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Public Member Functions | Static Public Member Functions | Protected Member Functions | Protected Attributes
vtkGeometricErrorMetric Class Reference

Objects that compute geometry-based error during cell tessellation. More...

#include <vtkGeometricErrorMetric.h>

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List of all members.

Public Member Functions

void SetAbsoluteGeometricTolerance (double value)
int GetRelative ()
virtual double GetAbsoluteGeometricTolerance ()
void SetRelativeGeometricTolerance (double value, vtkGenericDataSet *ds)
int RequiresEdgeSubdivision (double *leftPoint, double *midPoint, double *rightPoint, double alpha)
double GetError (double *leftPoint, double *midPoint, double *rightPoint, double alpha)

Static Public Member Functions

static vtkGeometricErrorMetricNew ()

Protected Member Functions

 vtkGeometricErrorMetric ()
virtual ~vtkGeometricErrorMetric ()
double Distance2LinePoint (double x[3], double y[3], double z[3])

Protected Attributes

double AbsoluteGeometricTolerance
double SmallestSize
int Relative
typedef
vtkGenericSubdivisionErrorMetric 
Superclass
static int IsTypeOf (const char *type)
static vtkGeometricErrorMetricSafeDownCast (vtkObjectBase *o)
virtual int IsA (const char *type)
vtkGeometricErrorMetricNewInstance () const
void PrintSelf (ostream &os, vtkIndent indent)
virtual vtkObjectBaseNewInstanceInternal () const

Detailed Description

Objects that compute geometry-based error during cell tessellation.

It is a concrete error metric, based on a geometric criterium: the variation of the edge from a straight line.

See also:
vtkGenericCellTessellator vtkGenericSubdivisionErrorMetric
Tests:
vtkGeometricErrorMetric (Tests)

Definition at line 38 of file vtkGeometricErrorMetric.h.


Member Typedef Documentation

Standard VTK type and error macros.

Reimplemented from vtkGenericSubdivisionErrorMetric.

Definition at line 47 of file vtkGeometricErrorMetric.h.


Constructor & Destructor Documentation

virtual vtkGeometricErrorMetric::~vtkGeometricErrorMetric ( ) [protected, virtual]

Member Function Documentation

Construct the error metric with a default squared absolute geometric accuracy equal to 1.

Reimplemented from vtkObject.

static int vtkGeometricErrorMetric::IsTypeOf ( const char *  type) [static]

Standard VTK type and error macros.

Reimplemented from vtkGenericSubdivisionErrorMetric.

virtual int vtkGeometricErrorMetric::IsA ( const char *  type) [virtual]

Standard VTK type and error macros.

Reimplemented from vtkGenericSubdivisionErrorMetric.

Standard VTK type and error macros.

Reimplemented from vtkGenericSubdivisionErrorMetric.

virtual vtkObjectBase* vtkGeometricErrorMetric::NewInstanceInternal ( ) const [protected, virtual]

Standard VTK type and error macros.

Reimplemented from vtkGenericSubdivisionErrorMetric.

Standard VTK type and error macros.

Reimplemented from vtkGenericSubdivisionErrorMetric.

void vtkGeometricErrorMetric::PrintSelf ( ostream &  os,
vtkIndent  indent 
) [virtual]

Standard VTK type and error macros.

Reimplemented from vtkGenericSubdivisionErrorMetric.

Return the squared absolute geometric accuracy. See SetAbsoluteGeometricTolerance() for details.

Postcondition:
positive_result: result>0

Set the geometric accuracy with a squared absolute value. This is the geometric object-based accuracy. Subdivision will be required if the square distance between the real point and the straight line passing through the vertices of the edge is greater than `value'. For instance 0.01 will give better result than 0.1.

Precondition:
positive_value: value>0

Set the geometric accuracy with a value relative to the length of the bounding box of the dataset. Internally compute the absolute tolerance. For instance 0.01 will give better result than 0.1.

Precondition:
valid_range_value: value>0 && value<1
ds_exists: ds!=0
int vtkGeometricErrorMetric::RequiresEdgeSubdivision ( double leftPoint,
double midPoint,
double rightPoint,
double  alpha 
) [virtual]

Does the edge need to be subdivided according to the distance between the line passing through its endpoints and the mid point? The edge is defined by its `leftPoint' and its `rightPoint'. `leftPoint', `midPoint' and `rightPoint' have to be initialized before calling RequiresEdgeSubdivision(). Their format is global coordinates, parametric coordinates and point centered attributes: xyx rst abc de... `alpha' is the normalized abscissa of the midpoint along the edge. (close to 0 means close to the left point, close to 1 means close to the right point)

Precondition:
leftPoint_exists: leftPoint!=0
midPoint_exists: midPoint!=0
rightPoint_exists: rightPoint!=0
clamped_alpha: alpha>0 && alpha<1
valid_size: sizeof(leftPoint)=sizeof(midPoint)=sizeof(rightPoint) =GetAttributeCollection()->GetNumberOfPointCenteredComponents()+6

Implements vtkGenericSubdivisionErrorMetric.

double vtkGeometricErrorMetric::GetError ( double leftPoint,
double midPoint,
double rightPoint,
double  alpha 
) [virtual]

Return the error at the mid-point. It will return an error relative to the bounding box size if GetRelative() is true, a square absolute error otherwise. See RequiresEdgeSubdivision() for a description of the arguments.

Precondition:
leftPoint_exists: leftPoint!=0
midPoint_exists: midPoint!=0
rightPoint_exists: rightPoint!=0
clamped_alpha: alpha>0 && alpha<1
valid_size: sizeof(leftPoint)=sizeof(midPoint)=sizeof(rightPoint) =GetAttributeCollection()->GetNumberOfPointCenteredComponents()+6
Postcondition:
positive_result: result>=0

Implements vtkGenericSubdivisionErrorMetric.

Return the type of output of GetError()

double vtkGeometricErrorMetric::Distance2LinePoint ( double  x[3],
double  y[3],
double  z[3] 
) [protected]

Square distance between a straight line (defined by points x and y) and a point z. Property: if x and y are equal, the line is a point and the result is the square distance between points x and z.


Member Data Documentation

Definition at line 123 of file vtkGeometricErrorMetric.h.

Definition at line 124 of file vtkGeometricErrorMetric.h.

Definition at line 125 of file vtkGeometricErrorMetric.h.


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