/// <summary>
/// Defines links for this face. A prior call to <c>SetLine</c> is required.
/// </summary>
/// <param name="prev">The preceding face (after it has been processed via a call to
/// <c>SetLine</c>, Must refer to the same polygon as this face.</param>
/// <returns>The links (the number of array elements will equal the value that came
/// back from the <c>SetLine</c> call)</returns>
internal PolygonLink[] CreateLinks(PolygonFace prev)
{
Debug.Assert(m_Polygon!=null);
Debug.Assert(m_Divider!=null);
Debug.Assert(prev.Divider!=null);
Debug.Assert(Object.ReferenceEquals(prev.Polygon, m_Polygon));
// Try to obtain a point feature at the beginning of this face.
ISpatialIndex index = CadastralMapModel.Current.Index;
PointFeature beginPoint = new FindPointQuery(index, m_Begin).Result;
// If the polygon to the left of the this face? (if so, curve-related
// things may need to be reversed below)
bool isPolLeft = (m_Divider.Left == m_Polygon);
// Default geometric info we need to define
bool isCurveEnd = false;
bool isRadial = false;
double bearing = 0.0;
double angle = 0.0;
// Is the position at the beginning of this face the start
// or end of a circular arc (points between 2 curves (on
// compound curve) are NOT considered to be curve ends). Note
// that the line could either be a CircularArc, or a topological
// section based on a circular arc.
ICircularArcGeometry prevArc = (prev.Divider.LineGeometry as ICircularArcGeometry);
ICircularArcGeometry thisArc = (m_Divider.LineGeometry as ICircularArcGeometry);
bool isPrevCurve = (prevArc!=null);
bool isThisCurve = (thisArc!=null);
isCurveEnd = (isPrevCurve!=isThisCurve);
// If we are dealing with a point between two curves try to
// set the curve parameters and, if successful, we will treat
// the point as a radial point.
if (isPrevCurve && isThisCurve)
{
isRadial = true;
// Get the curve parameters...
IPosition prevcen = prevArc.Circle.Center;
double prevrad = prevArc.Circle.Radius;
IPosition thiscen = thisArc.Circle.Center;
double thisrad = thisArc.Circle.Radius;
// We only need to know the sense for one of the arcs
bool iscw = thisArc.IsClockwise;
// If the 2 curves do not have the same centre and radius,
// see if they are really close (to the nearest centimeter
// on the ground). In that case, use the average values for
// the 2 curves. If they really are different curves, don't
// treat this as a radial curve point -- treat it as a
// curve end instead.
IPosition centre = null; // The centre to actually use
if (!(prevcen==thiscen && Math.Abs(prevrad-thisrad)<Constants.TINY))
{
double xc1 = prevcen.X;
double yc1 = prevcen.Y;
double xc2 = thiscen.X;
double yc2 = thiscen.Y;
double dxc = xc2-xc1;
double dyc = yc2-yc1;
if (Math.Abs(dxc)<0.01 &&
Math.Abs(dyc)<0.01 &&
Math.Abs(prevrad-thisrad)<0.01)
{
// Close enough
centre = new Position(xc1+dxc*0.5, yc1+dyc*0.5);
}
else
{
isRadial = false;
isCurveEnd = true;
}
}
else
centre = prevcen;
// If the centre and radius were the same (or close enough),
// define the radial bearing from the centre of the circle.
// If the polygon is actually on the other side, reverse the
// bearing so that it's directed INTO the polygon.
if (isRadial)
{
Debug.Assert(centre!=null);
bearing = Geom.BearingInRadians(centre, m_Begin);
angle = 0.0;
if (iscw != isPolLeft)
bearing += Constants.PI;
}
}
// If we're not dealing with a radial curve (or we have curves that
// don't appear to be radial)
if (!isRadial)
{
// Get the clockwise angle from the last position of the
// preceding face to the first position after the start
// of this face. Since info is held in a clockwise cycle
// around the polygon, this will always give us the exterior
// angle.
