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ProblemDomain Class Reference

#include <ProblemDomain.H>

Collaboration diagram for ProblemDomain:

Public Methods
	ProblemDomain ()
	{\bf Constructors}
	ProblemDomain (const Box &a_domBox)
	ProblemDomain (const Box &a_domBox, const bool *a_isPeriodic)
	ProblemDomain (const IntVect &small, const IntVect &big)
	ProblemDomain (const IntVect &small, const IntVect &big, const bool *a_isPeriodic)
	ProblemDomain (const IntVect &small, const int *vec_len)
	ProblemDomain (const IntVect &small, const int vec_len, const bool a_isPeriodic)
	ProblemDomain (const ProblemDomain &a_src)
const Box &	domainBox () const
	{\bf Accessors}
bool	isPeriodic (int a_dir) const
bool	isPeriodic () const
ShiftIterator	shiftIterator () const
bool	isEmpty () const
bool	contains (const IntVect &p) const
bool	image (IntVect &p) const
bool	contains (const Box &b) const
bool	contains_box (const Box &b) const
bool	intersects (const Box &a_box) const
bool	intersectsNotEmpty (const Box &a_box) const
bool	intersects (const Box &box1, const Box &box2) const
ProblemDomain &	operator= (const ProblemDomain &b)
	{\bf Modification Functions}
void	setPeriodic (int a_dir, bool a_isPeriodic)
ProblemDomain &	grow (int i)
ProblemDomain &	grow (const IntVect &v)
ProblemDomain &	grow (int idir, int n_cell)
ProblemDomain &	growLo (int idir, int n_cell=1)
ProblemDomain &	growHi (int idir, int n_cell=1)
Box	operator & (const Box &a_b) const
ProblemDomain &	refine (int a_refinement_ratio)
	refinement
ProblemDomain &	refine (const IntVect &a_refinement_ratio)
ProblemDomain &	coarsen (int a_refinement_ratio)
ProblemDomain &	coarsen (const IntVect &refinement_ratio)
void	dumpOn (std::ostream &strm) const
Protected Attributes
bool	m_isPeriodic [SpaceDim]
Box	m_domainBox
ShiftIterator	m_shiftIt
Friends
class	HDF5Handle
void	operator &= (Box &a_box, const ProblemDomain &a_probomain)
Box	operator & (const Box &a_box, const ProblemDomain &a_probdomain)
ProblemDomain	grow (const ProblemDomain &pd, int i)
ProblemDomain	grow (const ProblemDomain &pd, const IntVect &v)
Box	bdryLo (const ProblemDomain &a_pd, int a_dir, int a_len=1)
Box	bdryHi (const ProblemDomain &a_pd, int a_dir, int a_len=1)
Box	adjCellLo (const ProblemDomain &a_pd, int a_dir, int a_len=1)
Box	adjCellHi (const ProblemDomain &a_pd, int a_dir, int a_len=1)
ProblemDomain	refine (const ProblemDomain &a_probdomain, int a_refinement_ratio)
ProblemDomain	refine (const ProblemDomain &a_probdomain, const IntVect &a_refinement_ratio)
ProblemDomain	coarsen (const ProblemDomain &a_probdomain, int a_refinement_ratio)
ProblemDomain	coarsen (const ProblemDomain &a_probdomain, const IntVect &a_refinement_ratio)
std::ostream &	operator<< (std::ostream &os, const ProblemDomain &bx)
std::istream &	operator>> (std::istream &is, ProblemDomain &bx)

Constructor & Destructor Documentation

ProblemDomain::ProblemDomain ( ) [inline]

{\bf Constructors}
The default constructor. The constructed domain box is empty.

ProblemDomain::ProblemDomain ( const Box & a_domBox )

Construct ProblemDomain with a_domBox as computational domain This constructor defaults to non-periodic domain

ProblemDomain::ProblemDomain ( const Box & a_domBox,

const bool * a_isPeriodic

)

Construct ProblemDomain with a_domBox as computational domain. a_isPeriodic is a SpaceDim array of bools, true is the physical boundary condition is periodic in the coordinate direction

ProblemDomain::ProblemDomain ( const IntVect & small,

const IntVect & big

)

Construct a ProblemDomain. It is an error if small is greater than big.

ProblemDomain::ProblemDomain ( const IntVect & small,

const IntVect & big,

const bool * a_isPeriodic

)

Construct a ProblemDomain. It is an error if small is greater than big. a_isPeriodic is a SpaceDim array of bools, true is the physical boundary condition is periodic in the coordinate direction

ProblemDomain::ProblemDomain ( const IntVect & small,

const int * vec_len

)

Construct ProblemDomain with specified lengths. It is an error if the lengths are negative.

ProblemDomain::ProblemDomain ( const IntVect & small,

const int * vec_len,

const bool * a_isPeriodic

)

Construct ProblemDomain with specified lengths. It is an error if the lengths are negative. a_isPeriodic is a SpaceDim array of bools, true is the physical boundary condition is periodic in the coordinate direction

ProblemDomain::ProblemDomain ( const ProblemDomain & a_src ) [inline]

The copy constructor.

