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- //
- // IGL Lib - Simple C++ mesh library
- //
- // Copyright 2011, Daniele Panozzo. All rights reserved.
- #ifndef EDGETOPOLOGY_H
- #define EDGETOPOLOGY_H
- #include <Eigen/Core>
- #include <string>
- namespace igl
- {
- // Initialize Edges and their topological relations
-
- // Output:
- // E : #Ex2, Stores the edge description as pair of indices to vertices
- // FE : #Fx3, Stores the Triangle-Edge relation
- // EF : #Ex2: Stores the Edge-Triangle relation (unsorted)
- void edgetopology(Eigen::MatrixXd& V, Eigen::MatrixXi& F,
- Eigen::MatrixXi& E, Eigen::MatrixXi& FE, Eigen::MatrixXi& EF)
- {
- assert(isManifold());
- vector<vector<int> > ETT;
- for(int f=0;f<F.rows();++f)
- for (int i=0;i<3;++i)
- {
- // v1 v2 f vi
- int v1 = F(f,i);
- int v2 = F(f,(i+1)%3);
- if (v1 > v2) std::swap(v1,v2);
- vector<int> r(4);
- r[0] = v1; r[1] = v2;
- r[2] = f; r[3] = i;
- ETT.push_back(r);
- }
- std::sort(ETT.begin(),ETT.end());
-
- // count the number of edges (assume manifoldness)
- int En = 1; // the last is always counted
- for(int i=0;i<ETT.size()-1;++i)
- if (!((ETT[i][0] == ETT[i+1][0]) && (ETT[i][1] == ETT[i+1][1])))
- ++En;
-
- E = MatrixXi::Constant((int)(En),2,-1);
- FE = MatrixXi::Constant((int)(F.rows()),3,-1);
- EF = MatrixXi::Constant((int)(En),2,-1);
- En = 0;
-
- for(int i=0;i<ETT.size();++i)
- {
-
- for(int j=0;j<ETT[i].size();++j)
- {
- cerr << ETT[i][j] << "\t\t";
- }
- cerr << endl;
- }
-
-
- for(int i=0;i<ETT.size();++i)
- {
- if (i == ETT.size()-1 ||
- !((ETT[i][0] == ETT[i+1][0]) && (ETT[i][1] == ETT[i+1][1]))
- )
- {
- // Border edge
- vector<int>& r1 = ETT[i];
- E(En,0) = r1[0];
- E(En,1) = r1[1];
- EF(En,0) = r1[2];
- FE(r1[2],r1[3]) = En;
- }
- else
- {
- vector<int>& r1 = ETT[i];
- vector<int>& r2 = ETT[i+1];
- E(En,0) = r1[0];
- E(En,1) = r1[1];
- EF(En,0) = r1[2];
- EF(En,1) = r2[2];
- FE(r1[2],r1[3]) = En;
- FE(r2[2],r2[3]) = En;
- ++i; // skip the next one
- }
- ++En;
- }
- }
- }
- #endif
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