📄 arc.java
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/*$************************************************************************************************ ** ** $Id: Arc.java,v 1.4 2004/05/06 15:51:51 desruisseaux Exp $ ** ** $Source: /cvsroot/geoapi/src/org/opengis/spatialschema/geometry/geometry/Arc.java,v $ ** ** Copyright (C) 2003 Open GIS Consortium, Inc. All Rights Reserved. http://www.opengis.org/Legal/ ** *************************************************************************************************/package org.opengis.spatialschema.geometry.geometry;// OpenGIS direct dependenciesimport org.opengis.spatialschema.geometry.DirectPosition;import org.opengis.spatialschema.geometry.primitive.Bearing;/** * Arc of the circle determined by 3 points, starting at the first, passing through the second * and terminating at the third. If the 3 points are co-linear, then the arc shall be a 3-point * line string, and will not be able to return values for center, radius, start angle and end * angle. * * <blockquote><font size=2> * <strong>NOTE:</strong> In the model, an <code>Arc</code> is a subclass of {@link ArcString}, * being a trivial arc string consisting of only one arc. This may be counter-intuitive in the * sense that subclasses are often thought of as more complex than their superclass (with * additional methods and attributes). An <code>Arc</code> is simpler than a {@linkplain ArcString * arc string} in that it has less data, but it is more complex in that it can return geometric * information such as "center", "start angle", and "end angle". This additional computational * complexity forces the subclassing to be the way it is. In addition the "is type of" semantics * works this way and not the other. * </font></blockquote> * * In its simplest representation, the three points in the {@linkplain #getControlPoints control point} * sequence for an <code>Arc</code> shall consist of, in order, the initial point on the arc, some * point on the arc neither at the start or end, and the end point of the <code>Arc</code>. If * additional points are given, then all points must lie on the circle defined by any 3 non-colinear * points in the control point array. All points shall lie on the same circle, and shall be given * in the {@linkplain #getControlPoints control point} array in the order in which they occur on * the arc. * * <blockquote><font size=2> * <strong>NOTE:</strong> The use of the term "midPoint" for the center {@linkplain Position position} * of the {@linkplain #getControlPoints control point} sequence is not meant to require that * the {@linkplain Position position} be the geometric midpoint of the arc. This is the best * choice for this {@linkplain Position position} from a computational stability perspective, * but it is not absolutely necessary for the mathematics to work. * </font></blockquote> * * @UML abstract GM_Arc * @author ISO/DIS 19107 * @author <A HREF="http://www.opengis.org">OpenGIS® consortium</A> * @version 2.0 * * @see GeometryFactory#createArc(Position,Position,Position) * @see GeometryFactory#createArc(Position,Position,double,double[]) */public interface Arc extends ArcString { /** * Calculates the center of the circle of which this arc is a portion as a direct position. * The {@linkplain org.opengis.referencing.crs.CoordinateReferenceSystem coordinate reference system} * of the returned {@linkplain DirectPosition direct position} will be the same as that * for this <code>Arc</code>. In some extreme cases, the {@linkplain DirectPosition direct * position} as calculated may lie outside the domain of validity of the coordinate reference * system used by this <code>Arc</code> (especially if the underlying arc has a very large * radius). Implementations may choose an appropriate course of action in such cases. * * @return The center of the circle of which this arc is a portion. * @UML operation center */ public DirectPosition getCenter(); /** * Calculates the radius of the circle of which this arc is a portion. * * @return The radius of the circle of which this arc is a portion. * @UML operation radius * @unitof Distance */ public double getRadius(); /** * Calculates the bearing of the line from the center of the circle of which this arc is a * portion to the start point of the arc. In the 2D case this will be a start angle. In the * 3D case, the normal bearing angle implies that the arc is parallel to the reference circle. * If this is not the case, then the bearing must include altitude information. * * @return The bearing from the {@linkplain #getCenter center} of the circle to the * {@link #getStartPoint start point} of this arc. * @UML operation startAngle * * @revisit Inconsistent UML: "startAngle" and "startOfArc" are both used. * Which one is the right one? */ public Bearing getStartAngle(); /** * Calculates the bearing of the line from the center of the circle of which this arc is a * portion to the end point of the arc. In the 2D case this will be an end angle. In the 3D * case, the normal bearing angle implies that the arc is parallel to the reference circle. * If this is not the case, then the bearing must include altitude information. * * @return The bearing from the {@linkplain #getCenter center} of the circle to the * {@link #getEndPoint end point} of this arc. * @UML operation endAngle * * @revisit Inconsistent UML: "endAngle" and "endOfArc" are both used. * Which one is the right one? */ public Bearing getEndAngle();}
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