Package math.geom2d.curve

Package class diagram package math.geom2d.curve
Curves interface hierarchy, and implementations of curve sets and various poly-curves.

See:
          Description

Interface Summary
ContinuousCurve2D Interface for all curves which can be drawn with one stroke.
Curve2D Interface for piecewise smooth curves, like polylines, conics, straight lines, line segments...
SmoothCurve2D Interface for smooth and continuous curves.
 

Class Summary
AbstractContinuousCurve2D Provides a base implementation for smooth curves.
AbstractSmoothCurve2D Provides a base implementation for smooth curves.
Curve2DUtils Collects some useful methods for clipping curves.
CurveArray2D<T extends Curve2D> A parameterized set of curves.
CurveSet2D<T extends Curve2D> A parameterized set of curves.
GeneralPath2D The GeneralPath class represents a geometric path constructed from straight lines, and quadratic and cubic (Bezier) curves.
PolyCurve2D<T extends ContinuousCurve2D> A PolyCurve2D is a set of piecewise smooth curve arcs, such that the end of a curve is the beginning of the next curve, and such that they do not intersect nor self-intersect.
 

Package math.geom2d.curve Description

Curves interface hierarchy, and implementations of curve sets and various poly-curves.

Contains the definition of Curve2D, the main interface for curves, and several specialisations: ContinuousCurve2D, which is continuous, and SmoothCurve2D, which defines tangent and curvature at each point.

The interface OrientedCurve2D defines curves which can decide whether a point is inside or outside their domain. Continuous and smooth oriented curves are defined by classes ContinuousOrientedCurve and SmoothOrientedCurve2D respectively.

Curves can be combined to form a CurveSet2D. If the curves of curveset are continuous and linked each other, a PolyCurve2D can be used.

Curves can be used to define boundary of domain. Such curves must be instances of BoundaryCurve2D, which are either sets of OrientedCurve2D, or single ContinuousOrientedCurve2D.



Copyright © 2012 AMIS research group, Faculty of Mathematics and Physics, Charles University in Prague, Czech Republic. All Rights Reserved.