Example #1
0
bool Face::triangleDistanceTest(XYZ &v_test,float dist_test)
{
	float d;
	XYZ t,u,ret;
	Vector v;
	
	if (face_normal.x==face_normal.y==face_normal.z==0) calcFaceNormal();
	
	d = planeDistanceTo(v_test);
	
	v = face_normal;
	v.makeUnit();
	v *= d;
	
	t = v_test;
	t -= v;
	
	u = v_test;
	
	bool onTri = segmentIntersects(ret,t,u);
	
//	printf("ont: %d, dist: %f \n",onTri,d);
	
	if (onTri)
	{
		return (d <= dist_test);
	}
	else
	{
		return false;
	}
}
Example #2
0
int prepareObject(struct OBJ_Model * obj)
{
    if (obj==0) { fprintf(stderr,"Cannot Prepare empty object \n"); return 0; }
    if (obj->numFaces==0) { fprintf(stderr,"Object has zero faces \n"); return 0; }
    if (obj->faceList==0) { fprintf(stderr,"Object has a null face list \n"); return 0; }
    if (obj->vertexList==0) { fprintf(stderr,"Object has a null vertex list \n"); return 0; }

	long unsigned int i;
	Normal tmpnrm;
	for(i=0;i<obj->numFaces;i++)
	{
		calcFaceNormal(&tmpnrm,obj->vertexList[obj->faceList[i].v[0]],obj->vertexList[obj->faceList[i].v[1]],obj->vertexList[obj->faceList[i].v[2]],0);
		obj->faceList[i].fc_normal.n1=tmpnrm.n1;
		obj->faceList[i].fc_normal.n2=tmpnrm.n2;
		obj->faceList[i].fc_normal.n3=tmpnrm.n3;
	}
  return 1;
}
Example #3
0
/* only works with triangles */
bool Face::segmentIntersects(XYZ &returned_intersect_point, XYZ &segment_start, XYZ &segment_end, float tolerance)
{
	cvrFloat ang_a,ang_b,ang_c;
	cvrFloat denom,mu,d;
	Vector pa,pb,pc;
	
	calcFaceNormal();
	
	d = - face_normal.x * points[0]->x - face_normal.y * points[0]->y - face_normal.z * points[0]->z;
	
	/* calculate position where the plane intersects the segment */
	denom = face_normal.x * (segment_end.x - segment_start.x) + face_normal.y * (segment_end.y - segment_start.y) + face_normal.z * (segment_end.z - segment_start.z);
	
	if (fabs(denom) < FLOAT_TOLERANCE) return false; /* point on plane is outside of line, no intersection */
	
	mu = - (d + face_normal.x * segment_start.x + face_normal.y * segment_start.y + face_normal.z * segment_start.z) / denom;
	returned_intersect_point = XYZ(
			   (float)(segment_start.x + mu * (segment_end.x - segment_start.x)),
			   (float)(segment_start.y + mu * (segment_end.y - segment_start.y)),
			   (float)(segment_start.z + mu * (segment_end.z - segment_start.z))
			   );
	
	if (mu < 0 || mu > 1) return false;
	
	pa = returned_intersect_point - *points[0];
	pb = returned_intersect_point - *points[1];
	pc = returned_intersect_point - *points[2];
	
	pa.makeUnit();   pb.makeUnit();   pc.makeUnit();
	
	ang_a = pa.x*pb.x + pa.y*pb.y + pa.z*pb.z;
	ang_b = pb.x*pc.x + pb.y*pc.y + pb.z*pc.z;
	ang_c = pc.x*pa.x + pc.y*pa.y + pc.z*pa.z;
	
	/* check to see if angles add up to 2*PI, if so the point lies within the triangle */
	if (fabs((acos(ang_a) + acos(ang_b) + acos(ang_c)) - M_TWO_PI) > tolerance) return false;
	
	return true;
}