/// <summary>
/// 给定坐标序列，构造凸多边形
/// </summary>
/// <param name="ps"></param>
/// <returns></returns>
public static Mesh CreateMesh(this GeoModel geoMoel, Point3Ds ps)
{
//顶点去重
#region
List <int> wellBeRm = new List <int>();
for (int i = ps.Count - 1; i >= 0; i--)
{
for (int j = 0; j < i; j++)
{
if (i == 0)
{
break;
}
if (ps[i].X == ps[j].X && ps[i].Y == ps[j].Y && ps[i].Z == ps[j].Z)
{
if (!wellBeRm.Contains(i))
{
wellBeRm.Add(i);
}
}
}
}
foreach (int i in wellBeRm)
{
ps.Remove(i);
}
if (ps.Count < 4)
{
return(null);
}
#endregion
Mesh mesh = new Mesh();
Double[] Vertices = new Double[ps.Count * 3];
Int32[] Indexes = new Int32[3 * (ps.Count - 2)];
Double[] Normals = new Double[ps.Count * 3];
for (int i = 0; i < ps.Count; i++)
{
//读入坐标
Vertices[3 * i] = ps[i].X;
Vertices[3 * i + 1] = ps[i].Y;
Vertices[3 * i + 2] = ps[i].Z;
}
for (int i = 0; i < ps.Count - 2; i++)
{
//生成索引
Indexes[3 * i] = 0;
Indexes[3 * i + 1] = i + 1;
Indexes[3 * i + 2] = i + 2;
//构造三角面的时候累计计算顶点法向量。顶点法向量为该点为顶点所有面的法向量之和
//给定直角坐标系的单位向量i，j，k满足下列等式：
//i×j=k ；
//j×k=i ；
//k×i=j ；
//通过这些规则，两个向量的叉积的坐标可以方便地计算出来，不需要考虑任何角度：设
//a= [a1, a2, a3] =a1i+ a2j+ a3k
//b= [b1,b2,b3]=b1i+ b2j+ b3k ;
//则
//a × b= [a2b3-a3b2,a3b1-a1b3, a1b2-a2b1]
double a1 = Vertices[3 * (Indexes[3 * i + 1])] - Vertices[3 * (Indexes[3 * i])],
a2 = Vertices[3 * (Indexes[3 * i + 1]) + 1] - Vertices[3 * (Indexes[3 * i]) + 1],
a3 = Vertices[3 * (Indexes[3 * i + 1]) + 2] - Vertices[3 * (Indexes[3 * i]) + 2],
b1 = Vertices[3 * (Indexes[3 * i + 2])] - Vertices[3 * (Indexes[3 * i])],
b2 = Vertices[3 * (Indexes[3 * i + 2]) + 1] - Vertices[3 * (Indexes[3 * i]) + 1],
b3 = Vertices[3 * (Indexes[3 * i + 2]) + 2] - Vertices[3 * (Indexes[3 * i]) + 2];
double aXb1 = a2 * b3 - a3 * b2,
aXb2 = a3 * b1 - a1 * b3,
aXb3 = a1 * b2 - a2 * b1;
//更新法向量
//但是这算法未完善，由于现在model的各个侧面是独立的mesh，法向量累加实际上无效，依然是各个面遵循自己的方向
for (int j = 0; j < 3; j++)
{
Normals[3 * (Indexes[3 * i + 1])] += aXb1;
Normals[3 * (Indexes[3 * i + 1]) + 1] += aXb2;
Normals[3 * (Indexes[3 * i + 1]) + 2] += aXb3;
}
}
mesh.Vertices = Vertices;
mesh.Indexes = Indexes;
mesh.Normals = Normals;
return(mesh);
}
/// <summary>
/// 给定坐标序列，构造凸多边形
/// </summary>
/// <param name="ps"></param>
/// <returns></returns>
public static Mesh CreateMesh(this GeoModel geoMoel, Point3Ds ps)
{
//顶点去重
#region
List<int> wellBeRm = new List<int>();
for (int i = ps.Count - 1; i >= 0; i--)
{
for (int j = 0; j < i; j++)
{
if (i == 0) break;
if (ps[i].X == ps[j].X && ps[i].Y == ps[j].Y && ps[i].Z == ps[j].Z)
if (!wellBeRm.Contains(i)) wellBeRm.Add(i);
}
}
foreach (int i in wellBeRm)
{
ps.Remove(i);
}
if (ps.Count < 4) return null;
#endregion
Mesh mesh = new Mesh();
