/usr/include/ThePEG/Utilities/SimplePhaseSpace.h is in libthepeg-dev 1.8.0-1.1.
This file is owned by root:root, with mode 0o644.
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//
// SimplePhaseSpace.h is a part of ThePEG - Toolkit for HEP Event Generation
// Copyright (C) 1999-2011 Leif Lonnblad
//
// ThePEG is licenced under version 2 of the GPL, see COPYING for details.
// Please respect the MCnet academic guidelines, see GUIDELINES for details.
//
#ifndef ThePEG_SimplePhaseSpace_H
#define ThePEG_SimplePhaseSpace_H
#include "ThePEG/Config/ThePEG.h"
#include "ThePEG/Vectors/LorentzRotation.h"
#include "ThePEG/Vectors/LorentzRotation.h"
#include "ThePEG/EventRecord/Particle.h"
#include "ThePEG/EventRecord/ParticleTraits.h"
#include "ThePEG/Repository/UseRandom.h"
#include "SimplePhaseSpace.xh"
#include <numeric>
namespace ThePEG {
/**
* SimplePhaseSpace defines a set of static functions to be used for
* distributing momenta evenly in phase space. In most cases pointers
* and references to both particle and momentum objects can be used as
* arguments as long as the ParticleTraits class is specialized
* properly. When needed, random numbers are generated with the
* generator given by the static UseRandom class.
*/
struct SimplePhaseSpace {
/**
* Set two momenta in their center of mass system. Their total
* invariant mass squared is given by s, and their direction is
* distributed isotropically.
* @param s the total invariant mass squared.
* @param p1 pointer or reference to the first momentum. Its
* invariant mass will be preserved.
* @param p2 pointer or reference to the second momentum. Its
* invariant mass will be preserved.
* @throw ImpossibleKinematics if the sum of the invariant masses was
* larger than the given invariant mass (\f$\sqrt{s}\f$).
*/
template <typename PType>
static void CMS(Energy2 s, PType & p1, PType & p2);
/**
* Set two momenta in their center of mass system. Their total
* invariant mass squared is given by s, and their direction is
* given in terms of the polar and azimuth angle of the first
* momenta.
* @param s the total invariant mass squared.
* @param p1 pointer or reference to the first momentum. Its
* invariant mass will be preserved.
* @param p2 pointer or reference to the second momentum. Its
* invariant mass will be preserved.
* @param cosTheta cosine of the azimuth angle of the first momentum.
* @param phi azimuth angle of the first momentum.
* @throw ImpossibleKinematics if the sum of the invariant masses was
* larger than the given invariant mass (\f$\sqrt{s}\f$).
*/
template <typename PType>
static void CMS(PType & p1, PType & p2, Energy2 s,
double cosTheta, double phi);
/**
* Set two momenta in their center of mass system. Their total
* invariant mass squared is given by s. The helper momentum p0 is
* used so that afterwards \f$t=(p0-p1)^2\f$ and p1 has the azimuth
* angle phi around p0.
* @param p1 pointer or reference to the first momentum. Its
* invariant mass will be preserved.
* @param p2 pointer or reference to the second momentum. Its
* invariant mass will be preserved.
* @param s the total invariant mass squared.
* @param t \f$=(p0-p1)^2\f$.
* @param phi azimuth angle of the first momentum around p0.
* @param p0 pointer or reference to an auxiliary momentum.
* @throw ImpossibleKinematics if the sum of the invariant masses was
* larger than the given invariant mass (\f$\sqrt{s}\f$).
*/
template <typename PType>
static void CMS(PType & p1, PType & p2, Energy2 s, Energy2 t, double phi,
const PType & p0);
/**
* Set two momenta in their center of mass system. Their total
* invariant mass squared is given by s. p1 will be along the z-axis.
* @param p1 pointer or reference to the first momentum. Its
* invariant mass will be preserved.
* @param p2 pointer or reference to the second momentum. Its
* invariant mass will be preserved.
* @param s the total invariant mass squared.
* @throw ImpossibleKinematics if the sum of the invariant masses was
* larger than the given invariant mass (\f$\sqrt{s}\f$).
*/
template <typename PType>
static void CMS(PType & p1, PType & p2, Energy2 s);
/**
* Set two momenta in their center of mass system. Their total
* invariant mass squared is given by s. The first will be along the
* z-axis.
* @param p a pair of pointers or references to the two momenta. Their
* invariant masses will be preserved.
* @param s the total invariant mass squared.
* @throw ImpossibleKinematics if the sum of the invariant masses was
* larger than the given invariant mass (\f$\sqrt{s}\f$).
