/**************************************************************************** * VCGLib o o * * Visual and Computer Graphics Library o o * * _ O _ * * Copyright(C) 2004 \/)\/ * * Visual Computing Lab /\/| * * ISTI - Italian National Research Council | * * \ * * All rights reserved. * * * * This program is free software; you can redistribute it and/or modify * * it under the terms of the GNU General Public License as published by * * the Free Software Foundation; either version 2 of the License, or * * (at your option) any later version. * * * * This program is distributed in the hope that it will be useful, * * but WITHOUT ANY WARRANTY; without even the implied warranty of * * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the * * GNU General Public License (http://www.gnu.org/licenses/gpl.txt) * * for more details. * * * ****************************************************************************/ /**************************************************************************** History $Log: not supported by cvs2svn $ Revision 1.7 2005/04/14 11:35:07 ponchio *** empty log message *** Revision 1.6 2005/01/19 10:35:28 cignoni Better management of symmetric/asymmetric edge collapses Revision 1.5 2004/12/10 01:07:15 cignoni Moved param classes inside; added support for optimal placement and symmetric; added update heap also here (not only in the base class) Revision 1.4 2004/11/23 10:34:23 cignoni passed parameters by reference in many funcs and gcc cleaning Revision 1.3 2004/10/25 07:07:56 ganovelli A vcg.::Pos was used to implement the collapse type. CHanged to vcg::Edge Revision 1.2 2004/09/29 17:08:16 ganovelli corrected error in -error (see localoptimization) ****************************************************************************/ #ifndef __VCG_TRIMESHCOLLAPSE_QUADRIC__ #define __VCG_TRIMESHCOLLAPSE_QUADRIC__ #include #include #include #include #include #include namespace vcg{ namespace tri{ /** This class describe Quadric based collapse operation. Requirements: Vertex must have incremental mark must have: field QuadricType Q; member ScalarType W() const; A per-vertex Weight that can be used in simplification lower weight means that error is lowered, standard: return W==1.0 void Merge(MESH_TYPE::vertex_type const & v); Merges the attributes of the current vertex with the ones of v (e.g. its weight with the one of the given vertex, the color ect). Standard: void function; Faces devono avere Shared Adjacency durante la init serve FF per le quadriche di bordo durante la semplificazione si usa VF */ template class TriEdgeCollapseQuadric: public TriEdgeCollapse< TriMeshType,MYTYPE> { public: typedef typename vcg::tri::TriEdgeCollapse< TriMeshType, MYTYPE > TEC; typedef typename TEC::EdgeType EdgeType; typedef typename TriEdgeCollapse::HeapType HeapType; typedef typename TriEdgeCollapse::HeapElem HeapElem; typedef typename TriMeshType::CoordType CoordType; typedef typename TriMeshType::ScalarType ScalarType; typedef math::Quadric< double > QuadricType; typedef typename TriMeshType::FaceType FaceType; typedef typename TriMeshType::VertexType VertexType; class QParameter { public: double QualityThr; // all double BoundaryWeight; double NormalThr; double CosineThr; double QuadricEpsilon; double ScaleFactor; bool UseArea; bool UseVertexWeight; bool NormalCheck; bool QualityCheck; bool OptimalPlacement; bool MemoryLess; bool ComplexCheck; bool ScaleIndependent; //*********************** bool PreserveTopology; bool PreserveBoundary; bool MarkComplex; bool FastPreserveBoundary; bool SafeHeapUpdate; }; static QParameter & Params(){static QParameter p; return p;} enum Hint { HNHasFFTopology = 0x0001, // La mesh arriva con la topologia ff gia'fatta HNHasVFTopology = 0x0002, // La mesh arriva con la topologia bf gia'fatta HNHasBorderFlag = 0x0004 // La mesh arriva con i flag di bordo gia' settati }; static int & Hnt(){static int hnt; return hnt;} // the current hints static void SetHint(Hint hn) { Hnt() |= hn; } static void ClearHint(Hint hn) { Hnt()&=(~hn);} static bool IsSetHint(Hint hn) { return (Hnt()&hn)!=0; } // puntatori ai vertici che sono stati messi non-w per preservare il boundary static std::vector & WV(){static std::vector _WV; return _WV;}; inline TriEdgeCollapseQuadric(const EdgeType &p, int i) //:TEC(p,i){} { this->localMark = i; this->pos=p; this->_priority = ComputePriority(); } inline bool IsFeasible(){ bool res = ( !Params().PreserveTopology || LinkConditions(this->pos) ); if(!res) ++( TriEdgeCollapse< TriMeshType,MYTYPE>::FailStat::LinkConditionEdge() ); return res; } void Execute(TriMeshType &m) { CoordType newPos; if(Params().OptimalPlacement) newPos= ComputeMinimal(); else newPos=this->pos.V(1)->P(); this->pos.V(1)->q+=this->pos.V(0)->q; int FaceDel=DoCollapse(this->pos, newPos); // v0 is deleted and v1 take the new position m.fn-=FaceDel; --m.vn; } static void Init(TriMeshType &m,HeapType&h_ret){ typename TriMeshType::VertexIterator vi; typename TriMeshType::FaceIterator pf; EdgeType av0,av1,av01; Params().CosineThr=cos(Params().NormalThr); if(!IsSetHint(HNHasVFTopology) ) vcg::tri::UpdateTopology::VertexFace(m); if(Params().MarkComplex) { vcg::tri::UpdateTopology::FaceFace(m); vcg::tri::UpdateFlags::FaceBorderFromFF(m); vcg::tri::UpdateTopology::VertexFace(m); } // e' un po' piu' lenta ma marca i vertici complex else if(!IsSetHint(HNHasBorderFlag) ) vcg::tri::UpdateFlags::FaceBorderFromVF(m); if(Params().FastPreserveBoundary) { for(pf=m.face.begin();pf!=m.face.end();++pf) if( !(*pf).IsD() && (*pf).IsW() ) for(int j=0;j<3;++j) if((*pf).IsB(j)) { (*pf).V(j)->ClearW(); (*pf).V1(j)->ClearW(); } } if(Params().PreserveBoundary) { for(pf=m.face.begin();pf!=m.face.end();++pf) if( !(*pf).IsD() && (*pf).IsW() ) for(int j=0;j<3;++j) if((*pf).IsB(j)) { if((*pf).V(j)->IsW()) {(*pf).V(j)->ClearW(); WV().push_back((*pf).V(j));} if((*pf).V1(j)->IsW()) {(*pf).V1(j)->ClearW();WV().push_back((*pf).V1(j));} } } InitQuadric(m); // Initialize the heap with all the possible collapses if(IsSymmetric()) { // if the collapse is symmetric (e.g. u->v == v->u) for(vi=m.vert.begin();vi!=m.vert.end();++vi) if((*vi).IsRW()) { vcg::face::VFIterator x; for( x.F() = (*vi).VFp(), x.I() = (*vi).VFi(); x.F()!