public static bool SegmentIntersects(IGeometry g1, IGeometry g2)
{
Coordinate[] pt1 = g1.Coordinates;
Coordinate[] pt2 = g2.Coordinates;
RobustLineIntersector ri = new RobustLineIntersector();
ri.ComputeIntersection(pt1[0], pt1[1], pt2[0], pt2[1]);
return ri.HasIntersection;
}
public void TestCollinear4() {
RobustLineIntersector i = new RobustLineIntersector();
Coordinate p1 = new Coordinate(30, 10);
Coordinate p2 = new Coordinate(20, 10);
Coordinate q1 = new Coordinate(10, 10);
Coordinate q2 = new Coordinate(30, 10);
i.ComputeIntersection(p1, p2, q1, q2);
Assert.AreEqual(RobustLineIntersector.Collinear, i.IntersectionNum);
Assert.IsTrue(i.HasIntersection);
}
public static IGeometry MCIndexNodingWithPrecision(Geometry geom, double scaleFactor)
{
List<ISegmentString> segs = CreateNodedSegmentStrings(geom);
LineIntersector li = new RobustLineIntersector();
li.PrecisionModel = new PrecisionModel(scaleFactor);
INoder noder = new MCIndexNoder(new IntersectionAdder(li));
noder.ComputeNodes(segs);
IList<ISegmentString> nodedSegStrings = noder.GetNodedSubstrings();
return FromSegmentStrings(nodedSegStrings);
}
public void Test2Lines() {
RobustLineIntersector i = new RobustLineIntersector();
Coordinate p1 = new Coordinate(10, 10);
Coordinate p2 = new Coordinate(20, 20);
Coordinate q1 = new Coordinate(20, 10);
Coordinate q2 = new Coordinate(10, 20);
Coordinate x = new Coordinate(15, 15);
i.ComputeIntersection(p1, p2, q1, q2);
Assert.AreEqual(RobustLineIntersector.DoIntersect, i.IntersectionNum);
Assert.AreEqual(1, i.IntersectionNum);
Assert.AreEqual(x, i.GetIntersection(0));
Assert.IsTrue(i.IsProper);
Assert.IsTrue(i.HasIntersection);
}
/// <summary>
/// Tests whether a point lies on the line defined by a list of
/// coordinates.
/// </summary>
/// <param name="p">The point to test</param>
/// <param name="line">The line coordinates</param>
/// <returns>
/// <c>true</c> if the point is a vertex of the line or lies in the interior
/// of a line segment in the line
/// </returns>
public static bool IsOnLine(Coordinate p, Coordinate[] line)
{
var lineIntersector = new RobustLineIntersector();
for (int i = 1; i < line.Length; i++)
{
var p0 = line[i - 1];
var p1 = line[i];
lineIntersector.ComputeIntersection(p, p0, p1);
if (lineIntersector.HasIntersection)
{
return(true);
}
}
return(false);
}
/// <summary>
/// Tests whether a point lies on the line segments defined by a
/// list of coordinates.
/// </summary>
/// <param name="p"></param>
/// <param name="pt"></param>
/// <returns>true if the point is a vertex of the line
/// or lies in the interior of a line segment in the linestring
/// </returns>
public static bool IsOnLine(Coordinate p, Coordinate[] pt)
{
LineIntersector lineIntersector = new RobustLineIntersector();
for (int i = 1; i < pt.Length; i++)
{
Coordinate p0 = pt[i - 1];
Coordinate p1 = pt[i];
lineIntersector.ComputeIntersection(p, p0, p1);
if (lineIntersector.HasIntersection)
{
return(true);
}
}
return(false);
}
public static IGeometry SegmentIntersectionDd(IGeometry g1, IGeometry g2)
{
Coordinate[] pt1 = g1.Coordinates;
Coordinate[] pt2 = g2.Coordinates;
// first check if there actually is an intersection
RobustLineIntersector ri = new RobustLineIntersector();
ri.ComputeIntersection(pt1[0], pt1[1], pt2[0], pt2[1]);
if (!ri.HasIntersection)
{
// no intersection => return empty point
return g1.Factory.CreatePoint((Coordinate)null);
}
Coordinate intPt = CGAlgorithmsDD.Intersection(pt1[0], pt1[1], pt2[0], pt2[1]);
return g1.Factory.CreatePoint(intPt);
}
/// <summary>
/// Tests whether a point lies on the line defined by a list of
/// coordinates.