Turn reference = new Turn(m_Begin, prev.TailReference);
angle = reference.GetAngleInRadians(this.HeadReference);
// Define the bearing to use for projecting the point. It's
// in the middle of the angle, but projected into the polygon.
bearing = reference.BearingInRadians + angle*0.5 + Constants.PI;
}
// Initialize the link at the start of the face
List<PolygonLink> links = new List<PolygonLink>();
PolygonLink link = new PolygonLink(beginPoint, isCurveEnd, isRadial, bearing, angle);
links.Add(link);
// Initialize links for any extra points
if (m_ExtraPoints!=null)
{
// Intermediate points can never be curve ends
isCurveEnd = false;
// If the face is a curve, they're radial points
isRadial = isThisCurve;
// Note any curve info
double radius;
IPosition centre = null;
bool iscw = false;
if (isRadial)
{
Debug.Assert(m_Divider.Line.LineGeometry is ICircularArcGeometry);
ICircularArcGeometry arc = (m_Divider.Line.LineGeometry as ICircularArcGeometry);
centre = arc.Circle.Center;
radius = arc.Circle.Radius;
iscw = arc.IsClockwise;
angle = 0.0;
}
for (uint i=0; i<m_ExtraPoints.Length; i++)
{
//IPointGeometry loc = m_ExtraPoints[i].Geometry;
PointFeature loc = m_ExtraPoints[i];
// Figure out the orientation bearing for the point
if (isRadial)
{
Debug.Assert(centre!=null);
bearing = Geom.BearingInRadians(centre, loc);
if (iscw != isPolLeft)
bearing += Constants.PI;
}
else
{
// Get the exterior clockwise angle
IPointGeometry back;
IPointGeometry fore;
if (i==0)
back = m_Begin;
else
back = m_ExtraPoints[i-1].Geometry;
if (i==(m_ExtraPoints.Length-1))
fore = m_End;
else
fore = m_ExtraPoints[i+1].Geometry;
Turn reference = new Turn(loc, back);
angle = reference.GetAngleInRadians(fore);
// Define the bearing to use for projecting the point. It's
// in the middle of the angle, but projected into the polygon.
bearing = reference.BearingInRadians + angle*0.5 + Constants.PI;
}
link = new PolygonLink(m_ExtraPoints[i], isCurveEnd, isRadial, bearing, angle);
links.Add(link);
}
}
return links.ToArray();
}
/// <summary>
/// Defines links for this face. A prior call to <c>SetLine</c> is required.
/// </summary>
/// <param name="prev">The preceding face (after it has been processed via a call to
/// <c>SetLine</c>, Must refer to the same polygon as this face.</param>
/// <returns>The links (the number of array elements will equal the value that came
/// back from the <c>SetLine</c> call)</returns>
internal PolygonLink[] CreateLinks(PolygonFace prev)
{
Debug.Assert(m_Polygon != null);
Debug.Assert(m_Divider != null);
Debug.Assert(prev.Divider != null);
Debug.Assert(Object.ReferenceEquals(prev.Polygon, m_Polygon));
// Try to obtain a point feature at the beginning of this face.
ISpatialIndex index = CadastralMapModel.Current.Index;
PointFeature beginPoint = new FindPointQuery(index, m_Begin).Result;
// If the polygon to the left of the this face? (if so, curve-related
// things may need to be reversed below)
bool isPolLeft = (m_Divider.Left == m_Polygon);
// Default geometric info we need to define
bool isCurveEnd = false;
bool isRadial = false;
double bearing = 0.0;
double angle = 0.0;
// Is the position at the beginning of this face the start
// or end of a circular arc (points between 2 curves (on
// compound curve) are NOT considered to be curve ends). Note
// that the line could either be a CircularArc, or a topological
// section based on a circular arc.
ICircularArcGeometry prevArc = (prev.Divider.LineGeometry as ICircularArcGeometry);
ICircularArcGeometry thisArc = (m_Divider.LineGeometry as ICircularArcGeometry);
bool isPrevCurve = (prevArc != null);
bool isThisCurve = (thisArc != null);
isCurveEnd = (isPrevCurve != isThisCurve);
// If we are dealing with a point between two curves try to
// set the curve parameters and, if successful, we will treat
// the point as a radial point.
if (isPrevCurve && isThisCurve)
{
isRadial = true;
// Get the curve parameters...
