Describe one component of the Geometry. More...

Inheritance diagram for MagneticFieldComponentConstant:

Collaboration diagram for MagneticFieldComponentConstant:

Public Member Functions
	MagneticFieldComponentConstant ()
	empty constructor for ROOT

	MagneticFieldComponentConstant (const ROOT::Math::XYZVector &field, float minR, float maxR, float minZ, float maxZ)
	full constructor More...

	MagneticFieldComponentConstant (const ROOT::Math::XYZVector &field)
	constructor for unlimited field

bool	inside (const ROOT::Math::XYZVector &pos) const override
	return whether we are inside the active region for this component

ROOT::Math::XYZVector	getField (__attribute((unused)) const ROOT::Math::XYZVector &pos) const override
	return the field assuming we are inside the active region as returned by inside()

void	setExclusive (bool exclusive)
	set the state of the exclusive flag

bool	isExclusive () const
	returns whether the field is set to exclusive mode

virtual ROOT::Math::XYZVector	getField (const ROOT::Math::XYZVector &pos) const =0
	return the field at point pos

	ClassDef (MagneticFieldComponent, 1)
	ROOT Dictionary.

Private Member Functions
	ClassDefOverride (MagneticFieldComponentConstant, 2)
	ROOT dictionary.

Private Attributes
ROOT::Math::XYZVector	m_field
	magnetic field strength

float	m_minR {0}
	minimal R=sqrt(x^2+y^2) for which this field is present

float	m_maxR {0}
	maximal R=sqrt(x^2+y^2) for which this field is present

float	m_minZ {0}
	minimal Z for which this field is present

float	m_maxZ {0}
	maximal Z for which this field is present

bool	m_exclusive {false}
	whether or not the component is exclusive

Detailed Description

Describe one component of the Geometry.

Constructor & Destructor Documentation

MagneticFieldComponentConstant	(	const ROOT::Math::XYZVector &	field,
		float	minR,
		float	maxR,
		float	minZ,
		float	maxZ
	)

inline

full constructor

Parameters

field	magnetic field strength inside the defined region
minR	minimal R=sqrt(x^2+y^2) for which this field is present
maxR	maximal R=sqrt(x^2+y^2) for which this field is present
minZ	minimal Z for which this field is present
maxZ	maximal Z for which this field is present