=0; ++ x){ x.V1()->ClearV(); x.V2()->ClearV(); } for( x.F() = (*vi).VFp(), x.I() = (*vi).VFi(); x.F()!=0; ++x ) { assert(x.F()->V(x.I())==&(*vi)); if((x.V0()IsRW() && !x.V1()->IsV()){ x.V1()->SetV(); h_ret.push_back(HeapElem(new MYTYPE(EdgeType(x.V0(),x.V1()),TriEdgeCollapse< TriMeshType,MYTYPE>::GlobalMark() ))); } if((x.V0()IsRW()&& !x.V2()->IsV()){ x.V2()->SetV(); h_ret.push_back(HeapElem(new MYTYPE(EdgeType(x.V0(),x.V2()),TriEdgeCollapse< TriMeshType,MYTYPE>::GlobalMark() ))); } } } } else { // if the collapse is A-symmetric (e.g. u->v != v->u) for(vi=m.vert.begin();vi!=m.vert.end();++vi) { vcg::face::VFIterator x; m.UnMarkAll(); for( x.F() = (*vi).VFp(), x.I() = (*vi).VFi(); x.F()!=0; ++ x) { assert(x.F()->V(x.I())==&(*vi)); if(x.V()->IsRW() && x.V1()->IsRW() && !m.IsMarked(x.F()->V1(x.I()))){ h_ret.push_back( HeapElem( new MYTYPE( EdgeType (x.V(),x.V1()),TriEdgeCollapse< TriMeshType,MYTYPE>::GlobalMark()))); } if(x.V()->IsRW() && x.V2()->IsRW() && !m.IsMarked(x.F()->V2(x.I()))){ h_ret.push_back( HeapElem( new MYTYPE( EdgeType (x.V(),x.V2()),TriEdgeCollapse< TriMeshType,MYTYPE>::GlobalMark()))); } } } } make_heap(h_ret.begin(),h_ret.end()); } static bool IsSymmetric() {return Params().OptimalPlacement;} static bool IsVertexStable() {return !Params().OptimalPlacement;} static void SetDefaultParams(){ Params().UseArea=true; Params().UseVertexWeight=false; Params().NormalCheck=false; Params().NormalThr=M_PI/2; Params().QualityCheck=true; Params().QualityThr=.1; Params().BoundaryWeight=.5; Params().OptimalPlacement=true; Params().ScaleIndependent=true; Params().ComplexCheck=false; Params().QuadricEpsilon =1e-15; Params().ScaleFactor=1.0; Params().PreserveTopology = false; } ///* // Funzione principale di valutazione dell'errore del collasso. // In pratica simula il collasso vero e proprio. // // Da ottimizzare il ciclo sulle normali (deve sparire on e si deve usare per face normals) //*/ ScalarType ComputePriority() { ScalarType error; typename vcg::face::VFIterator x; std::vector on; // original normals typename TriMeshType::VertexType * v[2]; v[0] = this->pos.V(0); v[1] = this->pos.V(1); if(Params().NormalCheck){ // Compute maximal normal variation // store the old normals for non-collapsed face in v0 for(x.F() = v[0]->VFp(), x.I() = v[0]->VFi(); x.F()!=0; ++x ) // for all faces in v0 if(x.F()->V(0)!=v[1] && x.F()->V(1)!=v[1] && x.F()->V(2)!=v[1] ) // skip faces with v1 on.push_back(x.F()->NormalizedNormal()); // store the old normals for non-collapsed face in v1 for(x.F() = v[1]->VFp(), x.I() = v[1]->VFi(); x.F()!=0; ++x ) // for all faces in v1 if(x.F()->V(0)!=v[0] && x.F()->V(1)!=v[0] && x.F()->V(2)!=v[0] ) // skip faces with v0 on.push_back(x.F()->NormalizedNormal()); } //// Move the two vertexe into new position (storing the old ones) CoordType OldPos0=v[0]->P(); CoordType OldPos1=v[1]->P(); if(Params().OptimalPlacement) { v[0]->P() = ComputeMinimal(); v[1]->P()=v[0]->P();} else v[0]->P() = v[1]->P(); //// Rescan faces and compute quality and difference between normals int i; double ndiff,MinCos = 1e100; // minimo coseno di variazione di una normale della faccia // (e.g. max angle) Mincos varia da 1 (normali coincidenti) a // -1 (normali opposte); double qt, MinQual = 1e100; CoordType nn; for(x.F() = v[0]->VFp(), x.I() = v[0]->VFi(),i=0; x.F()!