コード例 #1
0
ファイル: surface.cpp プロジェクト: jagannathanraman/skia
    void onDraw(SkCanvas* canvas) override {
        SkImageInfo info = SkImageInfo::MakeN32Premul(100, 100);

        SkAutoTUnref<SkSurface> surf(canvas->newSurface(info, nullptr));
        if (!surf.get()) {
            surf.reset(SkSurface::NewRaster(info));
        }
        drawInto(surf->getCanvas());

        SkAutoTUnref<SkImage> image(surf->newImageSnapshot());
        canvas->drawImage(image, 10, 10, nullptr);

        SkAutoTUnref<SkSurface> surf2(image->newSurface(info, nullptr));
        drawInto(surf2->getCanvas());

        // Assert that the props were communicated transitively through the first image
        SkASSERT(equal(surf->props(), surf2->props()));

        SkAutoTUnref<SkImage> image2(surf2->newImageSnapshot());
        canvas->drawImage(image2, 10 + SkIntToScalar(image->width()) + 10, 10, nullptr);
    }
コード例 #2
0
ファイル: ASMmxBase.C プロジェクト: OPM/IFEM
ASMmxBase::SurfaceVec ASMmxBase::establishBases(Go::SplineSurface* surf,
                                                MixedType type)
{
  SurfaceVec result(2);
  // With mixed methods we need two separate spline spaces
  if (type == FULL_CONT_RAISE_BASIS1 || type == FULL_CONT_RAISE_BASIS2)
  {
    // basis1 should be one degree higher than basis2 and C^p-1 continuous
    int ndim = surf->dimension();
    Go::BsplineBasis b1 = surf->basis(0).extendedBasis(surf->order_u()+1);
    Go::BsplineBasis b2 = surf->basis(1).extendedBasis(surf->order_v()+1);
    /* To lower order and regularity this can be used instead
    std::vector<double>::const_iterator first = ++surf->basis(0).begin();
    std::vector<double>::const_iterator last  = --surf->basis(0).end();
    Go::BsplineBasis b1 = Go::BsplineBasis(surf->order_u()-1,first,last);
    first =  ++surf->basis(1).begin();
    last  =  --surf->basis(1).end();
    Go::BsplineBasis b2 = Go::BsplineBasis(surf->order_v()-1,first,last);
    */

    // Compute parameter values of the Greville points
    size_t i;
    RealArray ug(b1.numCoefs()), vg(b2.numCoefs());
    for (i = 0; i < ug.size(); i++)
      ug[i] = b1.grevilleParameter(i);
    for (i = 0; i < vg.size(); i++)
      vg[i] = b2.grevilleParameter(i);

    if (surf->rational()) {
      std::vector<double> rCoefs(surf->rcoefs_begin(), surf->rcoefs_end());

      // we normally would set coefs as (x*w, y*w, w)
      // however, gotools use this representation internally already.

      // instance a Bspline surface in ndim+1
      Go::SplineSurface surf2(surf->basis(0), surf->basis(1), rCoefs.begin(), ndim+1, false);

      // interpolate the Bspline surface onto new basis
      RealArray XYZ((ndim+1)*ug.size()*vg.size());
      surf2.gridEvaluator(XYZ,ug,vg);
      std::unique_ptr<Go::SplineSurface> surf3(Go::SurfaceInterpolator::regularInterpolation(b1,b2,ug,vg,XYZ,ndim+1,false,XYZ));

      // new rational coefs are (x/w', y/w', w')
      // apparently gotools will rescale coeffs on surface creation.
      result[0].reset(new Go::SplineSurface(surf3->basis(0), surf3->basis(1), surf3->coefs_begin(), ndim, true));
    } else {
      RealArray XYZ(ndim*ug.size()*vg.size());
      // Evaluate the spline surface at all points
      surf->gridEvaluator(XYZ,ug,vg);

      // Project the coordinates onto the new basis (the 2nd XYZ is dummy here)
      result[0].reset(Go::SurfaceInterpolator::regularInterpolation(b1,b2,
                                                                    ug,vg,XYZ,ndim,
                                                                    false,XYZ));
    }
    result[1].reset(new Go::SplineSurface(*surf));
  }
  else if (type == REDUCED_CONT_RAISE_BASIS1 || type == REDUCED_CONT_RAISE_BASIS2)
  {
    // Order-elevate basis1 such that it is of one degree higher than basis2
    // but only C^p-2 continuous
    result[0].reset(new Go::SplineSurface(*surf));
    result[0]->raiseOrder(1,1);
    result[1].reset(new Go::SplineSurface(*surf));
  }
  else if (ASMmxBase::Type == ASMmxBase::DIV_COMPATIBLE)
  {
    result.resize(3);

    // basis1 should be one degree higher than basis2 and C^p-1 continuous
    int ndim = surf->dimension();
    Go::BsplineBasis a1 = surf->basis(0);
    Go::BsplineBasis a2 = surf->basis(1);
    Go::BsplineBasis b1 = surf->basis(0).extendedBasis(surf->order_u()+1);
    Go::BsplineBasis b2 = surf->basis(1).extendedBasis(surf->order_v()+1);

    // Compute parameter values of the Greville points
    size_t i;
    RealArray u0(a1.numCoefs()), v0(a2.numCoefs());
    for (i = 0; i < u0.size(); i++)
      u0[i] = a1.grevilleParameter(i);
    for (i = 0; i < v0.size(); i++)
      v0[i] = a2.grevilleParameter(i);
    RealArray ug(b1.numCoefs()), vg(b2.numCoefs());
    for (i = 0; i < ug.size(); i++)
      ug[i] = b1.grevilleParameter(i);
    for (i = 0; i < vg.size(); i++)
      vg[i] = b2.grevilleParameter(i);

    // Evaluate the spline surface at all points
    // Project the coordinates onto the new basis (the 2nd XYZ is dummy here)
    RealArray XYZ0(ndim*ug.size()*v0.size()), XYZ1(ndim*u0.size()*vg.size());
    surf->gridEvaluator(XYZ0,ug,v0);
    surf->gridEvaluator(XYZ1,u0,vg);
    result[2].reset(new Go::SplineSurface(*surf));
    result[0].reset(Go::SurfaceInterpolator::regularInterpolation(b1,a2,
                                                                  ug,v0,XYZ0,ndim,
                                                                  false,XYZ0));
    result[1].reset(Go::SurfaceInterpolator::regularInterpolation(a1,b2,
                                                                  u0,vg,XYZ1,ndim,
                                                                  false,XYZ1));
    geoBasis = 3;
  }

  if (type == FULL_CONT_RAISE_BASIS2 || type == REDUCED_CONT_RAISE_BASIS2)
    std::swap(result[0], result[1]);

  return result;
}