271 lines
9.9 KiB
C++
271 lines
9.9 KiB
C++
/****************************************************************************
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* VCGLib o o *
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* Visual and Computer Graphics Library o o *
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* _ O _ *
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* Copyright(C) 2004-2016 \/)\/ *
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* Visual Computing Lab /\/| *
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* ISTI - Italian National Research Council | *
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* \ *
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* All rights reserved. *
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* *
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* This program is free software; you can redistribute it and/or modify *
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* it under the terms of the GNU General Public License as published by *
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* the Free Software Foundation; either version 2 of the License, or *
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* (at your option) any later version. *
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* *
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* This program is distributed in the hope that it will be useful, *
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* but WITHOUT ANY WARRANTY; without even the implied warranty of *
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* MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the *
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* GNU General Public License (http://www.gnu.org/licenses/gpl.txt) *
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* for more details. *
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* *
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****************************************************************************/
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#ifndef __VCG_TETRA_TRI_COLLAPSE
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#define __VCG_TETRA_TRI_COLLAPSE
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#include<vcg/simplex/face/pos.h>
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#include<vcg/simplex/face/topology.h>
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namespace vcg{
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namespace tri{
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template < class VERTEX_TYPE>
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class BasicVertexPair {
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public:
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inline BasicVertexPair() {}
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inline BasicVertexPair( VERTEX_TYPE * v0, VERTEX_TYPE * v1){V(0) = v0; V(1) = v1; }
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void Sort() {if(V(0)<V(0)) std::swap(V(0),V(0)); }
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VERTEX_TYPE *&V(int i) { return v[i]; }
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VERTEX_TYPE *cV(int i) const { return v[i]; }
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private:
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VERTEX_TYPE *v[2]; // remember that v[0] will be deleted and v[1] will survive (eventually with a new position)
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};
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/** \addtogroup trimesh */
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/*@{*/
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/** This a static utility class for the edge collapse.
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It provides a common set of useful function for actually making an edge collapse over a trimesh.
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See also the corresponding class in the local optimization framework called TriEdgeCollapse
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**/
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template <class TRI_MESH_TYPE, class VertexPair>
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class EdgeCollapser
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{
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public:
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/// The tetrahedral mesh type
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typedef TRI_MESH_TYPE TriMeshType;
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/// The face type
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typedef typename TriMeshType::FaceType FaceType;
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/// The vertex type
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typedef typename FaceType::VertexType VertexType;
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typedef typename FaceType::VertexPointer VertexPointer;
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/// The vertex iterator type
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typedef typename TriMeshType::VertexIterator VertexIterator;
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/// The tetra iterator type
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typedef typename TriMeshType::FaceIterator FaceIterator;
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/// The coordinate type
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typedef typename FaceType::VertexType::CoordType CoordType;
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/// The scalar type
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typedef typename TriMeshType::VertexType::ScalarType ScalarType;
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///the container of tetrahedron type
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typedef typename TriMeshType::FaceContainer FaceContainer;
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///the container of vertex type
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typedef typename TriMeshType::VertContainer VertContainer;
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///half edge type
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//typedef typename TriMeshType::FaceType::EdgeType EdgeType;
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/// vector of pos
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// typedef typename std::vector<EdgeType> EdgeVec;
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///of VFIterator
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typedef typename vcg::face::VFIterator<FaceType> VFI;
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/// vector of VFIterator
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typedef typename std::vector<vcg::face::VFIterator<FaceType> > VFIVec;
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private:
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struct EdgeSet
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{
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VFIVec av0,av1,av01;
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VFIVec & AV0() { return av0;}
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VFIVec & AV1() { return av1;}
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VFIVec & AV01(){ return av01;}
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};
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static void FindSets(VertexPair &p, EdgeSet &es)
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{
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VertexType * v0 = p.V(0);
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VertexType * v1 = p.V(1);
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es.AV0().clear(); // Facce incidenti in v0
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es.AV1().clear(); // Facce incidenti in v1
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es.AV01().clear(); // Facce incidenti in v0 e v1
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VFI x;
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for( x.f = v0->VFp(), x.z = v0->VFi(); x.f!=0; ++x)
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{
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int zv1 = -1;
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for(int j=0;j<3;++j)
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if( x.f->V(j)==&*v1 ) {
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zv1 = j;
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break;
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}
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if(zv1==-1) es.AV0().push_back( x ); // la faccia x.f non ha il vertice v1 => e' incidente solo in v0
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else es.AV01().push_back( x );
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}
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for( x.f = v1->VFp(), x.z = v1->VFi(); x.f!=0; ++x )
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{
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int zv0 = -1;
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for(int j=0;j<3;++j)
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if( x.f->V(j)==&*v0 ) {
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zv0 = j;
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break;
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}
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if(zv0==-1) es.AV1().push_back( x ); // la faccia x.f non ha il vertice v1 => e' incidente solo in v0
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}
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}
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/*
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Link Conditions test, as described in
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Topology Preserving Edge Contraction
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T. Dey, H. Edelsbrunner,
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Pub. Inst. Math. 1999
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Lk (sigma) is the set of all the faces of the cofaces of sigma that are disjoint from sigma
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Lk(v0) inters Lk(v1) == Lk(v0-v1)
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To perform these tests using only the VF adjacency we resort to some virtual counters over
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the vertices and the edges, we implement them as std::maps, and we increase these counters
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by running over all the faces around each vertex of the collapsing edge.
