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ACTS
Experiment-independent tracking
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#include <Acts/Propagator/StepperOptions.hpp>
Classes | |
| struct | Dense |
Public Member Functions | |
| StepperPlainOptions (const GeometryContext &gctx, const MagneticFieldContext &mctx) | |
| StepperPlainOptions with context. | |
Public Attributes | |
| struct Acts::StepperPlainOptions::Dense | dense |
| std::reference_wrapper< const GeometryContext > | geoContext |
| Context object for the geometry. | |
| double | initialStepSize = 10 * Acts::UnitConstants::m |
| Initial step size. | |
| std::reference_wrapper< const MagneticFieldContext > | magFieldContext |
| Context object for the magnetic field. | |
| unsigned int | maxRungeKuttaStepTrials = 10000 |
| Maximum number of Runge-Kutta steps for the stepper step call. | |
| double | maxStepSize = std::numeric_limits<double>::max() |
| Absolute maximum step size. | |
| double | stepSizeCutOff = 0. |
| Cut-off value for the step size. | |
| double | stepTolerance = 1e-4 |
| Tolerance for the error of the integration. | |
| Acts::StepperPlainOptions::StepperPlainOptions | ( | const GeometryContext & | gctx, |
| const MagneticFieldContext & | mctx ) |
StepperPlainOptions with context.
| struct Acts::StepperPlainOptions::Dense Acts::StepperPlainOptions::dense |
| std::reference_wrapper<const GeometryContext> Acts::StepperPlainOptions::geoContext |
Context object for the geometry.
| double Acts::StepperPlainOptions::initialStepSize = 10 * Acts::UnitConstants::m |
Initial step size.
| std::reference_wrapper<const MagneticFieldContext> Acts::StepperPlainOptions::magFieldContext |
Context object for the magnetic field.
| unsigned int Acts::StepperPlainOptions::maxRungeKuttaStepTrials = 10000 |
Maximum number of Runge-Kutta steps for the stepper step call.
| double Acts::StepperPlainOptions::maxStepSize = std::numeric_limits<double>::max() |
Absolute maximum step size.
| double Acts::StepperPlainOptions::stepSizeCutOff = 0. |
Cut-off value for the step size.
| double Acts::StepperPlainOptions::stepTolerance = 1e-4 |
Tolerance for the error of the integration.