//! Can this BSpline be represented by a straight line?
bool BSpline::isLine()
{
bool result = false;
BRepAdaptor_Curve c(occEdge);
Handle_Geom_BSplineCurve spline = c.BSpline();
if (spline->Degree() == 1) {
result = true;
}
return result;
}
Py::List BSplineCurvePy::getKnotSequence(void) const
{
Handle_Geom_BSplineCurve curve = Handle_Geom_BSplineCurve::DownCast
(getGeometryPtr()->handle());
Standard_Integer m = 0;
if (curve->IsPeriodic()) {
// knots=poles+2*degree-mult(1)+2
m = curve->NbPoles() + 2*curve->Degree() - curve->Multiplicity(1) + 2;
}
else {
// knots=poles+degree+1
for (int i=1; i<= curve->NbKnots(); i++)
m += curve->Multiplicity(i);
}
TColStd_Array1OfReal k(1,m);
curve->KnotSequence(k);
Py::List list;
for (Standard_Integer i=k.Lower(); i<=k.Upper(); i++) {
list.append(Py::Float(k(i)));
}
return list;
}
Py::Int BSplineCurvePy::getDegree(void) const
{
Handle_Geom_BSplineCurve curve = Handle_Geom_BSplineCurve::DownCast
(getGeometryPtr()->handle());
return Py::Int(curve->Degree());
}
BSpline::BSpline(const TopoDS_Edge &e)
{
geomType = BSPLINE;
BRepAdaptor_Curve c(e);
occEdge = e;
Handle_Geom_BSplineCurve spline = c.BSpline();
bool fail = false;
double f,l;
gp_Pnt s,m,ePt;
//if startpoint == endpoint conversion to BSpline will fail
//Base::Console().Message("TRACE - Geometry::BSpline - start(%.3f,%.3f,%.3f) end(%.3f,%.3f,%.3f)\n",
// s.X(),s.Y(),s.Z(),ePt.X(),ePt.Y(),ePt.Z());
if (spline->Degree() > 3) { //if spline is too complex, approximate it
Standard_Real tol3D = 0.001; //1/1000 of a mm? screen can't resolve this
Standard_Integer maxDegree = 3, maxSegment = 10;
Handle_BRepAdaptor_HCurve hCurve = new BRepAdaptor_HCurve(c);
// approximate the curve using a tolerance
//Approx_Curve3d approx(hCurve, tol3D, GeomAbs_C2, maxSegment, maxDegree); //gives degree == 5 ==> too many poles ==> buffer overrun
Approx_Curve3d approx(hCurve, tol3D, GeomAbs_C0, maxSegment, maxDegree);
if (approx.IsDone() && approx.HasResult()) {
spline = approx.Curve();
} else {
if (approx.HasResult()) { //result, but not within tolerance
spline = approx.Curve();
Base::Console().Log("Geometry::BSpline - result not within tolerance\n");
} else {
fail = true;
f = c.FirstParameter();
l = c.LastParameter();
s = c.Value(f);
m = c.Value((l+f)/2.0);
ePt = c.Value(l);
Base::Console().Log("Error - Geometry::BSpline - no result- from:(%.3f,%.3f) to:(%.3f,%.3f) poles: %d\n",
s.X(),s.Y(),ePt.X(),ePt.Y(),spline->NbPoles());
throw Base::Exception("Geometry::BSpline - could not approximate curve");
}
}
}
GeomConvert_BSplineCurveToBezierCurve crt(spline);
gp_Pnt controlPoint;
if (fail) {
BezierSegment tempSegment;
tempSegment.poles = 3;
tempSegment.degree = 2;
tempSegment.pnts.push_back(Base::Vector2d(s.X(),s.Y()));
tempSegment.pnts.push_back(Base::Vector2d(m.X(),m.Y()));
tempSegment.pnts.push_back(Base::Vector2d(ePt.X(),ePt.Y()));
segments.push_back(tempSegment);
} else {
for (Standard_Integer i = 1; i <= crt.NbArcs(); ++i) {
BezierSegment tempSegment;
Handle_Geom_BezierCurve bezier = crt.Arc(i);
if (bezier->Degree() > 3) {
Base::Console().Log("Geometry::BSpline - converted curve degree > 3\n");
}
tempSegment.poles = bezier->NbPoles();
tempSegment.degree = bezier->Degree();
for (int pole = 1; pole <= tempSegment.poles; ++pole) {
controlPoint = bezier->Pole(pole);
tempSegment.pnts.push_back(Base::Vector2d(controlPoint.X(), controlPoint.Y()));
}
segments.push_back(tempSegment);
