C++ PointAt函数代码示例

Vector SSurface::PointAtMaybeSwapped(double u, double v, bool swapped) {
    if(swapped) {
        return PointAt(v, u);
    } else {
        return PointAt(u, v);
    }
}

ON_RevSurface* ON_Cylinder::RevSurfaceForm( ON_RevSurface* srf ) const
{
  if ( srf )
    srf->Destroy();
  ON_RevSurface* pRevSurface = NULL;
  if ( IsFinite() && IsValid() )
  {
    ON_Line line;
    line.from = PointAt(0.0,height[0]);
    line.to = PointAt(0.0,height[1]);
    ON_Interval h(height[0],height[1]); // h = evaluation domain for line (must be increasing)
    if ( h.IsDecreasing() )
      h.Swap();
    ON_LineCurve* line_curve = new ON_LineCurve( line, h[0], h[1] );
    if ( srf )
      pRevSurface = srf;
    else
      pRevSurface = new ON_RevSurface();
    pRevSurface->m_angle.Set(0.0,2.0*ON_PI);
    pRevSurface->m_t = pRevSurface->m_angle;
    pRevSurface->m_curve = line_curve;
    pRevSurface->m_axis.from = circle.plane.origin;
    pRevSurface->m_axis.to = circle.plane.origin + circle.plane.zaxis;
    pRevSurface->m_bTransposed = false;
    ON_Circle c0(circle);
    c0.Translate(height[0]*circle.plane.zaxis);
    ON_Circle c1(circle);
    c1.Translate(height[1]*circle.plane.zaxis);
    pRevSurface->m_bbox = c0.BoundingBox();
    pRevSurface->m_bbox.Union(c1.BoundingBox());
  }
  return pRevSurface;
}

int ON_LineCurve::GetNurbForm(
      ON_NurbsCurve& c,
      double tolerance,
      const ON_Interval* subdomain
      ) const
{
  int rc = 0;
  if ( c.Create( m_dim==2?2:3, false, 2, 2 ) ) 
  {
    rc = 1;
    double t0 = m_t[0];
    double t1 = m_t[1];
    if (subdomain )
    {
      if ( t0 < t1 )
      {
        const ON_Interval& sd = *subdomain;
        double s0 = sd[0];
        double s1 = sd[1];
        if (s0 < t0) s0 = t0;
        if (s1 > t1) s1 = t1;
        if (s0 < s1)
        {
          t0 = s0;
          t1 = s1;
        }
        else
          rc = 0;
      }
      else
      {
        rc = 0;
      }
    }  
    if ( t0 < t1 )
    {
      c.m_knot[0] = t0;
      c.m_knot[1] = t1;
      c.SetCV( 0, PointAt(t0));
      c.SetCV( 1, PointAt(t1));
    }
    else if ( t0 > t1 )
    {
      rc = 0;
      c.m_knot[0] = t1;
      c.m_knot[1] = t0;
      c.SetCV( 0, PointAt(t1));
      c.SetCV( 1, PointAt(t0));
    }
    else
    {
      rc = 0;
      c.m_knot[0] = 0.0;
      c.m_knot[1] = 1.0;
      c.SetCV( 0, m_line.from );
      c.SetCV( 1, m_line.to );
    }
  }
  return rc;
}

void SBezier::MakePwlWorker(List<Vector> *l, double ta, double tb,
                                double chordTol)
{
    Vector pa = PointAt(ta);
    Vector pb = PointAt(tb);

    // Can't test in the middle, or certain cubics would break.
    double tm1 = (2*ta + tb) / 3;
    double tm2 = (ta + 2*tb) / 3;

    Vector pm1 = PointAt(tm1);
    Vector pm2 = PointAt(tm2);

    double d = max(pm1.DistanceToLine(pa, pb.Minus(pa)),
                   pm2.DistanceToLine(pa, pb.Minus(pa)));

    double step = 1.0/SS.maxSegments;
    if((tb - ta) < step || d < chordTol) {
        // A previous call has already added the beginning of our interval.
        l->Add(&pb);
    } else {
        double tm = (ta + tb) / 2;
        MakePwlWorker(l, ta, tm, chordTol);
        MakePwlWorker(l, tm, tb, chordTol);
    }
}

