLineStateAtVertex ()
 ~ConversionFastHelix ()

Private Types

typedef FreeTrajectoryState FTS

Private Attributes

const MagneticFieldmField
FastCircle theCircle
FTS theHelix_
GlobalPoint theMiddleHit
GlobalPoint theOuterHit
GlobalPoint theVertex
bool validStateAtVertex

Detailed Description

Generation of track parameters at a vertex using two hits and a vertex.

Definition at line 16 of file ConversionFastHelix.h.


Member Typedef Documentation

Definition at line 20 of file ConversionFastHelix.h.


Constructor & Destructor Documentation

ConversionFastHelix::ConversionFastHelix ( const GlobalPoint outerHit,
const GlobalPoint middleHit,
const GlobalPoint aVertex,
const MagneticField field 
)

Definition at line 10 of file ConversionFastHelix.cc.

References makeHelix(), and validStateAtVertex.

                                                                      : 
  theOuterHit(outerHit),
  theMiddleHit(middleHit),
  theVertex(aVertex),
  theCircle(outerHit,
            middleHit,
            aVertex),
  mField(field) {
  
  validStateAtVertex=false;


  makeHelix();
 
  
}
ConversionFastHelix::~ConversionFastHelix ( ) [inline]

Definition at line 30 of file ConversionFastHelix.h.

{}

Member Function Documentation

FreeTrajectoryState ConversionFastHelix::helixStateAtVertex ( )

Definition at line 51 of file ConversionFastHelix.cc.

References cmsCodeRulesChecker::arg, funct::C, FastLine::c(), MagneticField::inTesla(), edm::detail::isnan(), mField, lumiQueryAPI::q, FastCircle::rho(), rho, dbtoconf::root, mathSSE::sqrt(), theCircle, theMiddleHit, theOuterHit, theVertex, FreeTrajectoryState::transverseCurvature(), v, validStateAtVertex, PV3DBase< T, PVType, FrameType >::x(), FastCircle::x0(), PV3DBase< T, PVType, FrameType >::y(), FastCircle::y0(), and PV3DBase< T, PVType, FrameType >::z().

Referenced by makeHelix().

                                                             {
  
  
  
  GlobalPoint pMid(theMiddleHit);
  GlobalPoint v(theVertex);
  FTS atVertex;
  
  double dydx = 0.;
  double pt = 0., px = 0., py = 0.;
  
  //remember (radius rho in cm):
  //rho = 
  //100. * pt * 
  //(10./(3.*MagneticField::inTesla(GlobalPoint(0., 0., 0.)).z()));
  
  double rho = theCircle.rho();
  pt = 0.01 * rho * (0.3*mField->inTesla(GlobalPoint(0,0,0)).z());
  
  // (py/px)|x=v.x() = (dy/dx)|x=v.x()
  //remember:
  //y(x) = +-sqrt(rho^2 - (x-x0)^2) + y0 
  //y(x) =  sqrt(rho^2 - (x-x0)^2) + y0  if y(x) >= y0 
  //y(x) = -sqrt(rho^2 - (x-x0)^2) + y0  if y(x) < y0
  //=> (dy/dx) = -(x-x0)/sqrt(Q)  if y(x) >= y0
  //   (dy/dx) =  (x-x0)/sqrt(Q)  if y(x) < y0
  //with Q = rho^2 - (x-x0)^2
  
  
  double arg=rho*rho - ( (v.x()-theCircle.x0())*(v.x()-theCircle.x0()) );
  
  if ( arg >= 0 ) { 
    
    
    //  double root = sqrt(  rho*rho - ( (v.x()-theCircle.x0())*(v.x()-theCircle.x0()) )  );
    double root = sqrt(  arg );
    
    if((v.y() - theCircle.y0()) > 0.)
      dydx = -(v.x() - theCircle.x0()) / root;
    else
      dydx = (v.x() - theCircle.x0()) / root;
    
    px = pt/sqrt(1. + dydx*dydx);
    py = px*dydx;
    // check sign with scalar product
    if(px*(pMid.x() - v.x()) + py*(pMid.y() - v.y()) < 0.) {
      px *= -1.;
      py *= -1.;
    } 
    