}
}
}
BSpline::BSpline(const TopoDS_Edge &e)
{
geomType = BSPLINE;
BRepAdaptor_Curve c(e);
occEdge = e;
Handle_Geom_BSplineCurve spline = c.BSpline();
bool fail = false;
double f,l;
gp_Pnt s,m,ePt;
//if startpoint == endpoint conversion to BSpline will fail
if (spline->Degree() > 3) { //if spline is too complex, approximate it
Standard_Real tol3D = 0.001; //1/1000 of a mm? screen can't resolve this
Standard_Integer maxDegree = 3, maxSegment = 10;
Handle_BRepAdaptor_HCurve hCurve = new BRepAdaptor_HCurve(c);
// approximate the curve using a tolerance
//Approx_Curve3d approx(hCurve, tol3D, GeomAbs_C2, maxSegment, maxDegree); //gives degree == 5 ==> too many poles ==> buffer overrun
Approx_Curve3d approx(hCurve, tol3D, GeomAbs_C0, maxSegment, maxDegree);
if (approx.IsDone() && approx.HasResult()) {
spline = approx.Curve();
} else {
if (approx.HasResult()) { //result, but not within tolerance
spline = approx.Curve();
Base::Console().Log("Geometry::BSpline - result not within tolerance\n");
} else {
fail = true;
f = c.FirstParameter();
l = c.LastParameter();
s = c.Value(f);
m = c.Value((l+f)/2.0);
ePt = c.Value(l);
Base::Console().Log("Error - Geometry::BSpline - from:(%.3f,%.3f) to:(%.3f,%.3f) poles: %d\n",
s.X(),s.Y(),ePt.X(),ePt.Y(),spline->NbPoles());
//throw Base::Exception("Geometry::BSpline - could not approximate curve");
}
}
}
GeomConvert_BSplineCurveToBezierCurve crt(spline);
BezierSegment tempSegment;
gp_Pnt controlPoint;
if (fail) {
tempSegment.poles = 3;
tempSegment.pnts[0] = Base::Vector2D(s.X(),s.Y());
tempSegment.pnts[1] = Base::Vector2D(m.X(),m.Y());
tempSegment.pnts[2] = Base::Vector2D(ePt.X(),ePt.Y());
segments.push_back(tempSegment);
} else {
for (Standard_Integer i = 1; i <= crt.NbArcs(); ++i) {
Handle_Geom_BezierCurve bezier = crt.Arc(i);
if (bezier->Degree() > 3) {
throw Base::Exception("Geometry::BSpline - converted curve degree > 3");
}
tempSegment.poles = bezier->NbPoles();
// Note: We really only need to keep the pnts[0] for the first Bezier segment,
// assuming this only gets used as in QGIViewPart::drawPainterPath
// ...it also gets used in GeometryObject::calcBoundingBox(), similar note applies
for (int pole = 1; pole <= tempSegment.poles; ++pole) {
controlPoint = bezier->Pole(pole);
tempSegment.pnts[pole - 1] = Base::Vector2D(controlPoint.X(), controlPoint.Y());
}
segments.push_back(tempSegment);
}
}
}
void DXFOutput::printBSpline(const BRepAdaptor_Curve& c, int id, std::ostream& out) //Not even close yet- DF
{
try {
std::stringstream str;
Handle_Geom_BSplineCurve spline = c.BSpline();
if (spline->Degree() > 3) {
Standard_Real tol3D = 0.001;
Standard_Integer maxDegree = 3, maxSegment = 10;
Handle_BRepAdaptor_HCurve hCurve = new BRepAdaptor_HCurve(c);
// approximate the curve using a tolerance
Approx_Curve3d approx(hCurve,tol3D,GeomAbs_C2,maxSegment,maxDegree);
if (approx.IsDone() && approx.HasResult()) {
// have the result
spline = approx.Curve();
}
}
GeomConvert_BSplineCurveToBezierCurve crt(spline);
//GeomConvert_BSplineCurveKnotSplitting crt(spline,0);
Standard_Integer arcs = crt.NbArcs();
//Standard_Integer arcs = crt.NbSplits()-1;
str << 0 << endl
<< "SECTION" << endl
<< 2 << endl
<< "ENTITIES" << endl
<< 0 << endl
<< "SPLINE" << endl;
//<< 8 << endl
//<< 0 << endl
//<< 66 << endl
//<< 1 << endl
//<< 0 << endl;
for (Standard_Integer i=1; i<=arcs; i++) {
Handle_Geom_BezierCurve bezier = crt.Arc(i);
