Java Code Examples for java.awt.TexturePaint#getAnchorRect()

public TexturePaintSerializationWrapper(TexturePaint tp) {
	ImageSerializationWrapper image = new ImageSerializationWrapper(
			(RenderedImage) tp.getImage());
	map.put(KEY_IMAGE, image);

	Rectangle2DSerializationWrapper anchor = new Rectangle2DSerializationWrapper(
			tp.getAnchorRect());
	map.put(KEY_ANCHOR_RECT, anchor);
}
 

/**
 * We use OpenGL's texture coordinate generator to automatically
 * map the TexturePaint image to the geometry being rendered.  The
 * generator uses two separate plane equations that take the (x,y)
 * location (in device space) of the fragment being rendered to
 * calculate (u,v) texture coordinates for that fragment:
 *     u = Ax + By + Cz + Dw
 *     v = Ex + Fy + Gz + Hw
 *
 * Since we use a 2D orthographic projection, we can assume that z=0
 * and w=1 for any fragment.  So we need to calculate appropriate
 * values for the plane equation constants (A,B,D) and (E,F,H) such
 * that {u,v}=0 for the top-left of the TexturePaint's anchor
 * rectangle and {u,v}=1 for the bottom-right of the anchor rectangle.
 * We can easily make the texture image repeat for {u,v} values
 * outside the range [0,1] by specifying the GL_REPEAT texture wrap
 * mode.
 *
 * Calculating the plane equation constants is surprisingly simple.
 * We can think of it as an inverse matrix operation that takes
 * device space coordinates and transforms them into user space
 * coordinates that correspond to a location relative to the anchor
 * rectangle.  First, we translate and scale the current user space
 * transform by applying the anchor rectangle bounds.  We then take
 * the inverse of this affine transform.  The rows of the resulting
 * inverse matrix correlate nicely to the plane equation constants
 * we were seeking.
 */
private static void setTexturePaint(RenderQueue rq,
                                    SunGraphics2D sg2d,
                                    TexturePaint paint,
                                    boolean useMask)
{
    BufferedImage bi = paint.getImage();
    SurfaceData dstData = sg2d.surfaceData;
    SurfaceData srcData =
        dstData.getSourceSurfaceData(bi, SunGraphics2D.TRANSFORM_ISIDENT,
                                     CompositeType.SrcOver, null);
    boolean filter =
        (sg2d.interpolationType !=
         AffineTransformOp.TYPE_NEAREST_NEIGHBOR);

    // calculate plane equation constants
    AffineTransform at = (AffineTransform)sg2d.transform.clone();
    Rectangle2D anchor = paint.getAnchorRect();
    at.translate(anchor.getX(), anchor.getY());
    at.scale(anchor.getWidth(), anchor.getHeight());

    double xp0, xp1, xp3, yp0, yp1, yp3;
    try {
        at.invert();
        xp0 = at.getScaleX();
        xp1 = at.getShearX();
        xp3 = at.getTranslateX();
        yp0 = at.getShearY();
        yp1 = at.getScaleY();
        yp3 = at.getTranslateY();
    } catch (java.awt.geom.NoninvertibleTransformException e) {
        xp0 = xp1 = xp3 = yp0 = yp1 = yp3 = 0.0;
    }

    // assert rq.lock.isHeldByCurrentThread();
    rq.ensureCapacityAndAlignment(68, 12);
    RenderBuffer buf = rq.getBuffer();
    buf.putInt(SET_TEXTURE_PAINT);
    buf.putInt(useMask ? 1 : 0);
    buf.putInt(filter ? 1 : 0);
    buf.putLong(srcData.getNativeOps());
    buf.putDouble(xp0).putDouble(xp1).putDouble(xp3);
    buf.putDouble(yp0).putDouble(yp1).putDouble(yp3);
}
 

/**
 * We use OpenGL's texture coordinate generator to automatically
 * map the TexturePaint image to the geometry being rendered.  The
 * generator uses two separate plane equations that take the (x,y)
 * location (in device space) of the fragment being rendered to
 * calculate (u,v) texture coordinates for that fragment:
 *     u = Ax + By + Cz + Dw
 *     v = Ex + Fy + Gz + Hw
 *
 * Since we use a 2D orthographic projection, we can assume that z=0
 * and w=1 for any fragment.  So we need to calculate appropriate
 * values for the plane equation constants (A,B,D) and (E,F,H) such
 * that {u,v}=0 for the top-left of the TexturePaint's anchor
 * rectangle and {u,v}=1 for the bottom-right of the anchor rectangle.
 * We can easily make the texture image repeat for {u,v} values
 * outside the range [0,1] by specifying the GL_REPEAT texture wrap
 * mode.
 *
 * Calculating the plane equation constants is surprisingly simple.
 * We can think of it as an inverse matrix operation that takes
 * device space coordinates and transforms them into user space
 * coordinates that correspond to a location relative to the anchor
 * rectangle.  First, we translate and scale the current user space
 * transform by applying the anchor rectangle bounds.  We then take
 * the inverse of this affine transform.  The rows of the resulting
 * inverse matrix correlate nicely to the plane equation constants
 * we were seeking.
 */
private static void setTexturePaint(RenderQueue rq,
                                    SunGraphics2D sg2d,
                                    TexturePaint paint,
                                    boolean useMask)
{
    BufferedImage bi = paint.getImage();
    SurfaceData dstData = sg2d.surfaceData;
    SurfaceData srcData =
        dstData.getSourceSurfaceData(bi, SunGraphics2D.TRANSFORM_ISIDENT,
                                     CompositeType.SrcOver, null);
    boolean filter =
        (sg2d.interpolationType !=
         AffineTransformOp.TYPE_NEAREST_NEIGHBOR);