ON_RevSurface* ON_Cone::RevSurfaceForm( ON_RevSurface* srf ) const
{
  if ( srf )
    srf->Destroy();
  ON_RevSurface* pRevSurface = NULL;
  if ( IsValid() )
  {
    ON_Line line;
    ON_Interval line_domain;
    if ( height >= 0.0 )
      line_domain.Set(0.0,height);
    else
      line_domain.Set(height,0.0);
    line.from = PointAt(0.0,line_domain[0]);
    line.to = PointAt(0.0,line_domain[1]);
    ON_LineCurve* line_curve = new ON_LineCurve( line, line_domain[0], line_domain[1] );
    if ( srf )
      pRevSurface = srf;
    else
      pRevSurface = new ON_RevSurface();
    pRevSurface->m_angle.Set(0.0,2.0*ON_PI);
    pRevSurface->m_t = pRevSurface->m_angle;
    pRevSurface->m_curve = line_curve;
    pRevSurface->m_axis.from = plane.origin;
    pRevSurface->m_axis.to = plane.origin + plane.zaxis;
    pRevSurface->m_bTransposed = FALSE;
    pRevSurface->m_bbox.m_min = plane.origin;
    pRevSurface->m_bbox.m_max = plane.origin;
    pRevSurface->m_bbox.Union(CircleAt(height).BoundingBox());
  }
  return pRevSurface;
}

ON_RevSurface* ON_Cylinder::RevSurfaceForm( ON_RevSurface* srf ) const
{
  if ( srf )
    srf->Destroy();
  ON_RevSurface* pRevSurface = NULL;
  if ( IsFinite() && IsValid() )
  {
    ON_Line line;
    line.from = PointAt(0.0,height[0]);
    line.to = PointAt(0.0,height[1]);
    ON_LineCurve* line_curve = new ON_LineCurve( line, height[0], height[1] );
    if ( srf )
      pRevSurface = srf;
    else
      pRevSurface = new ON_RevSurface();
    pRevSurface->m_angle.Set(0.0,2.0*ON_PI);
    pRevSurface->m_t = pRevSurface->m_angle;
    pRevSurface->m_curve = line_curve;
    pRevSurface->m_axis.from = circle.plane.origin;
    pRevSurface->m_axis.to = circle.plane.origin + circle.plane.zaxis;
    pRevSurface->m_bTransposed = FALSE;
    ON_Circle c0(circle);
    c0.Translate(height[0]*circle.plane.zaxis);
    ON_Circle c1(circle);
    c1.Translate(height[1]*circle.plane.zaxis);
    pRevSurface->m_bbox = c0.BoundingBox();
    pRevSurface->m_bbox.Union(c1.BoundingBox());
  }
  return pRevSurface;
}

int 
ON_PlaneSurface::GetNurbForm( // returns 0: unable to create NURBS representation
                   //            with desired accuracy.
                   //         1: success - returned NURBS parameterization
                   //            matches the surface's to wthe desired accuracy
                   //         2: success - returned NURBS point locus matches
                   //            the surfaces's to the desired accuracy but, on
                   //            the interior of the surface's domain, the 
                   //            surface's parameterization and the NURBS
                   //            parameterization may not match to the 
                   //            desired accuracy.
        ON_NurbsSurface& nurbs,
        double tolerance
        ) const
{
  ON_BOOL32 rc = IsValid();

  if( !rc )
  {
    if (    m_plane.origin.x != ON_UNSET_VALUE 
         && m_plane.xaxis.x != ON_UNSET_VALUE 
         && m_plane.yaxis.x != ON_UNSET_VALUE
         && m_domain[0].IsIncreasing() && m_domain[1].IsIncreasing()
         && m_extents[0].Length() > 0.0 && m_extents[1].Length() > 0.0
         )
    {
      ON_3dVector N = ON_CrossProduct(m_plane.xaxis,m_plane.yaxis);
      if ( N.Length() <= 1.0e-4 )
      {
        ON_WARNING("ON_PlaneSurface::GetNurbForm - using invalid surface.");
        rc = true;
      }
    }
  }