Member Function Documentation

ProblemDomain& ProblemDomain::coarsen ( const IntVect & refinement_ratio )

Modifies this ProblemDomain by coarsening by given (positive) refinement ratio. The Empty ProblemDomain is not modified by this function. \

ProblemDomain& ProblemDomain::coarsen ( int a_refinement_ratio )

Modifies this ProblemDomain by coarsening it by given (positive) refinement ratio. The Empty ProblemDomain is not modified by this function. \

bool ProblemDomain::contains ( const Box & b ) const [inline]

Returns true if argument is contained within this ProblemDomain. It is an error if the Box is not cell-centered. An empty ProblemDomain does not contain any Box.

bool ProblemDomain::contains ( const IntVect & p ) const [inline]

Returns true if argument is contained within this ProblemDomain. An empty ProblemDomain does not contain and is not contained by any ProblemDomain, including itself.

bool ProblemDomain::contains_box ( const Box & b ) const [inline]

const Box & ProblemDomain::domainBox ( ) const [inline]

{\bf Accessors}
Returns the logical computational domain

void ProblemDomain::dumpOn ( std::ostream & strm ) const

Gives more detail than printOn. Useful for exiting due to an error.

ProblemDomain & ProblemDomain::grow ( int idir,

int n_cell

) [inline]

Modifies this ProblemDomain by growing it on the low and high end by n_cell cells in direction idir

ProblemDomain & ProblemDomain::grow ( const IntVect & v ) [inline]

modifies this ProblemDomain by growing the domainBox in each direction by the specified amount

ProblemDomain & ProblemDomain::grow ( int i ) [inline]

grows (or shrinks) the domain box by i in all directions

ProblemDomain & ProblemDomain::growHi ( int idir,

int n_cell = 1

) [inline]

Modifies this ProblemDomain by growing it on the high end by n_Cell cells in direction idir

ProblemDomain & ProblemDomain::growLo ( int idir,

int n_cell = 1

) [inline]

Modifies this ProblemDomain by growing it on the low end by n_cell cells in direction idir.

bool ProblemDomain::image ( IntVect & p ) const [inline]

Returns the periodic image of this IntVect inside of the ProblemDomain. Return true if the domain contains this IntVect, returning the image in 'p', otherwise returns false

bool ProblemDomain::intersects ( const Box & box1,

const Box & box2

) const

returns true if box1 and box2 and any of their periodic images intersect (useful for checking disjointness)

bool ProblemDomain::intersects ( const Box & a_box ) const

Returns true if this ProblemDomain and the argument have non-null intersections. It is an error if a_box is not cell-centered. An empty ProblemDomain does not intersect any Box. This will do nothing in periodic directions (since a periodic domain is infinite in the periodic direction. If periodic in all dimensions, this will always return true.

bool ProblemDomain::intersectsNotEmpty ( const Box & a_box ) const

Returns true if this ProblemDomain and the argument have non-null intersections. It is an error if a_box is not cell-centered. This routine does not perform the check to see if *this or b are empty boxes. It is the callers responsibility to ensure that this never happens. If you are unsure, the use the .intersects(..) routine. In periodic directions, will always return true.

bool ProblemDomain::isEmpty ( ) const [inline]

Returns true if this ProblemDomain is empty or undefined.

bool ProblemDomain::isPeriodic ( ) const [inline]

returns true is BC is periodic in _any_ direction

bool ProblemDomain::isPeriodic ( int a_dir ) const [inline]

returns true if BC is periodic in direction a_dir

Box ProblemDomain::operator & ( const Box & a_b ) const

Returns the Box that is intersection of this ProblemDomain and the argument ProblemDomain. The Box MUST be cell-centered. The intersection of the Empty ProblemDomain and any Box is the Empty Box. This operator does nothing in periodic directions (since a periodic domain is an infinite domain).

ProblemDomain & ProblemDomain::operator= ( const ProblemDomain & b ) [inline]

{\bf Modification Functions}
The assignment operator.

ProblemDomain& ProblemDomain::refine ( const IntVect & a_refinement_ratio )

Modifies this ProblemDomain by refining it by given (positive) refinement ratio. The Empty ProblemDomain is not modified by this function. \

ProblemDomain& ProblemDomain::refine ( int a_refinement_ratio )

refinement
Modifies this ProblemDomain by refining it by given (positive) refinement ratio. The Empty ProblemDomain is not modified by this function. \

void ProblemDomain::setPeriodic ( int a_dir,

bool a_isPeriodic

)

sets whether BC is periodic in direction a_dir (true == periodic)

ShiftIterator ProblemDomain::shiftIterator ( ) const [inline]

returns the shiftIterator for this ProblemDomain

Friends And Related Function Documentation

Box adjCellHi ( const ProblemDomain & a_pd,

int a_dir,

int a_len = 1

) [friend]

Returns the cell centered Box of the given length adjacent to the argument ProblemDomain on the high end along the given coordinate direction. The return Box is identical to the argument ProblemDomain in the other directions. The return Box and the argument ProblemDomain have an empty intersection. \
NOTE: len >= 1. \
NOTE: Box retval = adjCellHi(b,dir,len) is equivalent to the following set of operations: \
Box retval(b); \
retval.convert(dir,ProblemDomain::CELL); \
retval.setrange(dir,retval.bigEnd(dir)+1,len);\
Directions are zero-based. It is an error if not 0 <= dir < SpaceDim. The neighbor of an Empty ProblemDomain is an Empty Box of the appropriate type. If dir is a periodic direction, will return an empty Box.