Double[] Vertices = new Double[ps.Count * 3];
Int32[] Indexes = new Int32[3 * (ps.Count - 2)];
Double[] Normals = new Double[ps.Count * 3];
for (int i = 0; i < ps.Count; i++)
{
//读入坐标
Vertices[3 * i] = ps[i].X;
Vertices[3 * i + 1] = ps[i].Y;
Vertices[3 * i + 2] = ps[i].Z;
}
for (int i = 0; i < ps.Count - 2; i++)
{
//生成索引
Indexes[3 * i] = 0;
Indexes[3 * i + 1] = i + 1;
Indexes[3 * i + 2] = i + 2;
//构造三角面的时候累计计算顶点法向量。顶点法向量为该点为顶点所有面的法向量之和
//给定直角坐标系的单位向量i，j，k满足下列等式：
//i×j=k ；
//j×k=i ；
//k×i=j ；
//通过这些规则，两个向量的叉积的坐标可以方便地计算出来，不需要考虑任何角度：设
//a= [a1, a2, a3] =a1i+ a2j+ a3k
//b= [b1,b2,b3]=b1i+ b2j+ b3k ;
//则
//a × b= [a2b3-a3b2,a3b1-a1b3, a1b2-a2b1]
double a1 = Vertices[3 * (Indexes[3 * i + 1])] - Vertices[3 * (Indexes[3 * i])],
a2 = Vertices[3 * (Indexes[3 * i + 1]) + 1] - Vertices[3 * (Indexes[3 * i]) + 1],
a3 = Vertices[3 * (Indexes[3 * i + 1]) + 2] - Vertices[3 * (Indexes[3 * i]) + 2],
b1 = Vertices[3 * (Indexes[3 * i + 2])] - Vertices[3 * (Indexes[3 * i])],
b2 = Vertices[3 * (Indexes[3 * i + 2]) + 1] - Vertices[3 * (Indexes[3 * i]) + 1],
b3 = Vertices[3 * (Indexes[3 * i + 2]) + 2] - Vertices[3 * (Indexes[3 * i]) + 2];
double aXb1 = a2 * b3 - a3 * b2,
aXb2 = a3 * b1 - a1 * b3,
aXb3 = a1 * b2 - a2 * b1;
//更新法向量
//但是这算法未完善，由于现在model的各个侧面是独立的mesh，法向量累加实际上无效，依然是各个面遵循自己的方向
for (int j = 0; j < 3; j++)
{
Normals[3 * (Indexes[3 * i + 1])] += aXb1;
Normals[3 * (Indexes[3 * i + 1]) + 1] += aXb2;
Normals[3 * (Indexes[3 * i + 1]) + 2] += aXb3;
}
}
mesh.Vertices = Vertices;
mesh.Indexes = Indexes;
mesh.Normals = Normals;
return mesh;
}
/// <summary>
/// 鼠标动作Up
/// </summary>
/// <param name="sender"></param>
/// <param name="e"></param>
void SceneControlMouseUp(object sender, MouseEventArgs e)
{
if (e.Button == MouseButtons.Right)
{
EndOneMeasure();
}
if (e.Button == MouseButtons.Left)
{
if (mPoint3Ds.Count == 0)
{
//ClearMeasureResult();
}
if (mTempPoint != Point3D.Empty && mPoint3Ds.Count > 1)
{
mPoint3Ds.Remove(mPoint3Ds.Count - 1);
mTempPoint = Point3D.Empty;
}
Point location = mSceneControl.PointToClient(Cursor.Position);
Point3D point3D = new Point3D();
if (mSceneControl.Action == Action3D.MeasureDistance && mIndex == 8 ||
mSceneControl.Action == Action3D.MeasureAltitude && mIndex == 9 ||
mSceneControl.Action == Action3D.MeasureHorizontalDistance)
{
point3D = mSceneControl.Scene.PixelToGlobe(new Point(e.X, e.Y), SuperMap.Realspace.PixelToGlobeMode.TerrainAndModel);
}
else
{
point3D = mSceneControl.Scene.PixelToGlobe(new Point(e.X, e.Y));
}
if (!Double.IsNaN(point3D.X) && !Double.IsNaN(point3D.Y) && !Double.IsNaN(point3D.Z))
{
mPoint3Ds.Add(point3D);
if (mSceneControl.Action == Action3D.MeasureHorizontalDistance ||