Standard_Integer poles = bezier->NbPoles();
//Standard_Integer poles = bspline->NbPoles();
//gp_Pnt p1 = bspline->Pole(1);
if (bezier->Degree() == 3) {
if (poles != 4)
Standard_Failure::Raise("do it the generic way");
gp_Pnt p1 = bezier->Pole(1);
gp_Pnt p2 = bezier->Pole(2);
gp_Pnt p3 = bezier->Pole(3);
gp_Pnt p4 = bezier->Pole(4);
if (i == 1) {
str
<< 10 << endl
<< p1.X() << endl
<< 20 << endl
<< p1.Y() << endl
<< 30 << endl
<< 0 << endl
<< 10 << endl
<< p2.X() << endl
<< 20 << endl
<< p2.Y() << endl
<< 30 << endl
<< 0 << endl
<< 10 << endl
<< p3.X() << endl
<< 20 << endl
<< p3.Y() << endl
<< 30 << endl
<< 0 << endl
<< 10 << endl
<< p4.X() << endl
<< 20 << endl
<< p4.Y() << endl
<< 30 << endl
<< 0 << endl
<< 12 << endl
<< p1.X() << endl
<< 22 << endl
<< p1.Y() << endl
<< 32 << endl
<< 0 << endl
<< 13 << endl
<< p4.X() << endl
<< 23 << endl
<< p4.Y() << endl
<< 33 << endl
<< 0 << endl;
}
else {
str
<< 10 << endl
<< p3.X() << endl
<< 20 << endl
<< p3.Y() << endl
<< 30 << endl
<< 0 << endl
<< 10 << endl
<< p4.X() << endl
<< 20 << endl
<< p4.Y() << endl
<< 30 << endl
<< 0 << endl
<< 12 << endl
<< p3.X() << endl
<< 22 << endl
<< p3.Y() << endl
<< 32 << endl
<< 0 << endl
<< 13 << endl
<< p4.X() << endl
<< 23 << endl
<< p4.Y() << endl
<< 33 << endl
<< 0 << endl;
}
}
else if (bezier->Degree() == 2) {
if (poles != 3)
Standard_Failure::Raise("do it the generic way");
gp_Pnt p1 = bezier->Pole(1);
gp_Pnt p2 = bezier->Pole(2);
gp_Pnt p3 = bezier->Pole(3);
if (i == 1) {
str
<< 10 << endl
<< p1.X() << endl
<< 20 << endl
<< p1.Y() << endl
<< 30 << endl
<< 0 << endl
<< 10 << endl
<< p2.X() << endl
<< 20 << endl
<< p2.Y() << endl
<< 30 << endl
<< 0 << endl
<< 10 << endl
<< p3.X() << endl
<< 20 << endl
<< p3.Y() << endl
<< 30 << endl
<< 0 << endl
<< 12 << endl
<< p1.X() << endl
<< 22 << endl
<< p1.Y() << endl
<< 32 << endl
<< 0 << endl
<< 13 << endl
<< p3.X() << endl
<< 23 << endl
<< p3.Y() << endl
<< 33 << endl
<< 0 << endl;
}
else {
str
<< 10 << endl
<< p3.X() << endl
<< 20 << endl
<< p3.Y() << endl
<< 30 << endl
<< 0 << endl;
}
}
else {
Standard_Failure::Raise("do it the generic way");
}
}
//str << "\" />";
out << str.str();
}
catch (Standard_Failure) {
printGeneric(c, id, out);
}
}
void SVGOutput::printBSpline(const BRepAdaptor_Curve& c, int id, std::ostream& out)
{
try {
std::stringstream str;
Handle_Geom_BSplineCurve spline = c.BSpline();
if (spline->Degree() > 3) {
Standard_Real tol3D = 0.001;
Standard_Integer maxDegree = 3, maxSegment = 10;
Handle_BRepAdaptor_HCurve hCurve = new BRepAdaptor_HCurve(c);
// approximate the curve using a tolerance
Approx_Curve3d approx(hCurve,tol3D,GeomAbs_C2,maxSegment,maxDegree);
if (approx.IsDone() && approx.HasResult()) {
// have the result
spline = approx.Curve();
}
}
GeomConvert_BSplineCurveToBezierCurve crt(spline);
Standard_Integer arcs = crt.NbArcs();
str << "<path d=\"M";
for (Standard_Integer i=1; i<=arcs; i++) {
Handle_Geom_BezierCurve bezier = crt.Arc(i);
Standard_Integer poles = bezier->NbPoles();
if (bezier->Degree() == 3) {
if (poles != 4)
Standard_Failure::Raise("do it the generic way");
gp_Pnt p1 = bezier->Pole(1);
gp_Pnt p2 = bezier->Pole(2);
gp_Pnt p3 = bezier->Pole(3);
gp_Pnt p4 = bezier->Pole(4);
if (i == 1) {
str << p1.X() << "," << p1.Y() << " C"
<< p2.X() << "," << p2.Y() << " "
<< p3.X() << "," << p3.Y() << " "
<< p4.X() << "," << p4.Y() << " ";
}
else {
str << "S"
<< p3.X() << "," << p3.Y() << " "
