#include <acts/blob/sPHENIX/Core/include/Acts/Surfaces/TrapezoidBounds.hpp>

Inheritance diagram for Acts::TrapezoidBounds:

Collaboration diagram for Acts::TrapezoidBounds:

Public Types
enum	BoundValues { eHalfLengthXnegY = 0, eHalfLengthXposY = 1, eHalfLengthY = 2, eSize = 3 }

Public Member Functions
	TrapezoidBounds ()=delete

	TrapezoidBounds (double halfXnegY, double halfXposY, double halfY) noexcept(false)

	m_boundingBox (std::max(halfXnegY, halfXposY), halfY)

	TrapezoidBounds (const std::array< double, eSize > &values) noexcept(false)

	~TrapezoidBounds () override

BoundsType	type () const final

std::vector< double >	values () const final

bool	inside (const Vector2 &lposition, const BoundaryCheck &bcheck) const final

std::vector< Vector2 >	vertices (unsigned int lseg=1) const final

const RectangleBounds &	boundingBox () const final

std::ostream &	toStream (std::ostream &sl) const final

double	get (BoundValues bValue) const

Private Member Functions
void	checkConsistency () noexcept(false)

Private Attributes
std::array< double, eSize >	m_values

RectangleBounds	m_boundingBox

Detailed Description

Bounds for a trapezoidal, planar Surface.

Definition at line 34 of file TrapezoidBounds.hpp.

View newest version in sPHENIX GitHub at line 34 of file TrapezoidBounds.hpp

Member Enumeration Documentation

enum Acts::TrapezoidBounds::BoundValues

Enumerator:

eHalfLengthXnegY
eHalfLengthXposY
eHalfLengthY
eSize

Definition at line 36 of file TrapezoidBounds.hpp.

View newest version in sPHENIX GitHub at line 36 of file TrapezoidBounds.hpp

Constructor & Destructor Documentation

Acts::TrapezoidBounds::TrapezoidBounds ( )

delete

Acts::TrapezoidBounds::TrapezoidBounds	(	double	halfXnegY,
		double	halfXposY,
		double	halfY
	)

inlinenoexcept

Constructor for symmetric Trapezoid

Parameters

halfXnegY	minimal half length X, definition at negative Y
halfXposY	maximal half length X, definition at positive Y
halfY	half length Y - defined at x=0

Definition at line 50 of file TrapezoidBounds.hpp.

View newest version in sPHENIX GitHub at line 50 of file TrapezoidBounds.hpp

References Acts::Test::halfY.

Acts::TrapezoidBounds::TrapezoidBounds ( const std::array< double, eSize > & values )

inlinenoexcept

Constructor for symmetric Trapezoid - from fixed size array

Parameters

values the values to be stream in

Definition at line 60 of file TrapezoidBounds.hpp.

View newest version in sPHENIX GitHub at line 60 of file TrapezoidBounds.hpp

References checkConsistency().

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Acts::TrapezoidBounds::~TrapezoidBounds ( )

overridedefault

Member Function Documentation

const Acts::RectangleBounds & Acts::TrapezoidBounds::boundingBox ( ) const

finalvirtual

Bounding box parameters

Returns: rectangle bounds for a bounding box

Implements Acts::PlanarBounds.

Definition at line 66 of file TrapezoidBounds.cpp.

View newest version in sPHENIX GitHub at line 66 of file TrapezoidBounds.cpp

Referenced by Acts::Test::BOOST_AUTO_TEST_CASE().

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void Acts::TrapezoidBounds::checkConsistency ( )

inlineprivatenoexcept

Check the input values for consistency, will throw a logic_exception if consistency is not given

Definition at line 155 of file TrapezoidBounds.hpp.

View newest version in sPHENIX GitHub at line 155 of file TrapezoidBounds.hpp

References eHalfLengthXnegY, eHalfLengthXposY, and eHalfLengthY.

Referenced by m_boundingBox(), and TrapezoidBounds().

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double Acts::TrapezoidBounds::get ( BoundValues bValue ) const

inline

Access to the bound values

Parameters

bValue the class nested enum for the array access

Definition at line 138 of file TrapezoidBounds.hpp.

View newest version in sPHENIX GitHub at line 138 of file TrapezoidBounds.hpp

References m_values.

Referenced by Acts::adjustBinUtility(), Acts::MappingMaterialDecorator::binnedSurfaceMaterial(), and Acts::Test::BOOST_AUTO_TEST_CASE().

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bool Acts::TrapezoidBounds::inside	(	const Vector2 &	lposition,
		const BoundaryCheck &	bcheck
	)		const

finalvirtual

The orientation of the Trapezoid is according to the figure above, in words: the shorter of the two parallel sides of the trapezoid intersects with the negative $ y $ - axis of the local frame.

The cases are:
(0) $ y $ or $ x $ bounds are 0 || 0
(1) the local position is outside $ y $ bounds
(2) the local position is inside $ y $ bounds, but outside maximum $ x $ bounds
(3) the local position is inside $ y $ bounds AND inside minimum $ x $ bounds
(4) the local position is inside $ y $ bounds AND inside maximum $ x $ bounds, so that it depends on the $ eta $ coordinate (5) the local position fails test of (4)

The inside check is done using single equations of straight lines and one has to take care if a point lies on the positive $ x $ half area(I) or the negative one(II). Denoting $|x_{min}|$ and $| x_{max} |$ as minHalfX respectively maxHalfX, such as $| y_{H} |$ as halfY, the equations for the straing lines in (I) and (II) can be written as:

(I): $y = \kappa_{I} x + \delta_{I}$
(II): $y = \kappa_{II} x + \delta_{II}$ ,

where $\kappa_{I} = - \kappa_{II} = 2 \frac{y_{H}}{x_{max} - x_{min}}$
and $\delta_{I} = \delta_{II} = - \frac{1}{2}\kappa_{I}(x_{max} + x_{min})$