mSceneControl.Action == Action3D.MeasureDistance && mIndex == 8)
{
//添加部分段长度
if (!Toolkit.IsZero(mCurLength))
{
if (mPoint3Ds.Count >= 2)
{
mPoint3Ds.RemoveRange(0, mPoint3Ds.Count - 2);
String distanceUnit = "米";
GeoLine3D geoLine3D = new GeoLine3D(mPoint3Ds);
TextPart3D textPart3D = new TextPart3D();
textPart3D.AnchorPoint = new Point3D(0, 0, 0);
Double tempCurLength = mCurLength;
textPart3D.Text = String.Format("{0:F2}{1}", tempCurLength, " " + distanceUnit);
if (mPoint3Ds[0].X > 0 && mPoint3Ds[1].X > 0 ||
mPoint3Ds[0].X < 0 && mPoint3Ds[1].X < 0)
{
textPart3D.X = geoLine3D.InnerPoint3D.X;
}
else
{
textPart3D.X = 180;
}
textPart3D.Y = geoLine3D.InnerPoint3D.Y;
textPart3D.Z = geoLine3D.InnerPoint3D.Z;
GeoText3D text3d = mCurrentGeoText3DMessage == null?GetGeoText3DMessage() : mCurrentGeoText3DMessage;
text3d.AddPart(textPart3D);
//设置文字样式
text3d.TextStyle.FontHeight = 6;
text3d.TextStyle.Alignment = TextAlignment.BottomLeft;
text3d.TextStyle.BackColor = Color.Black;
text3d.TextStyle.Outline = true;
text3d.Style3D.AltitudeMode = AltitudeMode.Absolute;
int index = mSceneControl.Scene.TrackingLayer.IndexOf(MessageTag);
if (index >= 0)
{
mSceneControl.Scene.TrackingLayer.Remove(index);
}
//ClearTextMessageTag();
mSceneControl.Scene.TrackingLayer.Add(text3d, MessageTag);
}
}
//测地形距离
else if (mSceneControl.Action == Action3D.MeasureTerrainDistance)
{
//添加部分段长度
if (!Toolkit.IsZero(mCurLength))
{
if (mPoint3Ds.Count >= 2)
{
mPoint3Ds.RemoveRange(0, mPoint3Ds.Count - 2);
GeoLine3D geoLine3D = new GeoLine3D(mPoint3Ds);
String distanceUnit = "米";
TextPart3D textPart3D = new TextPart3D();
textPart3D.AnchorPoint = new Point3D(0, 0, 0);
Double tempCurLength = mCurLength;
textPart3D.Text = String.Format("{0:F2}{1}", tempCurLength, " " + distanceUnit);
if (mPoint3Ds[0].X > 0 && mPoint3Ds[1].X > 0 ||
mPoint3Ds[0].X < 0 && mPoint3Ds[1].X < 0)
{
textPart3D.X = geoLine3D.InnerPoint.X;
textPart3D.Y = geoLine3D.InnerPoint.Y;
}
else
{
textPart3D.X = 180;
textPart3D.Y = geoLine3D.InnerPoint.Y;
}
textPart3D.Z = 0;
GeoText3D text3d = GetGeoText3DMessage();
text3d.AddPart(textPart3D);
text3d.TextStyle.FontHeight = 6;
text3d.TextStyle.Alignment = TextAlignment.BottomLeft;
text3d.TextStyle.BackColor = Color.Black;
text3d.TextStyle.Outline = true;
text3d.Style3D.AltitudeMode = AltitudeMode.ClampToGround;//贴地高程模式
ClearTextMessageTag();
mSceneControl.Scene.TrackingLayer.Add(text3d, MessageTag);
}
}
}
else if (mSceneControl.Action == Action3D.MeasureArea && mIndex == 10)
{
}
else if (mSceneControl.Action == Action3D.MeasureAltitude && mIndex == 9)
{
//清除量算高度信息
if (!(Toolkit.IsZero(mCurAltitude)))
{
EndOneMeasure();
}
}
}
}
}
}