    //std::cout << " ConversionFastHelix:helixStateAtVertex  rho " << rho  << " pt " << pt  << " v " <<  v << " theCircle.x0() " <<theCircle.x0() << " theCircle.y0() "  <<  theCircle.y0() << " v.x()-theCircle.x0() "  << v.x()-theCircle.x0() << " rho^2 " << rho*rho << "  v.x()-theCircle.x0()^2 " <<   (v.x()-theCircle.x0())*(v.x()-theCircle.x0()) <<  " root " << root << " arg " << arg <<  " dydx " << dydx << std::endl;
    //calculate z0, pz
    //(z, R*phi) linear relation in a helix
    //with R, phi defined as radius and angle w.r.t. centre of circle
    //in transverse plane
    //pz = pT*(dz/d(R*phi)))
    
    FastLine flfit(theOuterHit, theMiddleHit, theCircle.rho());
   
    
    
    double z_0 = 0; 
    
    //std::cout << " ConversionFastHelix:helixStateAtVertex  flfit.n2() " <<  flfit.n2() << " flfit.c() " << flfit.c() << " flfit.n2() " << flfit.n2() << std::endl;
    if ( flfit.n2() !=0 && !std::isnan( flfit.c()) && !std::isnan(flfit.n2())   ) {
      //  std::cout << " Accepted " << std::endl;
      z_0 = -flfit.c()/flfit.n2();
      double dzdrphi = -flfit.n1()/flfit.n2();
      double pz = pt*dzdrphi;
      
      //get sign of particle
      
      GlobalVector magvtx=mField->inTesla(v);
      TrackCharge q = 
        ((theCircle.x0()*py - theCircle.y0()*px) / 
         (magvtx.z()) < 0.) ? 
        -1 : 1;
      

      AlgebraicSymMatrix55 C = AlgebraicMatrixID();
      //MP
      
      atVertex = FTS(GlobalTrajectoryParameters(GlobalPoint(v.x(), v.y(), z_0),
                                                GlobalVector(px, py, pz),
                                                q,
                                                mField),
                     CurvilinearTrajectoryError(C));
      
      //std::cout << " ConversionFastHelix:helixStateAtVertex globalPoint " << GlobalPoint(v.x(), v.y(), z_0) << " GlobalVector " << GlobalVector(px, py, pz)  << " q " << q << " MField " << mField->inTesla(v) << std::endl;
      //std::cout << " ConversionFastHelix:helixStateAtVertex atVertex.transverseCurvature() " << atVertex.transverseCurvature() << std::endl;
      if( atVertex.transverseCurvature() !=0 ) {
        
        validStateAtVertex=true;    
        
        //std::cout << " ConversionFastHelix:helixStateAtVertex validHelixStateAtVertex status " << validStateAtVertex << std::endl;
        return atVertex;
      }else
        return atVertex;
    } else {
      //std::cout << " ConversionFastHelix:helixStateAtVertex not accepted  validHelixStateAtVertex status  " << validStateAtVertex << std::endl;
      return atVertex;
    }
    
    
    
  } else {
    
    //std::cout << " ConversionFastHelix:helixStateAtVertex not accepted because arg <0 validHelixStateAtVertex status  " << validStateAtVertex << std::endl;
    return atVertex;
  }
  


  
  
}
bool ConversionFastHelix::isValid ( void  ) [inline]

Definition at line 35 of file ConversionFastHelix.h.

References validStateAtVertex.

{return validStateAtVertex;  }
void ConversionFastHelix::makeHelix ( )
FreeTrajectoryState ConversionFastHelix::stateAtVertex ( )

Definition at line 44 of file ConversionFastHelix.cc.

References theHelix_.

Referenced by InOutConversionSeedFinder::findSeeds(), and InOutConversionSeedFinder::startSeed().