<< p4.X() << "," << p4.Y() << " ";
}
}
else if (bezier->Degree() == 2) {
if (poles != 3)
Standard_Failure::Raise("do it the generic way");
gp_Pnt p1 = bezier->Pole(1);
gp_Pnt p2 = bezier->Pole(2);
gp_Pnt p3 = bezier->Pole(3);
if (i == 1) {
str << p1.X() << "," << p1.Y() << " Q"
<< p2.X() << "," << p2.Y() << " "
<< p3.X() << "," << p3.Y() << " ";
}
else {
str << "T"
<< p3.X() << "," << p3.Y() << " ";
}
}
else {
Standard_Failure::Raise("do it the generic way");
}
}
str << "\" />";
out << str.str();
}
catch (Standard_Failure) {
printGeneric(c, id, out);
}
}
int convert_to_ifc(const Handle_Geom_Curve& c, IfcSchema::IfcCurve*& curve, bool advanced) {
if (c->DynamicType() == STANDARD_TYPE(Geom_Line)) {
IfcSchema::IfcDirection* d;
IfcSchema::IfcCartesianPoint* p;
Handle_Geom_Line line = Handle_Geom_Line::DownCast(c);
if (!convert_to_ifc(line->Position().Location(), p, advanced)) {
return 0;
}
if (!convert_to_ifc(line->Position().Direction(), d, advanced)) {
return 0;
}
IfcSchema::IfcVector* v = new IfcSchema::IfcVector(d, 1.);
curve = new IfcSchema::IfcLine(p, v);
return 1;
} else if (c->DynamicType() == STANDARD_TYPE(Geom_Circle)) {
IfcSchema::IfcAxis2Placement3D* ax;
Handle_Geom_Circle circle = Handle_Geom_Circle::DownCast(c);
convert_to_ifc(circle->Position(), ax, advanced);
curve = new IfcSchema::IfcCircle(ax, circle->Radius());
return 1;
} else if (c->DynamicType() == STANDARD_TYPE(Geom_Ellipse)) {
IfcSchema::IfcAxis2Placement3D* ax;
Handle_Geom_Ellipse ellipse = Handle_Geom_Ellipse::DownCast(c);
convert_to_ifc(ellipse->Position(), ax, advanced);
curve = new IfcSchema::IfcEllipse(ax, ellipse->MajorRadius(), ellipse->MinorRadius());
return 1;
}
#ifdef USE_IFC4
else if (c->DynamicType() == STANDARD_TYPE(Geom_BSplineCurve)) {
Handle_Geom_BSplineCurve bspline = Handle_Geom_BSplineCurve::DownCast(c);
IfcSchema::IfcCartesianPoint::list::ptr points(new IfcSchema::IfcCartesianPoint::list);
TColgp_Array1OfPnt poles(1, bspline->NbPoles());
bspline->Poles(poles);
for (int i = 1; i <= bspline->NbPoles(); ++i) {
IfcSchema::IfcCartesianPoint* p;
if (!convert_to_ifc(poles.Value(i), p, advanced)) {
return 0;
}
points->push(p);
}
IfcSchema::IfcKnotType::IfcKnotType knot_spec = opencascade_knotspec_to_ifc(bspline->KnotDistribution());
std::vector<int> mults;
std::vector<double> knots;
std::vector<double> weights;
TColStd_Array1OfInteger bspline_mults(1, bspline->NbKnots());
TColStd_Array1OfReal bspline_knots(1, bspline->NbKnots());
TColStd_Array1OfReal bspline_weights(1, bspline->NbPoles());
bspline->Multiplicities(bspline_mults);
bspline->Knots(bspline_knots);
bspline->Weights(bspline_weights);
opencascade_array_to_vector(bspline_mults, mults);
opencascade_array_to_vector(bspline_knots, knots);
opencascade_array_to_vector(bspline_weights, weights);
bool rational = false;
for (std::vector<double>::const_iterator it = weights.begin(); it != weights.end(); ++it) {
if ((*it) != 1.) {
rational = true;
break;
}
}
if (rational) {
curve = new IfcSchema::IfcRationalBSplineCurveWithKnots(
bspline->Degree(),
points,
IfcSchema::IfcBSplineCurveForm::IfcBSplineCurveForm_UNSPECIFIED,
bspline->IsClosed(),
false,
mults,
knots,
knot_spec,
weights
);
} else {
curve = new IfcSchema::IfcBSplineCurveWithKnots(
bspline->Degree(),
points,
IfcSchema::IfcBSplineCurveForm::IfcBSplineCurveForm_UNSPECIFIED,
bspline->IsClosed(),
false,
mults,
knots,
knot_spec
);
}
return 1;
}
#endif
return 0;
}
