EigenP4JacobianEEtaPhiM2PxPyPzE Class Reference

#include <EigenP4JacobianEEtaPhiM2PxPyPzE.h>

Inheritance diagram for EigenP4JacobianEEtaPhiM2PxPyPzE:

Collaboration diagram for EigenP4JacobianEEtaPhiM2PxPyPzE:

Public Member Functions
	EigenP4JacobianEEtaPhiM2PxPyPzE (double E, double eta, double phi, double M)
	~EigenP4JacobianEEtaPhiM2PxPyPzE ()

Detailed Description

Definition at line 10 of file EigenP4JacobianEEtaPhiM2PxPyPzE.h.

Constructor & Destructor Documentation

EigenP4JacobianEEtaPhiM2PxPyPzE()

EigenP4JacobianEEtaPhiM2PxPyPzE::EigenP4JacobianEEtaPhiM2PxPyPzE	(	double	E,
		double	eta,
		double	phi,
		double	M
	)

Definition at line 10 of file EigenP4JacobianEEtaPhiM2PxPyPzE.cxx.

                                            :
  AmgMatrix(4,4)()
{
  double t = std::exp(-eta); // == tg(theta/2)
  double P = std::sqrt( std::max( 0., E*E - M*M));
  double u = 1+t*t; 
  double cosTheta = (1-t*t)/u;
  double sinTheta = 2*t/u;
  double sinPhi = std::sin(phi);
  double cosPhi = std::cos(phi);
  double pt = P * sinTheta; 
 
  this->setZero();
 
  (*this)(0,0) = E/P * sinTheta*cosPhi; // dpx/dE
  (*this)(1,0) = E/P * sinTheta*sinPhi; // dpy/dE
  (*this)(2,0) = E/P * cosTheta;        // dpz/dE
  (*this)(3,0) = 1;                     // dE/dE
 
  (*this)(0,1) = -P * cosPhi * cosTheta*sinTheta; // dpx/deta
  (*this)(1,1) = -P * sinPhi * cosTheta*sinTheta; // dpy/deta
  (*this)(2,1) = P * sinTheta*sinTheta;           // dpz/deta;
 
  (*this)(0,2) = -pt * sinPhi;  // dpx/dphi
  (*this)(1,2) = pt * cosPhi;   // dpy/dphi
 
  (*this)(0,3) = -M/P * sinTheta*cosPhi; // dpx/dM
  (*this)(1,3) = -M/P * sinTheta*sinPhi; // dpy/dM
  (*this)(2,3) = -M/P * cosTheta;        // dpz/dM
}

~EigenP4JacobianEEtaPhiM2PxPyPzE()

EigenP4JacobianEEtaPhiM2PxPyPzE::~EigenP4JacobianEEtaPhiM2PxPyPzE ( )

inline

Definition at line 13 of file EigenP4JacobianEEtaPhiM2PxPyPzE.h.

{}

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The documentation for this class was generated from the following files:

• EigenP4JacobianEEtaPhiM2PxPyPzE.h
• EigenP4JacobianEEtaPhiM2PxPyPzE.cxx