Altered PolyMesh template to work with Eigen's Vectors
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@@ -144,13 +144,13 @@ PolyMeshT<Kernel>::calc_face_normal_impl(FaceHandle _fh, PointIs3DTag) const
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n[2] += static_cast<typename Normal::value_type>(a[0] * b[1]);
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}
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const typename vector_traits<Normal>::value_type norm = n.length();
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const typename vector_traits<Normal>::value_type length = norm(n);
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// The expression ((n *= (1.0/norm)),n) is used because the OpenSG
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// vector class does not return self after component-wise
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// self-multiplication with a scalar!!!
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return (norm != typename vector_traits<Normal>::value_type(0))
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? ((n *= (typename vector_traits<Normal>::value_type(1)/norm)), n)
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return (length != typename vector_traits<Normal>::value_type(0))
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? ((n *= (typename vector_traits<Normal>::value_type(1)/length)), n)
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: Normal(0, 0, 0);
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}
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@@ -194,20 +194,22 @@ calc_face_normal_impl(const Point& _p0,
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Normal p1p2(vector_cast<Normal>(_p2)); p1p2 -= vector_cast<Normal>(_p1);
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Normal n = cross(p1p2, p1p0);
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typename vector_traits<Normal>::value_type norm = n.length();
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typename vector_traits<Normal>::value_type length = norm(n);
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// The expression ((n *= (1.0/norm)),n) is used because the OpenSG
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// vector class does not return self after component-wise
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// self-multiplication with a scalar!!!
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return (norm != typename vector_traits<Normal>::value_type(0)) ? ((n *= (typename vector_traits<Normal>::value_type(1)/norm)),n) : Normal(0,0,0);
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return (length != typename vector_traits<Normal>::value_type(0))
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? ((n *= (typename vector_traits<Normal>::value_type(1)/length)),n)
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: Normal(0,0,0);
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#else
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Point p1p0 = _p0; p1p0 -= _p1;
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Point p1p2 = _p2; p1p2 -= _p1;
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Normal n = vector_cast<Normal>(cross(p1p2, p1p0));
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typename vector_traits<Normal>::value_type norm = n.length();
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typename vector_traits<Normal>::value_type length = norm(n);
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return (norm != 0.0) ? n *= (1.0/norm) : Normal(0,0,0);
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return (length != 0.0) ? n *= (1.0/length) : Normal(0,0,0);
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#endif
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}
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@@ -331,7 +333,7 @@ calc_halfedge_normal(HalfedgeHandle _heh, const double _feature_angle) const
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for(unsigned int i=0; i<fhs.size(); ++i)
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n += Kernel::normal(fhs[i]);
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return n.normalize();
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return normalize(n);
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}
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}
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@@ -378,8 +380,8 @@ calc_vertex_normal(VertexHandle _vh) const
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Normal n;
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calc_vertex_normal_fast(_vh,n);
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Scalar norm = n.length();
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if (norm != 0.0) n *= (Scalar(1.0)/norm);
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Scalar length = norm(n);
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if (length != 0.0) n *= (Scalar(1.0)/length);
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return n;
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}
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@@ -389,7 +391,7 @@ template <class Kernel>
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void PolyMeshT<Kernel>::
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calc_vertex_normal_fast(VertexHandle _vh, Normal& _n) const
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{
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_n.vectorize(0.0);
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vectorize(_n, 0.0);
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for (ConstVertexFaceIter vf_it = this->cvf_iter(_vh); vf_it.is_valid(); ++vf_it)
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_n += this->normal(*vf_it);
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}
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@@ -406,7 +406,7 @@ public:
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{
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Normal edge_vec;
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calc_edge_vector(_heh, edge_vec);
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return edge_vec.sqrnorm();
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return sqrnorm(edge_vec);
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}
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/** Calculates the midpoint of the halfedge _heh, defined by the positions of
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@@ -444,7 +444,7 @@ public:
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{
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Normal v0, v1;
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calc_sector_vectors(_in_heh, v0, v1);
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Scalar denom = v0.norm()*v1.norm();
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Scalar denom = length(v0)*length(v1);
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if ( denom == Scalar(0))
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{
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return 0;
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@@ -470,7 +470,7 @@ public:
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Normal in_vec, out_vec;
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calc_edge_vector(_in_heh, in_vec);
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calc_edge_vector(next_halfedge_handle(_in_heh), out_vec);
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Scalar denom = in_vec.norm()*out_vec.norm();
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Scalar denom = length(in_vec)*length(out_vec);
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if (is_zero(denom))
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{
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_cos_a = 1;
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@@ -479,7 +479,7 @@ public:
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else
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{
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_cos_a = dot(in_vec, out_vec)/denom;
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_sin_a = cross(in_vec, out_vec).norm()/denom;
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_sin_a = length(cross(in_vec, out_vec))/denom;
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}
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}
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*/
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@@ -499,7 +499,7 @@ public:
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{
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Normal sector_normal;
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calc_sector_normal(_in_heh, sector_normal);
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return sector_normal.norm()/2;
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return length(sector_normal)/2;
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}
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/** calculates the dihedral angle on the halfedge _heh
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@@ -539,7 +539,7 @@ public:
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calc_sector_normal(_heh, n0);
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calc_sector_normal(this->opposite_halfedge_handle(_heh), n1);
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calc_edge_vector(_heh, he);
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Scalar denom = n0.norm()*n1.norm();
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Scalar denom = length(n0)*length(n1);
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if (denom == Scalar(0))
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{
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return 0;
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