DGtal 1.3.0
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geometry/volumes/digitalPolyhedronBuilder3D.cpp

This example shows how to use the fully convex envelope to build a digital polyhedron from an arbitrary mesh. It uses DigitalConvexity::envelope for computations.

See also
Digital polyhedra

For instance, you may call it on object "spot.obj" as

digitalPolyhedronBuilder3D ../examples/samples/spot.obj 0.005 7

The last parameter specifies whether you want to see vertices (1), edges (2) and faces (4), or any combination.

Digital polyhedral model of 'spot.obj' at gridstep 0.005
Digital polyhedral model of 'spot.obj' at gridstep 0.005 (vertices and edges only)
namespace DGtal {
} // namespace DGtal {
#include <iostream>
#include <queue>
#include "DGtal/base/Common.h"
#include "DGtal/helpers/StdDefs.h"
#include "DGtal/io/viewers/Viewer3D.h"
#include "DGtal/shapes/Shapes.h"
#include "DGtal/shapes/SurfaceMesh.h"
#include "DGtal/io/readers/SurfaceMeshReader.h"
#include "DGtal/geometry/volumes/DigitalConvexity.h"
#include "ConfigExamples.h"
using namespace std;
using namespace DGtal;
typedef Z3i::Space Space;
typedef Z3i::SCell SCell;
typedef Space::Point Point;
typedef Space::RealPoint RealPoint;
typedef Space::RealVector RealVector;
typedef Space::Vector Vector;
typedef std::vector<Point> PointRange;
int main( int argc, char** argv )
{
trace.info() << "Usage: " << argv[ 0 ] << " <input.obj> <h> <view>" << std::endl;
trace.info() << "\tComputes a digital polyhedron from an OBJ file" << std::endl;
trace.info() << "\t- input.obj: choose your favorite mesh" << std::endl;
trace.info() << "\t- h [==1]: the digitization gridstep" << std::endl;
trace.info() << "\t- view [==7]: display vertices(1), edges(2), faces(4)" << std::endl;
string filename = examplesPath + "samples/lion.obj";
std::string fn = argc > 1 ? argv[ 1 ] : filename; //< vol filename
double h = argc > 2 ? atof( argv[ 2 ] ) : 1.0;
int view = argc > 3 ? atoi( argv[ 3 ] ) : 7;
// Read OBJ file
std::ifstream input( fn.c_str() );
if ( ! ok )
{
trace.error() << "Unable to read obj file : " << fn << std::endl;
return 1;
}
QApplication application(argc,argv);
typedef Viewer3D<Space,KSpace> MViewer;
MViewer viewer;
viewer.setWindowTitle("digitalPolyhedronBuilder3D");
viewer.show();
Point lo(-500,-500,-500);
Point up(500,500,500);
DigitalConvexity< KSpace > dconv( lo, up );
auto vertices = std::vector<Point>( surfmesh.nbVertices() );
for ( auto v : surfmesh )
{
RealPoint p = (1.0 / h) * surfmesh.position( v );
Point q ( (Integer) round( p[ 0 ] ),
(Integer) round( p[ 1 ] ),
(Integer) round( p[ 2 ] ) );
vertices[ v ] = q;
}
std::set< Point > faces_set, edges_set;
auto faceVertices = surfmesh.allIncidentVertices();
auto edgeVertices = surfmesh.allEdgeVertices();
trace.beginBlock( "Computing polyhedron" );
for ( int f = 0; f < surfmesh.nbFaces(); ++f )
{
for ( auto v : faceVertices[ f ] )
X.push_back( vertices[ v ] );
auto F = dconv.envelope( X, Algorithm::DIRECT );
faces_set.insert( F.cbegin(), F.cend() );
}
for ( int e = 0; e < surfmesh.nbEdges(); ++e )
{
{ vertices[ edgeVertices[ e ].first ],
vertices[ edgeVertices[ e ].second ] };
auto E = dconv.envelope( X, Algorithm::DIRECT );
edges_set.insert( E.cbegin(), E.cend() );
}
std::vector< Point > face_points, edge_points;
std::vector< Point > vertex_points = vertices;
std::sort( vertex_points.begin(), vertex_points.end() );
std::set_difference( faces_set.cbegin(), faces_set.cend(),
edges_set.cbegin(), edges_set.cend(),
std::back_inserter( face_points ) );
std::set_difference( edges_set.cbegin(), edges_set.cend(),
vertex_points.cbegin(), vertex_points.cend(),
std::back_inserter( edge_points ) );
auto total = vertex_points.size() + edge_points.size() + face_points.size();
trace.info() << "#vertex points=" << vertex_points.size() << std::endl;
trace.info() << "#edge points=" << edge_points.size() << std::endl;
trace.info() << "#face points=" << face_points.size() << std::endl;
trace.info() << "#total points=" << total << std::endl;
// display everything
Color colors[] = { Color::Black, Color( 100, 100, 100 ), Color( 200, 200, 200 ) };
if ( view & 0x1 )
{
viewer.setLineColor( colors[ 0 ] );
viewer.setFillColor( colors[ 0 ] );
for ( auto p : vertices ) viewer << p;
}
if ( view & 0x2 )
{
viewer.setLineColor( colors[ 1 ] );
viewer.setFillColor( colors[ 1 ] );
for ( auto p : edge_points ) viewer << p;
}
if ( view & 0x4 )
{
viewer.setLineColor( colors[ 2 ] );
viewer.setFillColor( colors[ 2 ] );
for ( auto p : face_points ) viewer << p;
}
viewer << MViewer::updateDisplay;
return application.exec();
}
// //
Structure representing an RGB triple with alpha component.
Definition: Color.h:68
PointRange envelope(const PointRange &Z, EnvelopeAlgorithm algo=EnvelopeAlgorithm::DIRECT) const
Aim: This class is a model of CCellularGridSpaceND. It represents the cubical grid as a cell complex,...
void beginBlock(const std::string &keyword="")
std::ostream & error()
std::ostream & info()
double endBlock()
virtual void show()
Overload QWidget method in order to add a call to updateList() method (to ensure that the lists are w...
Z3i::SCell SCell
std::vector< Point > PointRange
DGtal::int32_t Integer
Definition: StdDefs.h:143
DGtal is the top-level namespace which contains all DGtal functions and types.
Trace trace
Definition: Common.h:154
std::pair< typename graph_traits< DGtal::DigitalSurface< TDigitalSurfaceContainer > >::vertex_iterator, typename graph_traits< DGtal::DigitalSurface< TDigitalSurfaceContainer > >::vertex_iterator > vertices(const DGtal::DigitalSurface< TDigitalSurfaceContainer > &digSurf)
STL namespace.
Represents a signed cell in a cellular grid space by its Khalimsky coordinates and a boolean value.
Aim: An helper class for reading mesh files (Wavefront OBJ at this point) and creating a SurfaceMesh.
Aim: Represents an embedded mesh as faces and a list of vertices. Vertices may be shared among faces ...
Definition: SurfaceMesh.h:92
Z2i::RealPoint RealPoint
int main()
Definition: testBits.cpp:56
MyPointD Point
Definition: testClone2.cpp:383
FreemanChain< int >::Vector Vector
HyperRectDomain< Space > Domain