Box adjCellLo ( const ProblemDomain & a_pd,

int a_dir,

int a_len = 1

) [friend]

Returns the cell centered Box of the given length adjacent to the argument ProblemDomain on the low end along the given coordinate direction. The return Box is identical to the argument ProblemDomain in the other directions. The return ProblemDomain and the argument ProblemDomain have an empty intersection.\
NOTE: len >= 1. \
NOTE: Box retval = adjCellLo(b,dir,len) is equivalent to the following set of operations: \
Box retval(b); \
retval.convert(dir,ProblemDomain::CELL); \
retval.setrange(dir,retval.smallEnd(dir)-len,len); \
Directions are zero-based. It is an error if not 0 <= dir < SpaceDim. The neighbor of an Empty ProblemDomain is an Empty Box of the appropriate type. If dir is a periodic direction, will return an empty Box as well.

Box bdryHi ( const ProblemDomain & a_pd,

int a_dir,

int a_len = 1

) [friend]

Returns the edge-centered Box (in direction dir) defining the high side of the argument ProblemDomain. The return Box will have the given length in the given direction. Directions are zero-based. It is an error if not 0 <= dir < SpaceDim. The neighbor of an Empty ProblemDomain is an Empty Box of the appropriate type. If dir is a periodic direction, will return an empty box.

Box bdryLo ( const ProblemDomain & a_pd,

int a_dir,

int a_len = 1

) [friend]

Returns the edge-centered Box (in direction dir) defining the low side of the argument ProblemDomain. The output Box will have the given length in the given direction. Directions are zero-based. It is an error if not 0 <= dir < SpaceDim. The neighbor of an Empty ProblemDomain is an Empty Box of the appropriate type. If dir is a periodic direction, will return an empty box.

ProblemDomain coarsen ( const ProblemDomain & a_probdomain,

const IntVect & a_refinement_ratio

) [friend]

Returns a ProblemDomain that is the argument ProblemDomain coarsened by given (positive) refinement ratio. The Empty ProblemDomain is not modified by this function. \

ProblemDomain coarsen ( const ProblemDomain & a_probdomain,

int a_refinement_ratio

) [friend]

Returns a ProblemDomain that is the argument ProblemDomain coarsened by given (positive) refinement ratio. The Empty ProblemDomain is not modified by this function. \

ProblemDomain grow ( const ProblemDomain & pd,

const IntVect & v

) [friend]

Returns a ProblemDomain that is the argument ProblemDomain with a DomainBox grown by the given amount.

ProblemDomain grow ( const ProblemDomain & pd,

int i

) [friend]

returns a ProblemDomain with a domainBox grown by the given amount

friend class HDF5Handle [friend]

Box operator & ( const Box & a_box,

const ProblemDomain & a_probdomain

) [friend]

returns a box which is the interesection of a_box and the problemDomain

void operator &= ( Box & a_box,

const ProblemDomain & a_probomain

) [friend]

modifies a_box to be the intersection of a_box and the problemDomain

std::ostream& operator<< ( std::ostream & os,

const ProblemDomain & bx

) [friend]

Write an ASCII representation to the ostream.

std::istream& operator>> ( std::istream & is,

ProblemDomain & bx

) [friend]

Read from istream.

ProblemDomain refine ( const ProblemDomain & a_probdomain,

const IntVect & a_refinement_ratio

) [friend]

Returns a ProblemDomain that is the argument ProblemDomain refined by given (positive) refinement ratio. The Empty ProblemDomain is not modified by this function. \

ProblemDomain refine ( const ProblemDomain & a_probdomain,

int a_refinement_ratio

) [friend]

Returns a ProblemDomain that is the argument ProblemDomain refined by given (positive) refinement ratio. The Empty ProblemDomain is not modified by this function. \

Member Data Documentation

Box ProblemDomain::m_domainBox [protected]

bool ProblemDomain::m_isPeriodic[SpaceDim] [protected]

ShiftIterator ProblemDomain::m_shiftIt [protected]

The documentation for this class was generated from the following file:

ProblemDomain.H

Generated on Wed Apr 16 14:35:27 2003 for EBChombo by

1.2.16

ProblemDomain Class Reference

Public Methods

Protected Attributes

Friends

Constructor & Destructor Documentation

Member Function Documentation

Friends And Related Function Documentation

Member Data Documentation