=0; ++x ) // for all faces in v0 if(x.F()->V(0)!=v[1] && x.F()->V(1)!=v[1] && x.F()->V(2)!=v[1] ) // skip faces with v1 { if(Params().NormalCheck){ nn=x.F()->NormalizedNormal(); ndiff=nn*on[i++]; if(ndiffQualityFace(); if(qtVFp(), x.I() = v[1]->VFi(),i=0; x.F()!=0; ++x ) // for all faces in v1 if(x.F()->V(0)!=v[0] && x.F()->V(1)!=v[0] && x.F()->V(2)!=v[0] ) // skip faces with v0 { if(Params().NormalCheck){ nn=x.F()->NormalizedNormal(); ndiff=nn*on[i++]; if(ndiffQualityFace(); if(qtq; qq+=v[1]->q; double QuadErr = Params().ScaleFactor*qq.Apply(v[1]->P()); // All collapses involving triangles with quality larger than has no penalty; if(MinQual>Params().QualityThr) MinQual=Params().QualityThr; if(Params().NormalCheck){ // All collapses where the normal vary less than (e.g. more than CosineThr) // have no penalty if(MinCos>Params().CosineThr) MinCos=Params().CosineThr; MinCos=(MinCos+1)/2.0; // Now it is in the range 0..1 with 0 very dangerous! } if(QuadErrW()+v[0]->W())/2; if(!Params().QualityCheck && !Params().NormalCheck) error = QuadErr; if( Params().QualityCheck && !Params().NormalCheck) error = QuadErr / MinQual; if(!Params().QualityCheck && Params().NormalCheck) error = QuadErr / MinCos; if( Params().QualityCheck && Params().NormalCheck) error = QuadErr / (MinQual*MinCos); //Rrestore old position of v0 and v1 v[0]->P()=OldPos0; v[1]->P()=OldPos1; this->_priority = error; return this->_priority; } // //static double MaxError() {return 1e100;} // inline void UpdateHeap(HeapType & h_ret) { this->GlobalMark()++; VertexType *v[2]; v[0]= this->pos.V(0); v[1]= this->pos.V(1); v[1]->IMark() = this->GlobalMark(); // First loop around the remaining vertex to unmark visited flags vcg::face::VFIterator vfi(v[1]); while (!vfi.End()){ vfi.V1()->ClearV(); vfi.V2()->ClearV(); ++vfi; } // Second Loop vfi = face::VFIterator(v[1]); while (!vfi.End()) { assert(!vfi.F()->IsD()); for (int j=0;j<3;j++) { if( !(vfi.V1()->IsV()) && vfi.V1()->IsRW()) { vfi.V1()->SetV(); h_ret.push_back(HeapElem(new MYTYPE(EdgeType (vfi.V0(),vfi.V1()), this->GlobalMark()))); std::push_heap(h_ret.begin(),h_ret.end()); if(!IsSymmetric()){ h_ret.push_back(HeapElem(new MYTYPE(EdgeType (vfi.V1(),vfi.V0()), this->GlobalMark()))); std::push_heap(h_ret.begin(),h_ret.end()); } } if( !(vfi.V2()->IsV()) && vfi.V2()->IsRW()) { vfi.V2()->SetV(); h_ret.push_back(HeapElem(new MYTYPE(EdgeType (vfi.V0(),vfi.V2()),this->GlobalMark()))); std::push_heap(h_ret.begin(),h_ret.end()); if(!IsSymmetric()){ h_ret.push_back(HeapElem(new MYTYPE(EdgeType (vfi.V2(),vfi.V0()), this->GlobalMark()))); std::push_heap(h_ret.begin(),h_ret.end()); } } if(Params().SafeHeapUpdate && vfi.V1()->IsRW() && vfi.V2()->IsRW() ) { h_ret.push_back(HeapElem(new MYTYPE(EdgeType (vfi.V1(),vfi.V2()),this->GlobalMark()))); std::push_heap(h_ret.begin(),h_ret.end()); if(!IsSymmetric()){ h_ret.push_back(HeapElem(new MYTYPE(EdgeType (vfi.V2(),vfi.V1()), this->GlobalMark()))); std::push_heap(h_ret.begin(),h_ret.end()); } } } ++vfi; } } static void InitQuadric(TriMeshType &m) { typename TriMeshType::FaceIterator pf; typename TriMeshType::VertexIterator pv; int j; // m.ClearFlags(); for(pv=m.vert.begin();pv!