Part: add BezierCurve constrained interpolation
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@@ -156,5 +156,15 @@ ensures that:
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|t1-t0| < UTolerance =""==> |f(t1)-f(t0)| < Tolerance3D</UserDocu>
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</Documentation>
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</Methode>
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<Methode Name="interpolate">
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<Documentation>
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<UserDocu>Interpolates a list of constraints.
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Each constraint is a list of a point and some optional derivatives
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An optional list of parameters can be passed. It must be of same size as constraint list.
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Otherwise, a simple uniform parametrisation is used.
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Example :
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bezier.interpolate([[pt1, deriv11, deriv12], [pt2,], [pt3, deriv31]], [0, 0.5, 1.0])</UserDocu>
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</Documentation>
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</Methode>
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</PythonExport>
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</GenerateModel>
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@@ -27,6 +27,9 @@
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# include <gp_Pnt.hxx>
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# include <TColStd_Array1OfReal.hxx>
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# include <TColgp_Array1OfPnt.hxx>
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# include <math_Matrix.hxx>
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# include <math_Gauss.hxx>
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# include <BSplCLib.hxx>
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#endif
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#include <Base/VectorPy.h>
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@@ -380,6 +383,103 @@ Py::Object BezierCurvePy::getEndPoint(void) const
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return Py::Vector(Base::Vector3d(pnt.X(), pnt.Y(), pnt.Z()));
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}
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PyObject* BezierCurvePy::interpolate(PyObject * args)
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{
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PyObject* obj;
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PyObject* par=0;
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if (!PyArg_ParseTuple(args, "O|O", &obj, &par))
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return 0;
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try {
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Handle(Geom_BezierCurve) curve = Handle(Geom_BezierCurve)::DownCast
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(getGeometryPtr()->handle());
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Py::Sequence constraints(obj);
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int nb_pts = constraints.size();
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if (nb_pts < 2)
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Standard_Failure::Raise("not enough points given");
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TColStd_Array1OfReal params(1, nb_pts);
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if (par) {
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Py::Sequence plist(par);
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int param_size = plist.size();
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if (param_size != nb_pts)
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Standard_Failure::Raise("number of points and parameters don't match");
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int idx=1;
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for (Py::Sequence::iterator pit = plist.begin(); pit != plist.end(); ++pit) {
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Py::Float val(*pit);
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params(idx++) = (double)val;
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}
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}
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else {
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for (int idx=0; idx<nb_pts; ++idx) {
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params(idx+1) = (double)idx/((double)nb_pts-1);
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}
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}
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int num_poles = 0;
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for (Py::Sequence::iterator it1 = constraints.begin(); it1 != constraints.end(); ++it1) {
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Py::Sequence row(*it1);
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for (Py::Sequence::iterator it2 = row.begin(); it2 != row.end(); ++it2) {
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num_poles++;
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}
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}
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if (num_poles > curve->MaxDegree())
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Standard_Failure::Raise("number of constraints exceeds bezier curve capacity");
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// create a bezier-type knot sequence
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TColStd_Array1OfReal knots(1, 2*num_poles);
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for (int idx=1; idx<=num_poles; ++idx) {
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knots(idx) = params(1);
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knots(num_poles+idx) = params(nb_pts);
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}
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math_Matrix OCCmatrix(1, num_poles, 1, num_poles, 0.0);
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math_Vector res_x(1, num_poles, 0.0);
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math_Vector res_y(1, num_poles, 0.0);
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math_Vector res_z(1, num_poles, 0.0);
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int row_idx = 1;
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int cons_idx = 1;
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for (Py::Sequence::iterator it1 = constraints.begin(); it1 != constraints.end(); ++it1) {
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Py::Sequence row(*it1);
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math_Matrix bezier_eval(1, row.size(), 1, num_poles, 0.0);
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Standard_Integer first_non_zero;
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Standard_Integer error_code = BSplCLib::EvalBsplineBasis(row.size()-1, num_poles, knots, params(cons_idx), first_non_zero, bezier_eval, Standard_False);
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int idx2 = 1;
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for (Py::Sequence::iterator it2 = row.begin(); it2 != row.end(); ++it2) {
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OCCmatrix.SetRow(row_idx, bezier_eval.Row(idx2));
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Py::Vector v(*it2);
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Base::Vector3d pnt = v.toVector();
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res_x(row_idx) = pnt.x;
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res_y(row_idx) = pnt.y;
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res_z(row_idx) = pnt.z;
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idx2++;
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row_idx++;
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}
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cons_idx++;
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}
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math_Gauss gauss(OCCmatrix);
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gauss.Solve(res_x);
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if (!gauss.IsDone())
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Standard_Failure::Raise("Failed to solve equations");
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gauss.Solve(res_y);
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if (!gauss.IsDone())
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Standard_Failure::Raise("Failed to solve equations");
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gauss.Solve(res_z);
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if (!gauss.IsDone())
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Standard_Failure::Raise("Failed to solve equations");
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TColgp_Array1OfPnt poles(1,num_poles);
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for (int idx=1; idx<=num_poles; ++idx) {
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poles.SetValue(idx, gp_Pnt(res_x(idx),res_y(idx),res_z(idx)));
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}
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Handle(Geom_BezierCurve) bezier = new Geom_BezierCurve(poles);
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this->getGeomBezierCurvePtr()->setHandle(bezier);
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Py_Return;
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}
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catch (Standard_Failure& e) {
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PyErr_SetString(PartExceptionOCCError, e.GetMessageString());
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return 0;
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}
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}
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PyObject *BezierCurvePy::getCustomAttributes(const char* /*attr*/) const
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{
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return 0;
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