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At the end (after adding dummy stuff) we should have
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2 for vertices not shared
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4 for vertices shared
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2 for edges shared
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1 for edges not shared.
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*/
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public:
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static bool LinkConditions(VertexPair &pos)
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{
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typedef typename vcg::face::VFIterator<FaceType> VFIterator;
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// at the end of the loop each vertex must be counted twice
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// except for boundary vertex.
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std::map<VertexPointer,int> VertCnt;
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std::map<std::pair<VertexPointer,VertexPointer>,int> EdgeCnt;
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// the list of the boundary vertexes for the two endpoints
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std::vector<VertexPointer> BoundaryVertexVec[2];
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// Collect vertexes and edges of V0 and V1
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VFIterator vfi;
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for(int i=0;i<2;++i)
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{
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vfi = VFIterator(pos.V(i));
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for( ;!vfi.End();++vfi)
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{
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++ VertCnt[vfi.V1()];
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++ VertCnt[vfi.V2()];
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if(vfi.V1()<vfi.V2()) ++EdgeCnt[std::make_pair(vfi.V1(),vfi.V2())];
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else ++EdgeCnt[std::make_pair(vfi.V2(),vfi.V1())];
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}
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// Now a loop to add dummy stuff: add the dummy vertex and two dummy edges
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// (and remember to increase the counters for the two boundary vertexes involved)
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typename std::map<VertexPointer,int>::iterator vcmit;
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for(vcmit=VertCnt.begin();vcmit!=VertCnt.end();++vcmit)
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{
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if((*vcmit).second==1) // boundary vertexes are counted only once
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BoundaryVertexVec[i].push_back((*vcmit).first);
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}
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if(BoundaryVertexVec[i].size()==2)
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{ // aha! one of the two vertex of the collapse is on the boundary
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// so add dummy vertex and two dummy edges
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VertCnt[0]+=2;
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++ EdgeCnt[std::make_pair(VertexPointer(0),BoundaryVertexVec[i][0]) ] ;
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++ EdgeCnt[std::make_pair(VertexPointer(0),BoundaryVertexVec[i][1]) ] ;
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// remember to hide the boundaryness of the two boundary vertexes
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++VertCnt[BoundaryVertexVec[i][0]];
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++VertCnt[BoundaryVertexVec[i][1]];
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}
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}
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// Final loop to find cardinality of Lk( V0-V1 )
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// Note that Lk(edge) is only a set of vertices.
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std::vector<VertexPointer> LkEdge;
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for( vfi = VFIterator(pos.V(0)); !vfi.End(); ++vfi)
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{
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if(vfi.V1() == pos.V(1) ) LkEdge.push_back(vfi.V2());
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if(vfi.V2() == pos.V(1) ) LkEdge.push_back(vfi.V1());
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}
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// if the collapsing edge was a boundary edge, we must add the dummy vertex.
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// Note that this implies that Lk(edge) >=2;
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if(LkEdge.size()==1)
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{
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LkEdge.push_back(0);
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}
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// NOW COUNT!!!
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size_t SharedEdgeCnt=0;
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typename std::map<std::pair<VertexPointer,VertexPointer>, int>::iterator eci;
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for(eci=EdgeCnt.begin();eci!=EdgeCnt.end();++eci)
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if((*eci).second == 2) SharedEdgeCnt ++;
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if(SharedEdgeCnt>0) return false;
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size_t SharedVertCnt=0;
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typename std::map<VertexPointer,int>::iterator vci;
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for(vci=VertCnt.begin();vci!=VertCnt.end();++vci)
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if((*vci).second == 4) SharedVertCnt++;
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if(SharedVertCnt != LkEdge.size() ) return false;
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return true;
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}
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// Main function; the one that actually make the collapse
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// remember that v[0] will be deleted and v[1] will survive (eventually with a new position)
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// hint to do a 'collapse onto a vertex simply pass p as the position of the surviving vertex
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static int Do(TriMeshType &m, VertexPair & c, const Point3<ScalarType> &p)
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{
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EdgeSet es;
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FindSets(c,es);
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typename VFIVec::iterator i;
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int n_face_del =0 ;
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for(i=es.AV01().begin();i!=es.AV01().end();++i)
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{
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FaceType & f = *((*i).f);
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assert(f.V((*i).z) == c.V(0));
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vcg::face::VFDetach(f,((*i).z+1)%3);
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vcg::face::VFDetach(f,((*i).z+2)%3);
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Allocator<TriMeshType>::DeleteFace(m,f);
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n_face_del++;
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}
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//set Vertex Face topology
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for(i=es.AV0().begin();i!=es.AV0().end();++i)
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{
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(*i).f->V((*i).z) = c.V(1); // In tutte le facce incidenti in v0, si sostituisce v0 con v1
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(*i).f->VFp((*i).z) = (*i).f->V((*i).z)->VFp(); // e appendo la lista di facce incidenti in v1 a questa faccia
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(*i).f->VFi((*i).z) = (*i).f->V((*i).z)->VFi();
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(*i).f->V((*i).z)->VFp() = (*i).f;
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(*i).f->V((*i).z)->VFi() = (*i).z;
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}
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Allocator<TriMeshType>::DeleteVertex(m,*(c.V(0)));
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c.V(1)->P()=p;
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return n_face_del;
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}
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};
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}
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}
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#endif
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