=m.vert.end();++pv) // Azzero le quadriche if( ! (*pv).IsD() && (*pv).IsW()) (*pv).q.Zero(); for(pf=m.face.begin();pf!=m.face.end();++pf) if( !(*pf).IsD() && (*pf).IsR() ) if((*pf).V(0)->IsR() &&(*pf).V(1)->IsR() &&(*pf).V(2)->IsR()) { QuadricType q; Plane3 p; // Calcolo piano p.SetDirection( ( (*pf).V(1)->cP() - (*pf).V(0)->cP() ) ^ ( (*pf).V(2)->cP() - (*pf).V(0)->cP() )); // Se normalizzo non dipende dall'area if(!Params().UseArea) p.Normalize(); p.SetOffset( p.Direction() * (*pf).V(0)->cP()); // Calcolo quadrica delle facce q.ByPlane(p); for(j=0;j<3;++j) if( (*pf).V(j)->IsW() ) (*pf).V(j)->q += q; // Sommo la quadrica ai vertici for(j=0;j<3;++j) if( (*pf).IsB(j)) // Bordo! { Plane3 pb; // Piano di bordo // Calcolo la normale al piano di bordo e la sua distanza // Nota che la lunghezza dell'edge DEVE essere Normalizzata // poiche' la pesatura in funzione dell'area e'gia fatta in p.Direction() // Senza la normalize il bordo e' pesato in funzione della grandezza della mesh (mesh grandi non decimano sul bordo) pb.SetDirection(p.Direction() ^ ( (*pf).V1(j)->cP() - (*pf).V(j)->cP() ).Normalize()); pb.SetDirection(pb.Direction()* Params().BoundaryWeight); // amplify border planes pb.SetOffset(pb.Direction() * (*pf).V(j)->cP()); q.ByPlane(pb); if( (*pf).V (j)->IsW() ) (*pf).V (j)->q += q; // Sommo le quadriche if( (*pf).V1(j)->IsW() ) (*pf).V1(j)->q += q; } } if(Params().ScaleIndependent) { vcg::tri::UpdateBounding::Box(m); //Make all quadric independent from mesh size Params().ScaleFactor = 1e8*pow(1.0/m.bbox.Diag(),6); // scaling factor //Params().ScaleFactor *=Params().ScaleFactor ; //Params().ScaleFactor *=Params().ScaleFactor ; //printf("Scale factor =%f\n",Params().ScaleFactor ); //printf("bb (%5.2f %5.2f %5.2f)-(%5.2f %5.2f %5.2f) Diag %f\n",m.bbox.min[0],m.bbox.min[1],m.bbox.min[2],m.bbox.max[0],m.bbox.max[1],m.bbox.max[2],m.bbox.Diag()); } if(Params().ComplexCheck) { // secondo loop per diminuire quadriche complex (se non c'erano i complex si poteva fare in un giro solo) //for(pf=m.face.begin();pf!=m.face.end();++pf) //if( !(*pf).IsD() && (*pf).IsR() ) // if((*pf).V(0)->IsR() &&(*pf).V(1)->IsR() &&(*pf).V(2)->IsR()) // { // for(j=0;j<3;++j) // if((*pf).IsCF(j)) // Complex! // { // if( (*pf).V (j)->IsW() ) (*pf).V (j)->q *= 0.01; // Scalo le quadriche // if( (*pf).V1(j)->IsW() ) (*pf).V1(j)->q *= 0.01; // } // } } } // // // // // // //static void InitMesh(MESH_TYPE &m){ // Params().CosineThr=cos(Params().NormalThr); // InitQuadric(m); // //m.Topology(); // //OldInitQuadric(m,UseArea); // } // CoordType ComputeMinimal() { typename TriMeshType::VertexType * v[2]; v[0] = this->pos.V(0); v[1] = this->pos.V(1); QuadricType q=v[0]->q; q+=v[1]->q; CoordType x; bool rt=q.Minimum(x); if(!rt) { x=(v[0]->P()+v[1]->P())/2; double qvx=q.Apply(x); double qv0=q.Apply(v[0]->P()); double qv1=q.Apply(v[1]->P()); if(qv0P(); if(qv1P(); } return x; } // // }; } // namespace tri } // namespace vcg #endif