/// </summary>
/// <param name="p">The point to test</param>
/// <param name="line">The line coordinates</param>
/// <returns>
/// <c>true</c> if the point is a vertex of the line or lies in the interior
/// of a line segment in the line
/// </returns>
public static bool IsOnLine(Coordinate p, ICoordinateSequence line)
{
var lineIntersector = new RobustLineIntersector();
var p0 = new Coordinate();
var p1 = new Coordinate();
int n = line.Count;
for (int i = 1; i < n; i++)
{
line.GetCoordinate(i - 1, p0);
line.GetCoordinate(i, p1);
lineIntersector.ComputeIntersection(p, p0, p1);
if (lineIntersector.HasIntersection)
{
return(true);
}
}
return(false);
}
public static IGeometry SegmentIntersection(IGeometry g1, IGeometry g2)
{
Coordinate[] pt1 = g1.Coordinates;
Coordinate[] pt2 = g2.Coordinates;
RobustLineIntersector ri = new RobustLineIntersector();
ri.ComputeIntersection(pt1[0], pt1[1], pt2[0], pt2[1]);
switch (ri.IntersectionNum)
{
case 0:
// no intersection => return empty point
return g1.Factory.CreatePoint((Coordinate)null);
case 1:
// return point
return g1.Factory.CreatePoint(ri.GetIntersection(0));
case 2:
// return line
return g1.Factory.CreateLineString(
new Coordinate[] {
ri.GetIntersection(0),
ri.GetIntersection(1)
});
}
return null;
}
/// <summary>
/// Computes an intersection point between two segments, if there is one.
/// There may be 0, 1 or many intersection points between two segments.
/// If there are 0, null is returned. If there is 1 or more, a single one
/// is returned (chosen at the discretion of the algorithm). If
/// more information is required about the details of the intersection,
/// the {RobustLineIntersector} class should be used.
/// </summary>
/// <param name="line">A line segment</param>
/// <returns> An intersection point, or <c>null</c> if there is none.</returns>
/// <see cref="RobustLineIntersector"/>
public Coordinate Intersection(LineSegment line)
{
LineIntersector li = new RobustLineIntersector();
li.ComputeIntersection(_p0, _p1, line._p0, line._p1);
if (li.HasIntersection)
return li.GetIntersection(0);
return null;
}
private bool IsSimpleLinearGeometry(IGeometry geom)
{
if (geom.IsEmpty)
return true;
GeometryGraph graph = new GeometryGraph(0, geom);
LineIntersector li = new RobustLineIntersector();
SegmentIntersector si = graph.ComputeSelfNodes(li, true);
// if no self-intersection, must be simple
if (!si.HasIntersection) return true;
if (si.HasProperIntersection)
{
_nonSimpleLocation = si.ProperIntersectionPoint;
return false;
}
if (HasNonEndpointIntersection(graph)) return false;
if (_isClosedEndpointsInInterior)
{
if (HasClosedEndpointIntersection(graph)) return false;
}
return true;
}
/// <summary>
/// Tests whether a point lies on the line segments defined by a
/// list of coordinates.
