Celeritas
0.5.0-56+6b053cd
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Read/write view to the physical properties of a single particle track. More...
#include <ParticleTrackView.hh>
Public Types | |
Type aliases | |
using | ParamsRef = celeritas::NativeCRef< ParticleParamsData > |
using | StateRef = celeritas::NativeRef< ParticleStateData > |
using | Initializer_t = ParticleTrackInitializer |
using | Charge = units::ElementaryCharge |
using | Energy = units::MevEnergy |
using | Mass = units::MevMass |
using | Momentum = units::MevMomentum |
using | MomentumSq = units::MevMomentumSq |
using | Speed = units::LightSpeed |
Public Member Functions | |
CELER_FUNCTION | ParticleTrackView (ParamsRef const ¶ms, StateRef const &states, TrackSlotId id) |
Construct from dynamic and static particle properties. | |
CELER_FUNCTION ParticleTrackView & | operator= (Initializer_t const &other) |
Initialize the particle. | |
CELER_FUNCTION void | energy (Energy) |
Change the particle's kinetic energy. More... | |
CELER_FUNCTION void | subtract_energy (Energy) |
Reduce the particle's energy without undergoing a collision [MeV]. | |
CELER_FORCEINLINE_FUNCTION ParticleId | particle_id () const |
Unique particle type identifier. | |
CELER_FORCEINLINE_FUNCTION Energy | energy () const |
Kinetic energy [MeV]. | |
CELER_FORCEINLINE_FUNCTION bool | is_stopped () const |
Whether the track is stopped (zero kinetic energy). | |
CELER_FORCEINLINE_FUNCTION ParticleView | particle_view () const |
Get static particle properties for the current state. | |
CELER_FORCEINLINE_FUNCTION Mass | mass () const |
Rest mass [MeV / c^2]. | |
CELER_FORCEINLINE_FUNCTION Charge | charge () const |
Elementary charge. | |
CELER_FORCEINLINE_FUNCTION real_type | decay_constant () const |
Decay constant in native units. | |
CELER_FORCEINLINE_FUNCTION bool | is_antiparticle () const |
Whether it is an antiparticle. | |
CELER_FORCEINLINE_FUNCTION bool | is_stable () const |
Whether particle is stable. | |
CELER_FUNCTION Energy | total_energy () const |
Kinetic energy plus rest energy [MeV]. | |
CELER_FUNCTION real_type | beta_sq () const |
Square of \( \beta \), which is the fraction of lightspeed [unitless]. More... | |
CELER_FUNCTION Speed | speed () const |
Speed [1/c]. More... | |
CELER_FUNCTION real_type | lorentz_factor () const |
Lorentz factor [unitless]. More... | |
CELER_FUNCTION Momentum | momentum () const |
Relativistic momentum [MeV / c]. More... | |
CELER_FUNCTION MomentumSq | momentum_sq () const |
Square of relativistic momentum [MeV^2 / c^2]. More... | |
Read/write view to the physical properties of a single particle track.
These functions should be used in each physics Process or Interactor or anything else that needs to access particle properties. Assume that all these functions are expensive: when using them as accessors, locally store the results rather than calling the function repeatedly. If any of the calculations prove to be hot spots we will experiment with cacheing some of the variables.
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Square of \( \beta \), which is the fraction of lightspeed [unitless].
Beta is calculated using the equality
\[ pc/E = \beta ; \quad \beta^2 = \frac{p^2 c^2}{E^2} \]
. Using
\[ E^2 = p^2 c^2 + m^2 c^4 \]
and
\[ E = K + mc^2 \]
the square of the fraction of lightspeed speed is
\[ \beta^2 = 1 - \left( \frac{mc^2}{K + mc^2} \right)^2 = 1 - \gamma^{-2} \]
where \( \gamma \) is the Lorentz factor (see below).
By choosing not to divide out the mass, this expression will work for massless particles.
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Change the particle's kinetic energy.
This should only be used when the particle is in a valid state. For HEP applications, the new energy should always be less than the starting energy.
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Lorentz factor [unitless].
The Lorentz factor can be viewed as a transformation from classical quantities to relativistic quantities. It's defined as
\[ \gamma = \frac{1}{\sqrt{1 - v^2 / c^2}} \]
Its value is infinite for the massless photon, and greater than or equal to 1 otherwise.
Gamma can also be calculated from the total (rest + kinetic) energy
\[ E = \gamma mc^2 = K + mc^2 \]
which we ues here since K and m are the primary stored quantities of the particles:
\[ \gamma = 1 + \frac{K}{mc^2} \]
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Relativistic momentum [MeV / c].
This is calculated by taking the root of the square of the momentum.
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Square of relativistic momentum [MeV^2 / c^2].
Total energy:
\[ E = K + mc^2 \]
Relation between energy and momentum:
\[ E^2 = p^2 c^2 + m^2 c^4 \]
therefore
\[ p^2 = \frac{E^2}{c^2} - m^2 c^2 \]
or
\[ p^2 = \frac{K^2}{c^2} + 2 * m * K \]
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Speed [1/c].
Speed is calculated using beta so that the expression works for massless particles.