  if ( rc ) 
  {
    nurbs.m_dim = 3;
    nurbs.m_is_rat = 0;
    nurbs.m_order[0] = nurbs.m_order[1] = 2;
    nurbs.m_cv_count[0] = nurbs.m_cv_count[1] = 2;
    nurbs.m_cv_stride[1] = nurbs.m_dim;
    nurbs.m_cv_stride[0] = nurbs.m_cv_stride[1]*nurbs.m_cv_count[1];
    nurbs.ReserveCVCapacity(12);
    nurbs.ReserveKnotCapacity(0,2);
    nurbs.ReserveKnotCapacity(1,2);
    nurbs.m_knot[0][0] = m_domain[0][0];
    nurbs.m_knot[0][1] = m_domain[0][1];
    nurbs.m_knot[1][0] = m_domain[1][0];
    nurbs.m_knot[1][1] = m_domain[1][1];
    nurbs.SetCV( 0, 0, PointAt( m_domain[0][0], m_domain[1][0] ));
    nurbs.SetCV( 0, 1, PointAt( m_domain[0][0], m_domain[1][1] ));
    nurbs.SetCV( 1, 0, PointAt( m_domain[0][1], m_domain[1][0] ));
    nurbs.SetCV( 1, 1, PointAt( m_domain[0][1], m_domain[1][1] ));
  }

  return rc;
}

// ---------------------------------------------------------------------------------- RHTML_text_view - Draw -
void RHTMLtextview::Draw(BRect inRect)
{
	BTextView::Draw(inRect);
	if (fTarget->fNumView->Frame().top != fScrollView->ScrollBar(B_VERTICAL)->Value())
	fTarget->fNumView->MoveTo(BPoint(0, 0 - fScrollView->ScrollBar(B_VERTICAL)->Value()));

	if (fTarget->IsEnabled())
		fTarget->fNumView->UpdateNum();
	if (PointAt(TextLength() - 1).y + 50 > fTarget->fNumView->Bounds().bottom)
		fTarget->fNumView->ResizeTo(fTarget->fNumView->Bounds().right, PointAt(TextLength() - 1).y + 50);
}

void SSurface::EdgeNormalsWithinSurface(Point2d auv, Point2d buv,
                                        Vector *pt,
                                        Vector *enin, Vector *enout,
                                        Vector *surfn,
                                        uint32_t auxA,
                                        SShell *shell, SShell *sha, SShell *shb)
{
    // the midpoint of the edge
    Point2d muv  = (auv.Plus(buv)).ScaledBy(0.5);

    *pt    = PointAt(muv);

    // If this edge just approximates a curve, then refine our midpoint so
    // so that it actually lies on that curve too. Otherwise stuff like
    // point-on-face tests will fail, since the point won't actually lie
    // on the other face.
    hSCurve hc = { auxA };
    SCurve *sc = shell->curve.FindById(hc);
    if(sc->isExact && sc->exact.deg != 1) {
        double t;
        sc->exact.ClosestPointTo(*pt, &t, false);
        *pt = sc->exact.PointAt(t);
        ClosestPointTo(*pt, &muv);
    } else if(!sc->isExact) {
        SSurface *trimmedA = sc->GetSurfaceA(sha, shb),
                 *trimmedB = sc->GetSurfaceB(sha, shb);
        *pt = trimmedA->ClosestPointOnThisAndSurface(trimmedB, *pt);
        ClosestPointTo(*pt, &muv);
    }

    *surfn = NormalAt(muv.x, muv.y);

    // Compute the edge's inner normal in xyz space.
    Vector ab    = (PointAt(auv)).Minus(PointAt(buv)),
           enxyz = (ab.Cross(*surfn)).WithMagnitude(SS.ChordTolMm());
    // And based on that, compute the edge's inner normal in uv space. This
    // vector is perpendicular to the edge in xyz, but not necessarily in uv.
    Vector tu, tv;
    TangentsAt(muv.x, muv.y, &tu, &tv);
    Point2d enuv;
    enuv.x = enxyz.Dot(tu) / tu.MagSquared();
    enuv.y = enxyz.Dot(tv) / tv.MagSquared();

