#include <BALL/STRUCTURE/reconstructFragmentProcessor.h>

Inheritance diagram for BALL::ReconstructFragmentProcessor:

Public Member Functions
Constructors and Destructors
	ReconstructFragmentProcessor ()

	ReconstructFragmentProcessor (const FragmentDB &db)

	ReconstructFragmentProcessor (const ReconstructFragmentProcessor &db)

virtual	~ReconstructFragmentProcessor ()

Processor-related methods
virtual bool	start ()

virtual bool	finish ()

virtual Processor::Result	operator() (Fragment &)

Accessors
list< Atom * > &	getInsertedAtoms ()

Size	getNumberOfInsertedAtoms () const

void	setFragmentDB (const FragmentDB &fragment_db)

const FragmentDB *	getFragmentDB () const

Public Member Functions inherited from BALL::UnaryProcessor< Fragment >
	UnaryProcessor ()

	UnaryProcessor (const UnaryProcessor &)

virtual	~UnaryProcessor ()

Static Public Member Functions
Static methods.
static Matrix4x4	mapThreeVectors (const Vector3 &w1, const Vector3 &w2, const Vector3 &w3, const Vector3 &v1, const Vector3 &v2, const Vector3 &v3)

static Triple< bool, const Atom , const Atom >	getTwoReferenceAtoms (const Atom &ref_center_atom, const HashSet< const Atom * > &allowed)

static list< Atom * >	reconstructFragment (Fragment &frag, const Fragment &tplate)

Protected Attributes
const FragmentDB *	fragment_db_

list< Atom * >	inserted_atoms_

Additional Inherited Members
Public Types inherited from BALL::UnaryFunctor< Fragment, Processor::Result >
typedef Processor::Result	result_type

typedef Fragment	argument_type

typedef Fragment &	argument_reference

typedef const Fragment &	const_argument_reference

typedef Fragment *	argument_pointer

typedef const Fragment *	const_argument_pointer

Detailed Description

ReconstructFragmentProcessor.

Definition at line 33 of file reconstructFragmentProcessor.h.

Constructor & Destructor Documentation

BALL::ReconstructFragmentProcessor::ReconstructFragmentProcessor ( )

Default constructor. Create a new ReconstructFragmentProcessor, which is not yet bound to a FragmentDB , i.e. which cannot yet reconstruct fragments.

BALL::ReconstructFragmentProcessor::ReconstructFragmentProcessor ( const FragmentDB & db )

Detailed constructor. Create a new ReconstructFragmentProcessor, which is bound to the FragmentDB db.

BALL::ReconstructFragmentProcessor::ReconstructFragmentProcessor ( const ReconstructFragmentProcessor & db )

Copy Constructor.

virtual BALL::ReconstructFragmentProcessor::~ReconstructFragmentProcessor ( )

virtual

Destructor

Member Function Documentation

virtual bool BALL::ReconstructFragmentProcessor::finish ( )

virtual

Processor finish method

Reimplemented from BALL::UnaryProcessor< Fragment >.

const FragmentDB* BALL::ReconstructFragmentProcessor::getFragmentDB ( ) const

Return the current fragment database.

list<Atom*>& BALL::ReconstructFragmentProcessor::getInsertedAtoms ( )

Returns a list of inserted atoms.

Size BALL::ReconstructFragmentProcessor::getNumberOfInsertedAtoms ( ) const

Returns number of recently inserted atoms.

static Triple<bool, const Atom, const Atom> BALL::ReconstructFragmentProcessor::getTwoReferenceAtoms	(	const Atom &	ref_center_atom,
		const HashSet< const Atom * > &	allowed
	)

static

Search for the next atoms suitable as reference points. This method performs a BFS-like search for atoms in the same residue the ref_center_atom is in. It will consider only atoms contained in the hash set allowed.

static Matrix4x4 BALL::ReconstructFragmentProcessor::mapThreeVectors	(	const Vector3 &	w1,
		const Vector3 &	w2,
		const Vector3 &	w3,
		const Vector3 &	v1,
		const Vector3 &	v2,
		const Vector3 &	v3
	)

static

Map three vectors onto each other. This method computes the transformation which move the three points given in v1, v2, and v3 onto the the three reference points w1, w2, and w3. v1 is always mapped exactly onto w1, and the plane spanned by v1, v2, and v3 is always mapped onto the plane spanned by the three reference points. Furthermore, v2 is mapped such that the vector connecting v1 and v2 is parallel to the vector connecting w1 and w2 after the transformation. Well-defined, but less meaningful transformations are obtained if any of the two point sets is co-linear.