                                                        {

  return theHelix_;

}
FreeTrajectoryState ConversionFastHelix::straightLineStateAtVertex ( )

Definition at line 168 of file ConversionFastHelix.cc.

References funct::C, FastLine::c(), edm::detail::isnan(), mField, FastCircle::n1(), FastLine::n1(), FastCircle::n2(), FastLine::n2(), lumiQueryAPI::q, mathSSE::sqrt(), theCircle, theMiddleHit, theOuterHit, theVertex, FreeTrajectoryState::transverseCurvature(), v, validStateAtVertex, PV3DBase< T, PVType, FrameType >::x(), and PV3DBase< T, PVType, FrameType >::y().

Referenced by makeHelix().

                                                                   {

  FTS atVertex;

  //calculate FTS assuming straight line...

  GlobalPoint pMid(theMiddleHit);
  GlobalPoint v(theVertex);

  double dydx = 0.;
  double pt = 0., px = 0., py = 0.;
  
  if(fabs(theCircle.n1()) > 0. || fabs(theCircle.n2()) > 0.)
    pt = 1.e+4;// 10 TeV //else no pt
  if(fabs(theCircle.n2()) > 0.) {
    dydx = -theCircle.n1()/theCircle.n2(); //else px = 0 
  }

  if ( pt==0 && dydx==0. ) {
    validStateAtVertex=false;
    return atVertex; 
  }
  px = pt/sqrt(1. + dydx*dydx);
  py = px*dydx;

  // check sign with scalar product
  if (px*(pMid.x() - v.x()) + py*(pMid.y() - v.y()) < 0.) {
    px *= -1.;
    py *= -1.;
  } 

  //calculate z_0 and pz at vertex using weighted mean
  //z = z(r) = z0 + (dz/dr)*r
  //tan(theta) = dr/dz = (dz/dr)^-1
  //theta = atan(1./dzdr)
  //p = pt/sin(theta)
  //pz = p*cos(theta) = pt/tan(theta) 


  FastLine flfit(theOuterHit, theMiddleHit);

  double z_0 = 0;
  if (flfit.n2() !=0  && !std::isnan( flfit.c()) && !std::isnan(flfit.n2())   ) {
    z_0 = -flfit.c()/flfit.n2();

    double dzdr = -flfit.n1()/flfit.n2();
    double pz = pt*dzdr; 
    
    TrackCharge q = 1;
 
    AlgebraicSymMatrix66 C = AlgebraicMatrixID();
    //MP
    atVertex = FTS(GlobalTrajectoryParameters(GlobalPoint(v.x(), v.y(), z_0),
                                                  GlobalVector(px, py, pz),
                                                  q,
                                                  mField),
                       CartesianTrajectoryError(C));

    //    std::cout << "  ConversionFastHelix::straightLineStateAtVertex curvature " << atVertex.transverseCurvature() << "   signedInverseMomentum " << atVertex.signedInverseMomentum() << std::endl;
    if ( atVertex.transverseCurvature() == -0 ) {
      return atVertex;
    } else {
      validStateAtVertex=true;        
      return atVertex;
    }
  
  } else {


    return atVertex;
  
  }

}

Member Data Documentation

Definition at line 51 of file ConversionFastHelix.h.

Referenced by helixStateAtVertex(), and straightLineStateAtVertex().

Definition at line 50 of file ConversionFastHelix.h.

Referenced by helixStateAtVertex(), makeHelix(), and straightLineStateAtVertex().

Definition at line 45 of file ConversionFastHelix.h.

Referenced by makeHelix(), and stateAtVertex().

Definition at line 48 of file ConversionFastHelix.h.

Referenced by helixStateAtVertex(), and straightLineStateAtVertex().

Definition at line 47 of file ConversionFastHelix.h.

Referenced by helixStateAtVertex(), and straightLineStateAtVertex().

Definition at line 49 of file ConversionFastHelix.h.

Referenced by helixStateAtVertex(), and straightLineStateAtVertex().