    // Compute the inner and outer normals of this edge (within the srf),
    // in xyz space. These are not necessarily antiparallel, if the
    // surface is curved.
    Vector pin   = PointAt(muv.Minus(enuv)),
           pout  = PointAt(muv.Plus(enuv));
    *enin  = pin.Minus(*pt),
    *enout = pout.Minus(*pt);
}

void SSurface::TrimFromEdgeList(SEdgeList *el, bool asUv) {
    el->l.ClearTags();

    STrimBy stb = {};
    for(;;) {
        // Find an edge, any edge; we'll start from there.
        SEdge *se;
        for(se = el->l.First(); se; se = el->l.NextAfter(se)) {
            if(se->tag) continue;
            break;
        }
        if(!se) break;
        se->tag = 1;
        stb.start = se->a;
        stb.finish = se->b;
        stb.curve.v = se->auxA;
        stb.backwards = se->auxB ? true : false;

        // Find adjoining edges from the same curve; those should be
        // merged into a single trim.
        bool merged;
        do {
            merged = false;
            for(se = el->l.First(); se; se = el->l.NextAfter(se)) {
                if(se->tag)                         continue;
                if(se->auxA != (int)stb.curve.v)    continue;
                if(( se->auxB && !stb.backwards) ||
                   (!se->auxB &&  stb.backwards))   continue;

                if((se->a).Equals(stb.finish)) {
                    stb.finish = se->b;
                    se->tag = 1;
                    merged = true;
                } else if((se->b).Equals(stb.start)) {
                    stb.start = se->a;
                    se->tag = 1;
                    merged = true;
                }
            }
        } while(merged);

        if(asUv) {
            stb.start  = PointAt(stb.start.x,  stb.start.y);
            stb.finish = PointAt(stb.finish.x, stb.finish.y);
        }

        // And add the merged trim, with xyz (not uv like the polygon) pts
        trim.Add(&stb);
    }
}

bool World::Clicked(sf::Vector2i mouse_pos) {
	Point p = PointAt(sf::Vector2f(mouse_pos.x, mouse_pos.y));
	if(mPlayerActor->IsValidAddPoint(p, false))
		return mPlayerActor->Clicked(p);
	else
		return false;
}

ON_3dPoint ON_Box::ClosestPointTo( ON_3dPoint point ) const
{
  // Do not validate - it is too slow.
  double r,s,t;
  ClosestPointTo(point,&r,&s,&t);
  return PointAt(r,s,t);
}

ON_BOOL32 ON_ArcCurve::SetEndPoint(ON_3dPoint end_point)
{
  if (IsCircle())
    return false;
  ON_BOOL32 rc = false;
  if ( m_dim == 3 || end_point.z == 0.0 )
  {
    ON_3dPoint P;
    ON_3dVector T;
    double t = Domain()[0];
    Ev1Der( t, P, T );
    ON_Arc a;
    rc = a.Create( P, T, end_point );
    if ( rc )
    {
      m_arc = a;
    }
    else {
      ON_3dPoint start_point = PointAt(Domain()[0]);
      if (end_point.DistanceTo(start_point) < ON_ZERO_TOLERANCE*m_arc.Radius()){
        //make arc into circle
        m_arc.plane.xaxis = start_point - m_arc.Center();
        m_arc.plane.xaxis.Unitize();
        m_arc.plane.yaxis = ON_CrossProduct(m_arc.Normal(), m_arc.plane.xaxis);
        m_arc.plane.yaxis.Unitize();
        m_arc.SetAngleRadians(2.0*ON_PI);
        rc = true;
      }
    }
  }
  return rc;  
}

// returns point on circle that is arc to given point
ON_3dPoint ON_Arc::ClosestPointTo( 
       const ON_3dPoint& pt
       ) const
{
  double t = m_angle[0];
  ClosestPointTo( pt, &t );
  return PointAt(t);
}

ON_BOOL32 ON_LineCurve::Trim( const ON_Interval& domain )
{
  ON_BOOL32 rc = false;
  if ( domain.IsIncreasing() )
  {
    ON_3dPoint p = PointAt( domain[0] );
    ON_3dPoint q = PointAt( domain[1] );
		if( p.DistanceTo(q)>0){								// 2 April 2003 Greg Arden A successfull trim 
																					// should return an IsValid ON_LineCurve .
			m_line.from = p;
			m_line.to = q;
			m_t = domain;
			rc = true;
		}
  }
  return rc;
}