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Excluded from the computation of the mass intergrals the faces with an area that is <= std num limits <scalar>::min()

This commit is contained in:
Paolo Cignoni 2013-07-03 21:44:39 +00:00
parent 1655f806df
commit 7b8f21ba7a
1 changed files with 15 additions and 15 deletions
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30
vcg/complex/algorithms/inertia.h
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@ -167,19 +167,19 @@ void CompFaceIntegrals(FaceType &f)
Faa = k1 * Paa;
Fbb = k1 * Pbb;
Fcc = k3 * (SQR(n[A])*Paa + 2*n[A]*n[B]*Pab + SQR(n[B])*Pbb
+ w*(2*(n[A]*Pa + n[B]*Pb) + w*P1));
+ w*(2*(n[A]*Pa + n[B]*Pb) + w*P1));
Faaa = k1 * Paaa;
Fbbb = k1 * Pbbb;
Fccc = -k4 * (CUBE(n[A])*Paaa + 3*SQR(n[A])*n[B]*Paab
+ 3*n[A]*SQR(n[B])*Pabb + CUBE(n[B])*Pbbb
+ 3*w*(SQR(n[A])*Paa + 2*n[A]*n[B]*Pab + SQR(n[B])*Pbb)
+ w*w*(3*(n[A]*Pa + n[B]*Pb) + w*P1));
+ 3*n[A]*SQR(n[B])*Pabb + CUBE(n[B])*Pbbb
+ 3*w*(SQR(n[A])*Paa + 2*n[A]*n[B]*Pab + SQR(n[B])*Pbb)
+ w*w*(3*(n[A]*Pa + n[B]*Pb) + w*P1));
Faab = k1 * Paab;
Fbbc = -k2 * (n[A]*Pabb + n[B]*Pbbb + w*Pbb);
Fcca = k3 * (SQR(n[A])*Paaa + 2*n[A]*n[B]*Paab + SQR(n[B])*Pabb
+ w*(2*(n[A]*Paa + n[B]*Pab) + w*Pa));
+ w*(2*(n[A]*Paa + n[B]*Pab) + w*Pa));
}
@ -196,9 +196,9 @@ void Compute(MeshType &m)
T0 = T1[X] = T1[Y] = T1[Z]
= T2[X] = T2[Y] = T2[Z]
= TP[X] = TP[Y] = TP[Z] = 0;
FaceIterator fi;
for (fi=m.face.begin(); fi!=m.face.end();++fi) if(!(*fi).IsD()) {
FaceType &f=(*fi);
FaceIterator fi;
for (fi=m.face.begin(); fi!=m.face.end();++fi) if(!(*fi).IsD() && vcg::DoubleArea(*fi)>std::numeric_limits<float>::min()) {
FaceType &f=(*fi);
nx = fabs(f.N()[0]);
ny = fabs(f.N()[1]);
@ -234,7 +234,7 @@ Meaningful only if the mesh is watertight.
*/
ScalarType Mass()
{
return static_cast<ScalarType>(T0);
return static_cast<ScalarType>(T0);
}
/*! \brief Return the Center of Mass (or barycenter) of the mesh.
@ -243,14 +243,14 @@ Meaningful only if the mesh is watertight.
*/
Point3<ScalarType> CenterOfMass()
{
Point3<ScalarType> r;
Point3<ScalarType> r;
r[X] = T1[X] / T0;
r[Y] = T1[Y] / T0;
r[Z] = T1[Z] / T0;
return r;
return r;
}
void InertiaTensor(Matrix33<ScalarType> &J ){
Point3<ScalarType> r;
Point3<ScalarType> r;
r[X] = T1[X] / T0;
r[Y] = T1[Y] / T0;
r[Z] = T1[Z] / T0;
@ -313,7 +313,7 @@ void InertiaTensorEigen(Matrix33<ScalarType> &EV, Point3<ScalarType> &ev )
}
/** Compute covariance matrix of a mesh, i.e. the integral
int_{M} { (x-b)(x-b)^T }dx where b is the barycenter and x spans over the mesh M
int_{M} { (x-b)(x-b)^T }dx where b is the barycenter and x spans over the mesh M
*/
static void Covariance(const MeshType & m, vcg::Point3<ScalarType> & bary, vcg::Matrix33<ScalarType> &C)
{
@ -341,7 +341,7 @@ static void Covariance(const MeshType & m, vcg::Point3<ScalarType> & bary, vcg::
// integral of (x,y,0) in the same triangle
CoordType X(1/6.0,1/6.0,0);
vcg::Matrix33<ScalarType> A, // matrix that bring the vertices to (v1-v0,v2-v0,n)
DC;
DC;
for(fi = m.face.begin(); fi != m.face.end(); ++fi)
if(!(*fi).IsD())
{
@ -370,7 +370,7 @@ static void Covariance(const MeshType & m, vcg::Point3<ScalarType> & bary, vcg::
tmp.OuterProduct(delta,delta);
DC+=tmp*0.5;
// DC*=fabs(A.Determinant()); // the determinant of A is the jacobian of the change of variables A*x+delta
DC*=da; // the determinant of A is also the double area of *fi
DC*=da; // the determinant of A is also the double area of *fi
C+=DC;
}