*/
template <typename PPairType>
static void CMS(const PPairType & p, Energy2 s)
{
CMS(*p.first, *p.second, s);
}
/**
* Set three momenta in their center of mass system. Their total
* invariant mass squared is given by s. The energy fraction of
* particle p1(3) is x1(3) of the total energy and the angles of the
* system is distributed isotropically.
* @param p1 pointer or reference to the first momentum. Its
* invariant mass will be preserved.
* @param p2 pointer or reference to the second momentum. Its
* invariant mass will be preserved.
* @param p3 pointer or reference to the second momentum. Its
* invariant mass will be preserved.
* @param s the total invariant mass squared.
* @param x1 the energy fraction \f$2e_1/\sqrt{s}\f$.
* @param x3 the energy fraction \f$2e_3/\sqrt{s}\f$.
* @throw ImpossibleKinematics if the sum of the invariant masses was
* larger than the given invariant mass (\f$\sqrt{s}\f$).
*/
template <typename PType>
static void CMS(PType & p1, PType & p2, PType & p3, Energy2 s,
double x1, double x3);
/**
* Set three momenta in their center of mass system. Their total
* invariant mass squared is given by s. The energy fraction of
* particle p1(3) is x1(3) of the total energy. Particle p1 is
* initially placed along the z-axis and particle p2 is given
* azimuth angle phii. Then the system is then rotated with
* theta and phi respectively.
* @param p1 pointer or reference to the first momentum. Its
* invariant mass will be preserved.
* @param p2 pointer or reference to the second momentum. Its
* invariant mass will be preserved.
* @param p3 pointer or reference to the second momentum. Its
* invariant mass will be preserved.
* @param s the total invariant mass squared.
* @param x1 the energy fraction \f$2e_1/\sqrt{s}\f$.
* @param x3 the energy fraction \f$2e_3/\sqrt{s}\f$.
* @param phii the azimuth angle of p2 around p1.
* @param theta the polar angle of p1.
* @param phi the azimuth angle of p1.
* @throw ImpossibleKinematics if the sum of the invariant masses was
* larger than the given invariant mass (\f$\sqrt{s}\f$).
*/
template <typename PType>
static void CMS(PType & p1, PType & p2, PType & p3, Energy2 s,
double x1, double x3, double phii = 0.0,
double theta = 0.0, double phi = 0.0);
/**
* Calculate the absolute magnitude of the momenta of two particles
* with masses m1 and m2 when put in their CMS of total invariant
* mass squared s.
* @param s the total invariant mass squared.
* @param m1 the mass of particle 1.
* @param m2 the mass of particle 2.
* @throw ImpossibleKinematics if the sum of the masses was
* larger than the given invariant mass (\f$\sqrt{s}\f$).
*/
static Energy getMagnitude(Energy2 s, Energy m1, Energy m2);
/**
* Return a three-vector given the absolute momentum, cos(theta) and
* phi.
* @param p the magnitude of the momentum.
* @param costheta the cosine of the polar angle.
* @param phi the azimuth angle.
*/
static Momentum3 polar3Vector(Energy p, double costheta, double phi)
{
return Momentum3(p*sqrt(1.0 - sqr(costheta))*sin(phi),
p*sqrt(1.0 - sqr(costheta))*cos(phi),
p*costheta);
}
/**
* Get a number of randomly distributed momenta.
* Given a number specified invariant masses and a
* total invariant mass m0, return corresponding four-momenta
* randomly distributed according to phase space.
* @param m0 the
* total invariant mass of the resulting momenta.
* @param m a vector
* of invariant masses of the resulting momenta.
* @return a vector
* of momenta with the given masses randomly distributed.
* @throw ImpossibleKinematics if the sum of the masses was
* larger than the given invariant mass (\f$\sqrt{s}\f$).
*/
static vector<LorentzMomentum>
CMSn(Energy m0, const vector<Energy> & m);
/**
* Set the momentum of a number of particles. Given a number of
* particles and a total invariant mass m0, distribute their
* four-momenta randomly according to phase space.
* @param particles a container of particles or pointers to
* particles. The invariant mass of these particles will not be
* chaned.
* @param m0 the
* total invariant mass of the resulting momenta.
* @throw ImpossibleKinematics if the sum of the masses was
* larger than the given invariant mass (\f$\sqrt{s}\f$).
*/
template <typename Container>
static void CMSn(Container & particles, Energy m0);
};
}
#ifndef ThePEG_TEMPLATES_IN_CC_FILE
#include "SimplePhaseSpace.tcc"
#endif
#endif /* ThePEG_SimplePhaseSpace_H */
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