/// </summary>
/// <param name="p"></param>
/// <param name="pt"></param>
/// <returns>true if the point is a vertex of the line
/// or lies in the interior of a line segment in the linestring
/// </returns>
public static bool IsOnLine(Coordinate p, Coordinate[] pt)
{
LineIntersector lineIntersector = new RobustLineIntersector();
for (int i = 1; i < pt.Length; i++)
{
Coordinate p0 = pt[i - 1];
Coordinate p1 = pt[i];
lineIntersector.ComputeIntersection(p, p0, p1);
if (lineIntersector.HasIntersection)
return true;
}
return false;
}
public void CheckInputNotAltered(Coordinate[] pt, int scaleFactor)
{
// save input points
Coordinate[] savePt = new Coordinate[4];
for (int i = 0; i < 4; i++)
{
savePt[i] = new Coordinate(pt[i]);
}
LineIntersector li = new RobustLineIntersector();
li.PrecisionModel = new PrecisionModel(scaleFactor);
li.ComputeIntersection(pt[0], pt[1], pt[2], pt[3]);
// check that input points are unchanged
for (int i = 0; i < 4; i++)
{
Assert.AreEqual(savePt[i], pt[i], "Input point " + i + " was altered - ");
}
}
/// <summary>
/// Check that intersection of segment defined by points in pt array
/// is equal to the expectedIntPt value (up to the given distanceTolerance)
/// </summary>
/// <param name="pt"></param>
/// <param name="expectedIntersectionNum"></param>
/// <param name="expectedIntPt">the expected intersection points (maybe null if not tested)</param>
/// <param name="distanceTolerance">tolerance to use for equality test</param>
private void CheckIntersection(Coordinate[] pt,
int expectedIntersectionNum,
Coordinate[] expectedIntPt,
double distanceTolerance)
{
LineIntersector li = new RobustLineIntersector();
li.ComputeIntersection(pt[0], pt[1], pt[2], pt[3]);
int intNum = li.IntersectionNum;
Assert.AreEqual(expectedIntersectionNum, intNum, "Number of intersections not as expected");
if (expectedIntPt != null)
{
Assert.AreEqual(intNum, expectedIntPt.Length, "Wrong number of expected int pts provided");
// test that both points are represented here
if (intNum == 1)
{
CheckIntPoints(expectedIntPt[0], li.GetIntersection(0), distanceTolerance);
}
else if (intNum == 2)
{
CheckIntPoints(expectedIntPt[1], li.GetIntersection(0), distanceTolerance);
CheckIntPoints(expectedIntPt[1], li.GetIntersection(0), distanceTolerance);
if (!(Equals(expectedIntPt[0], li.GetIntersection(0), distanceTolerance)
|| Equals(expectedIntPt[0], li.GetIntersection(1), distanceTolerance)))
{
CheckIntPoints(expectedIntPt[0], li.GetIntersection(0), distanceTolerance);
CheckIntPoints(expectedIntPt[0], li.GetIntersection(1), distanceTolerance);
}
else if (!(Equals(expectedIntPt[1], li.GetIntersection(0), distanceTolerance)
|| Equals(expectedIntPt[1], li.GetIntersection(1), distanceTolerance)))
{
CheckIntPoints(expectedIntPt[1], li.GetIntersection(0), distanceTolerance);
CheckIntPoints(expectedIntPt[1], li.GetIntersection(1), distanceTolerance);
}
}
}
}
/// <summary>
/// Checks validity of a LinearRing.
/// </summary>
/// <param name="g"></param>
private void CheckValid(ILinearRing g)
{
CheckInvalidCoordinates(g.Coordinates);
if (validErr != null) return;
CheckClosedRing(g);
if (validErr != null) return;
GeometryGraph graph = new GeometryGraph(0, g);
CheckTooFewPoints(graph);
if (validErr != null) return;
LineIntersector li = new RobustLineIntersector();
graph.ComputeSelfNodes(li, true);
CheckNoSelfIntersectingRings(graph);
}
public static IGeometry MCIndexNodingWithPrecision(IGeometry geom, double scaleFactor)
{
IPrecisionModel fixedPM = new PrecisionModel(scaleFactor);
LineIntersector li = new RobustLineIntersector();
li.PrecisionModel = fixedPM;
INoder noder = new MCIndexNoder(new IntersectionAdder(li));
noder.ComputeNodes(SegmentStringUtil.ExtractNodedSegmentStrings(geom));
return SegmentStringUtil.ToGeometry(noder.GetNodedSubstrings(), geom.Factory);
}