IPosition prevcen = prevArc.Circle.Center;
double prevrad = prevArc.Circle.Radius;
IPosition thiscen = thisArc.Circle.Center;
double thisrad = thisArc.Circle.Radius;
// We only need to know the sense for one of the arcs
bool iscw = thisArc.IsClockwise;
// If the 2 curves do not have the same centre and radius,
// see if they are really close (to the nearest centimeter
// on the ground). In that case, use the average values for
// the 2 curves. If they really are different curves, don't
// treat this as a radial curve point -- treat it as a
// curve end instead.
IPosition centre = null; // The centre to actually use
if (!(prevcen == thiscen && Math.Abs(prevrad - thisrad) < Constants.TINY))
{
double xc1 = prevcen.X;
double yc1 = prevcen.Y;
double xc2 = thiscen.X;
double yc2 = thiscen.Y;
double dxc = xc2 - xc1;
double dyc = yc2 - yc1;
if (Math.Abs(dxc) < 0.01 &&
Math.Abs(dyc) < 0.01 &&
Math.Abs(prevrad - thisrad) < 0.01)
{
// Close enough
centre = new Position(xc1 + dxc * 0.5, yc1 + dyc * 0.5);
}
else
{
isRadial = false;
isCurveEnd = true;
}
}
else
{
centre = prevcen;
}
// If the centre and radius were the same (or close enough),
// define the radial bearing from the centre of the circle.
// If the polygon is actually on the other side, reverse the
// bearing so that it's directed INTO the polygon.
if (isRadial)
{
Debug.Assert(centre != null);
bearing = Geom.BearingInRadians(centre, m_Begin);
angle = 0.0;
if (iscw != isPolLeft)
{
bearing += Constants.PI;
}
}
}
// If we're not dealing with a radial curve (or we have curves that
// don't appear to be radial)
if (!isRadial)
{
// Get the clockwise angle from the last position of the
// preceding face to the first position after the start
// of this face. Since info is held in a clockwise cycle
// around the polygon, this will always give us the exterior
// angle.
Turn reference = new Turn(m_Begin, prev.TailReference);
angle = reference.GetAngleInRadians(this.HeadReference);
// Define the bearing to use for projecting the point. It's
// in the middle of the angle, but projected into the polygon.
bearing = reference.BearingInRadians + angle * 0.5 + Constants.PI;
}
// Initialize the link at the start of the face
List <PolygonLink> links = new List <PolygonLink>();
PolygonLink link = new PolygonLink(beginPoint, isCurveEnd, isRadial, bearing, angle);
links.Add(link);
// Initialize links for any extra points
if (m_ExtraPoints != null)
{
// Intermediate points can never be curve ends
isCurveEnd = false;
// If the face is a curve, they're radial points
isRadial = isThisCurve;
// Note any curve info
double radius;
IPosition centre = null;
bool iscw = false;
if (isRadial)
{
Debug.Assert(m_Divider.Line.LineGeometry is ICircularArcGeometry);
ICircularArcGeometry arc = (m_Divider.Line.LineGeometry as ICircularArcGeometry);
centre = arc.Circle.Center;
radius = arc.Circle.Radius;
iscw = arc.IsClockwise;
angle = 0.0;
}
for (uint i = 0; i < m_ExtraPoints.Length; i++)
{
//IPointGeometry loc = m_ExtraPoints[i].Geometry;
PointFeature loc = m_ExtraPoints[i];
// Figure out the orientation bearing for the point
if (isRadial)
{
Debug.Assert(centre != null);
bearing = Geom.BearingInRadians(centre, loc);
if (iscw != isPolLeft)
{
bearing += Constants.PI;
}
}
else
{
// Get the exterior clockwise angle
IPointGeometry back;
IPointGeometry fore;
if (i == 0)
{
back = m_Begin;
}
else
{
back = m_ExtraPoints[i - 1].Geometry;
}
if (i == (m_ExtraPoints.Length - 1))
{
fore = m_End;
}
else
{
fore = m_ExtraPoints[i + 1].Geometry;
}
Turn reference = new Turn(loc, back);
angle = reference.GetAngleInRadians(fore);
// Define the bearing to use for projecting the point. It's
// in the middle of the angle, but projected into the polygon.
bearing = reference.BearingInRadians + angle * 0.5 + Constants.PI;
}
link = new PolygonLink(m_ExtraPoints[i], isCurveEnd, isRadial, bearing, angle);
links.Add(link);
}
}
return(links.ToArray());
}
