math.geom2d.domain
Interface ContinuousOrientedCurve2D

Package class diagram package ContinuousOrientedCurve2D
All Superinterfaces:
Cloneable, ContinuousCurve2D, Curve2D, OrientedCurve2D, Serializable, Shape2D
All Known Subinterfaces:
CircleLine2D, CircularShape2D, CirculinearContinuousCurve2D, CirculinearContour2D, CirculinearElement2D, CirculinearRing2D, ContinuousBoundary2D, ContinuousCirculinearCurve2D, SmoothBoundary2D, SmoothOrientedCurve2D
All Known Implementing Classes:
AbstractLine2D, BezierCurve2D, BoundaryPolyCirculinearCurve2D, BoundaryPolyCurve2D, Circle2D, CircleArc2D, ClosedPolyline2D, CubicBezierCurve2D, Ellipse2D, EllipseArc2D, GenericCirculinearRing2D, HyperbolaBranch2D, HyperbolaBranchArc2D, InvertedRay2D, Line2D, LineArc2D, LinearRing2D, LineObject2D, LineSegment2D, Parabola2D, ParabolaArc2D, PolyCirculinearCurve2D, Polyline2D, Polyline2D, PolyOrientedCurve2D, QuadBezier2D, QuadBezierCurve2D, Ray2D, Ring2D, StraightLine2D

public interface ContinuousOrientedCurve2D
extends ContinuousCurve2D, OrientedCurve2D

Defines a part of the boundary of a planar domain. A ContinuousBoundary2D is a continuous, oriented and non self-intersecting curve.

Author:
dlegland

Field Summary
 
Fields inherited from interface math.geom2d.Shape2D
ACCURACY
 
Method Summary
 CurveSet2D clip(Box2D box)
          When a curve is clipped, the result is a set of curves.
 Curve2D getReverseCurve()
          Returns the curve with same trace on the plane with parametrization in reverse order.
 Curve2D getSubCurve(double t0, double t1)
          Returns a portion of the original curve, delimited by two positions on the curve.
 Curve2D transform(AffineTransform2D trans)
          Transforms the curve by an affine transform.
 
Methods inherited from interface math.geom2d.curve.ContinuousCurve2D
appendPath, getAsPolyline, getLeftTangent, getRightTangent, getSmoothPieces, isClosed
 
Methods inherited from interface math.geom2d.domain.OrientedCurve2D
getSignedDistance, getSignedDistance, getWindingAngle, isInside
 
Methods inherited from interface math.geom2d.curve.Curve2D
clone, draw, getAsAWTShape, getContinuousCurves, getFirstPoint, getIntersections, getLastPoint, getPoint, getPosition, getSingularPoints, getT0, getT1, isSingular, project
 
Methods inherited from interface math.geom2d.Shape2D
contains, contains, getBoundingBox, getDistance, getDistance, isBounded, isEmpty
 

Method Detail

getReverseCurve

Curve2D getReverseCurve()
Description copied from interface: Curve2D
Returns the curve with same trace on the plane with parametrization in reverse order.

Specified by:
getReverseCurve in interface ContinuousCurve2D
Specified by:
getReverseCurve in interface Curve2D
Specified by:
getReverseCurve in interface OrientedCurve2D

getSubCurve

Curve2D getSubCurve(double t0,
                    double t1)
Description copied from interface: Curve2D
Returns a portion of the original curve, delimited by two positions on the curve.

Specified by:
getSubCurve in interface ContinuousCurve2D
Specified by:
getSubCurve in interface Curve2D
Parameters:
t0 - position of the start of the sub-curve
t1 - position of the end of the sub-curve
Returns:
the portion of original curve comprised between t0 and t1.

transform

Curve2D transform(AffineTransform2D trans)
Description copied from interface: Curve2D
Transforms the curve by an affine transform. The result is an instance of Curve2D.

Specified by:
transform in interface ContinuousCurve2D
Specified by:
transform in interface Curve2D
Specified by:
transform in interface OrientedCurve2D
Specified by:
transform in interface Shape2D
Parameters:
trans - an affine transform
Returns:
the transformed shape

clip

CurveSet2D clip(Box2D box)
Description copied from interface: Curve2D
When a curve is clipped, the result is a set of curves.

Specified by:
clip in interface ContinuousCurve2D
Specified by:
clip in interface Curve2D
Specified by:
clip in interface OrientedCurve2D
Specified by:
clip in interface Shape2D
Parameters:
box - the clipping box
Returns:
the clipped shape


Copyright © 2015 AMIS research group, Faculty of Mathematics and Physics, Charles University in Prague, Czech Republic. All Rights Reserved.