//The length of this edge
public float Length()
{
//The edge points TO a vertex
MyVector3 p2 = v.position;
MyVector3 p1 = prevEdge.v.position;
float length = MyVector3.Distance(p1, p2);
return(length);
}
//
// Calculate length of curve
//
//Get the length of the curve with a naive method where we divide the
//curve into straight lines and then measure the length of each line
//tEnd is 1 if we want to get the length of the entire curve
public static float GetLength_Naive(_Curve curve, int steps, float tEnd)
{
//Split the ruve into positions with some steps resolution
List <MyVector3> CurvePoints = SplitCurve(curve, steps, tEnd);
//Calculate the length by measuring the length of each step
float length = 0f;
for (int i = 1; i < CurvePoints.Count; i++)
{
float thisStepLength = MyVector3.Distance(CurvePoints[i - 1], CurvePoints[i]);
length += thisStepLength;
}
return(length);
}
//Cut a triangle where two vertices are inside and the other vertex is outside
//Make sure they are sorted clockwise: O1-O2-I1
//F means that this vertex is outside the plane
private static void CutTriangleTwoOutside(MyMeshVertex O1, MyMeshVertex O2, MyMeshVertex I1, HalfEdgeData3 newMeshO, HalfEdgeData3 newMeshI, HashSet <HalfEdge3> newEdgesI, HashSet <HalfEdge3> newEdgesO, Plane3 cutPlane)
{
//Cut the triangle by using edge-plane intersection
//Triangles in Unity are ordered clockwise, so form edges that intersects with the plane:
Edge3 e_O2I1 = new Edge3(O2.position, I1.position);
//Edge3 e_F1F2 = new Edge3(F1, F2); //Not needed because never intersects with the plane
Edge3 e_I1O1 = new Edge3(I1.position, O1.position);
//The positions of the intersection vertices
MyVector3 pos_O2I1 = _Intersections.GetLinePlaneIntersectionPoint(cutPlane, e_O2I1);
MyVector3 pos_I1O1 = _Intersections.GetLinePlaneIntersectionPoint(cutPlane, e_I1O1);
//The normals of the intersection vertices
float percentageBetween_O2I1 = MyVector3.Distance(O2.position, pos_O2I1) / MyVector3.Distance(O2.position, I1.position);
float percentageBetween_I1O1 = MyVector3.Distance(I1.position, pos_I1O1) / MyVector3.Distance(I1.position, O1.position);
MyVector3 normal_O2I1 = _Interpolation.Lerp(O2.normal, I1.normal, percentageBetween_O2I1);
MyVector3 normal_I1O1 = _Interpolation.Lerp(I1.normal, O1.normal, percentageBetween_I1O1);
//MyVector3 normal_F2B1 = Vector3.Slerp(F2.normal.ToVector3(), B1.normal.ToVector3(), percentageBetween_F2B1).ToMyVector3();
//MyVector3 normal_B1F1 = Vector3.Slerp(B1.normal.ToVector3(), F1.normal.ToVector3(), percentageBetween_B1F1).ToMyVector3();
normal_O2I1 = MyVector3.Normalize(normal_O2I1);
normal_I1O1 = MyVector3.Normalize(normal_I1O1);
//The intersection vertices
MyMeshVertex v_O2I1 = new MyMeshVertex(pos_O2I1, normal_O2I1);
MyMeshVertex v_I1O1 = new MyMeshVertex(pos_I1O1, normal_I1O1);
//Form 3 new triangles
//Outside
AddTriangleToMesh(v_O2I1, v_I1O1, O2, newMeshO, newEdgesO);
AddTriangleToMesh(O2, v_I1O1, O1, newMeshO, null);
//Inside
AddTriangleToMesh(v_I1O1, v_O2I1, I1, newMeshI, newEdgesI);
}
//
// Help method to calculate the accumulated total distances along the curve
// by walking along it by using constant t-steps
//
public static List <float> GetAccumulatedDistances(Curve curve, int steps = 20)
{
//Step 1. Find positions on the curve by using the bad t-value
List <MyVector3> positionsOnCurve = SplitCurve(curve, steps, tEnd: 1f);
//Step 2. Calculate the cumulative distances along the curve for each position along the curve
//we just calculated
List <float> accumulatedDistances = new List <float>();
float totalDistance = 0f;
accumulatedDistances.Add(totalDistance);
for (int i = 1; i < positionsOnCurve.Count; i++)
{
totalDistance += MyVector3.Distance(positionsOnCurve[i], positionsOnCurve[i - 1]);
accumulatedDistances.Add(totalDistance);
}
return(accumulatedDistances);
}