Dodecahedron added! (and doxigened a little bit)
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mtarini
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ba4965a409
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1706a1a0b5
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@ -24,12 +24,12 @@
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History
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$Log: not supported by cvs2svn $
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Revision 1.6 2004/05/13 21:08:00 cignoni
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Conformed C++ syntax to GCC requirements
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Revision 1.5 2004/03/18 15:29:07 cignoni
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Completed Octahedron and Icosahedron
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Revision 1.4 2004/03/11 18:14:19 tarini
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prova
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Revision 1.2 2004/03/03 16:11:46 cignoni
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First working version (tetrahedron!)
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@ -39,11 +39,19 @@ First working version (tetrahedron!)
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#ifndef __VCGLIB_PLATONIC
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#define __VCGLIB_PLATONIC
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//#include <vcg/Mesh/Refine.h>
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#include<vcg/complex/trimesh/allocate.h>
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#include<vcg/math/base.h>
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namespace vcg {
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namespace tri {
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/*@{*/
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/**
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A set of functions that builds meshes
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that represent surfaces of platonic solids,
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and other simple shapes.
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The 1st parameter is the mesh that will
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be filled with the solid.
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*/
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template <class TetraMeshType>
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void Tetrahedron(TetraMeshType &in)
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{
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@ -72,6 +80,111 @@ void Tetrahedron(TetraMeshType &in)
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(*fi).V(0)=ivp[3]; (*fi).V(1)=ivp[2]; (*fi).V(2)=ivp[1];
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}
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/// builds a Dodecahedron,
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/// (each pentagon is composed of 5 triangles)
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template <class DodMeshType>
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void Dodecahedron(DodMeshType & in)
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{
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typedef DodMeshType MeshType;
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typedef typename MeshType::CoordType CoordType;
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typedef typename MeshType::VertexPointer VertexPointer;
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typedef typename MeshType::VertexIterator VertexIterator;
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typedef typename MeshType::FaceIterator FaceIterator;
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typedef typename MeshType::ScalarType ScalarType;
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const N_penta=12;
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const N_points=62;
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int penta[N_penta*3*3]=
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{20,11, 18, 18, 11, 8, 8, 11, 4,
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13,23, 4, 4, 23, 8, 8, 23, 16,
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13, 4, 30, 30, 4, 28, 28, 4, 11,
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16,34, 8, 8, 34, 18, 18, 34, 36,
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11,20, 28, 28, 20, 45, 45, 20, 38,
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13,30, 23, 23, 30, 41, 41, 30, 47,
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16,23, 34, 34, 23, 50, 50, 23, 41,
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20,18, 38, 38, 18, 52, 52, 18, 36,
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30,28, 47, 47, 28, 56, 56, 28, 45,
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50,60, 34, 34, 60, 36, 36, 60, 52,
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45,38, 56, 56, 38, 60, 60, 38, 52,
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50,41, 60, 60, 41, 56, 56, 41, 47 };
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//A B E D C
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const ScalarType p=(1.0 + math::Sqrt(5.0)) / 2.0;
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const ScalarType p2=p*p;
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const ScalarType p3=p*p*p;
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ScalarType vv[N_points*3]=
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{
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0, 0, 2*p2, p2, 0, p3, p, p2, p3,
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0, p, p3, -p, p2, p3, -p2, 0, p3,
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-p, -p2, p3, 0, -p, p3, p, -p2, p3,
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p3, p, p2, p2, p2, p2, 0, p3, p2,
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-p2, p2, p2, -p3, p, p2, -p3, -p, p2,
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-p2, -p2, p2, 0, -p3, p2, p2, -p2, p2,
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p3, -p, p2, p3, 0, p, p2, p3, p,
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-p2, p3, p, -p3, 0, p, -p2, -p3, p,
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p2, -p3, p, 2*p2, 0, 0, p3, p2, 0,
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p, p3, 0, 0, 2*p2, 0, -p, p3, 0,
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-p3, p2, 0, -2*p2, 0, 0, -p3, -p2, 0,
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-p, -p3, 0, 0, -2*p2, 0, p, -p3, 0,
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p3, -p2, 0, p3, 0, -p, p2, p3, -p,
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-p2, p3, -p, -p3, 0, -p, -p2, -p3, -p,
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p2, -p3, -p, p3, p, -p2, p2, p2, -p2,
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0, p3, -p2, -p2, p2, -p2, -p3, p, -p2,
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-p3, -p, -p2, -p2, -p2, -p2, 0, -p3, -p2,
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p2, -p2, -p2, p3, -p, -p2, p2, 0, -p3,
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p, p2, -p3, 0, p, -p3, -p, p2, -p3,
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-p2, 0, -p3, -p, -p2, -p3, 0, -p, -p3,
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p, -p2, -p3, 0, 0, -2*p2
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};
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in.Clear();
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//in.face.clear();
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Allocator<DodMeshType>::AddVertices(in,20+12);
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Allocator<DodMeshType>::AddFaces(in, 5*12); // five pentagons, each made by 5 tri
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int h,i,j,k=0,m=0;
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bool used[N_points];
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for (i=0; i<N_points; i++) used[i]=false;
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int reindex[20+12 *10];
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double xx,yy,zz, sx,sy,sz;
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int order[5]={0,1,8,6,2};
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int added[12];
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VertexIterator vi=in.vert.begin();
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for (i=0; i<12; i++) {
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sx=sy=sz=0;
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for (int j=0; j<5; j++) {
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h= penta[ i*9 + order[j] ]-1;
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xx=vv[h*3];yy=vv[h*3+1];zz=vv[h*3+2]; sx+=xx; sy+=yy; sz+=zz;
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if (!used[h]) {
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(*vi).P()=CoordType( xx, yy, zz ); vi++;
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used[h]=true;
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reindex[ h ] = m++;
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}
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};
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(*vi).P()=CoordType( sx/5.0, sy/5.0, sz/5.0 ); vi++;
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added[ i ] = m++;
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}
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vector<VertexPointer> index(in.vn);
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for(j=0,vi=in.vert.begin();j<in.vn;++j,++vi) index[j] = &(*vi);
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FaceIterator fi=in.face.begin();
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for (i=0; i<12; i++) {
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for (j=0; j<5; j++){
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(*fi).V(0)=index[reindex[penta[i*9 + order[j ] ] -1 ] ];
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(*fi).V(1)=index[reindex[penta[i*9 + order[(j+1)%5] ] -1 ] ];
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(*fi).V(2)=index[added[i] ];
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fi++;
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}
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};
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};
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template <class OctMeshType>
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void Octahedron(OctMeshType &in)
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{
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