    // calculate plane equation constants
    AffineTransform at = (AffineTransform)sg2d.transform.clone();
    Rectangle2D anchor = paint.getAnchorRect();
    at.translate(anchor.getX(), anchor.getY());
    at.scale(anchor.getWidth(), anchor.getHeight());

    double xp0, xp1, xp3, yp0, yp1, yp3;
    try {
        at.invert();
        xp0 = at.getScaleX();
        xp1 = at.getShearX();
        xp3 = at.getTranslateX();
        yp0 = at.getShearY();
        yp1 = at.getScaleY();
        yp3 = at.getTranslateY();
    } catch (java.awt.geom.NoninvertibleTransformException e) {
        xp0 = xp1 = xp3 = yp0 = yp1 = yp3 = 0.0;
    }

    // assert rq.lock.isHeldByCurrentThread();
    rq.ensureCapacityAndAlignment(68, 12);
    RenderBuffer buf = rq.getBuffer();
    buf.putInt(SET_TEXTURE_PAINT);
    buf.putInt(useMask ? 1 : 0);
    buf.putInt(filter ? 1 : 0);
    buf.putLong(srcData.getNativeOps());
    buf.putDouble(xp0).putDouble(xp1).putDouble(xp3);
    buf.putDouble(yp0).putDouble(yp1).putDouble(yp3);
}
 

/**
 * We use OpenGL's texture coordinate generator to automatically
 * map the TexturePaint image to the geometry being rendered.  The
 * generator uses two separate plane equations that take the (x,y)
 * location (in device space) of the fragment being rendered to
 * calculate (u,v) texture coordinates for that fragment:
 *     u = Ax + By + Cz + Dw
 *     v = Ex + Fy + Gz + Hw
 *
 * Since we use a 2D orthographic projection, we can assume that z=0
 * and w=1 for any fragment.  So we need to calculate appropriate
 * values for the plane equation constants (A,B,D) and (E,F,H) such
 * that {u,v}=0 for the top-left of the TexturePaint's anchor
 * rectangle and {u,v}=1 for the bottom-right of the anchor rectangle.
 * We can easily make the texture image repeat for {u,v} values
 * outside the range [0,1] by specifying the GL_REPEAT texture wrap
 * mode.
 *
 * Calculating the plane equation constants is surprisingly simple.
 * We can think of it as an inverse matrix operation that takes
 * device space coordinates and transforms them into user space
 * coordinates that correspond to a location relative to the anchor
 * rectangle.  First, we translate and scale the current user space
 * transform by applying the anchor rectangle bounds.  We then take
 * the inverse of this affine transform.  The rows of the resulting
 * inverse matrix correlate nicely to the plane equation constants
 * we were seeking.
 */
private static void setTexturePaint(RenderQueue rq,
                                    SunGraphics2D sg2d,
                                    TexturePaint paint,
                                    boolean useMask)
{
    BufferedImage bi = paint.getImage();
    SurfaceData dstData = sg2d.surfaceData;
    SurfaceData srcData =
        dstData.getSourceSurfaceData(bi, SunGraphics2D.TRANSFORM_ISIDENT,
                                     CompositeType.SrcOver, null);
    boolean filter =
        (sg2d.interpolationType !=
         AffineTransformOp.TYPE_NEAREST_NEIGHBOR);

    // calculate plane equation constants
    AffineTransform at = (AffineTransform)sg2d.transform.clone();
    Rectangle2D anchor = paint.getAnchorRect();
    at.translate(anchor.getX(), anchor.getY());
    at.scale(anchor.getWidth(), anchor.getHeight());

    double xp0, xp1, xp3, yp0, yp1, yp3;
    try {
        at.invert();
        xp0 = at.getScaleX();
        xp1 = at.getShearX();
        xp3 = at.getTranslateX();
        yp0 = at.getShearY();
        yp1 = at.getScaleY();
        yp3 = at.getTranslateY();
    } catch (java.awt.geom.NoninvertibleTransformException e) {
        xp0 = xp1 = xp3 = yp0 = yp1 = yp3 = 0.0;
    }

    // assert rq.lock.isHeldByCurrentThread();
    rq.ensureCapacityAndAlignment(68, 12);
    RenderBuffer buf = rq.getBuffer();
    buf.putInt(SET_TEXTURE_PAINT);
    buf.putInt(useMask ? 1 : 0);
    buf.putInt(filter ? 1 : 0);
    buf.putLong(srcData.getNativeOps());
    buf.putDouble(xp0).putDouble(xp1).putDouble(xp3);
    buf.putDouble(yp0).putDouble(yp1).putDouble(yp3);
}
 

/**
 * We use OpenGL's texture coordinate generator to automatically
 * map the TexturePaint image to the geometry being rendered.  The
 * generator uses two separate plane equations that take the (x,y)
 * location (in device space) of the fragment being rendered to
 * calculate (u,v) texture coordinates for that fragment:
 *     u = Ax + By + Cz + Dw
 *     v = Ex + Fy + Gz + Hw
 *
 * Since we use a 2D orthographic projection, we can assume that z=0
 * and w=1 for any fragment.  So we need to calculate appropriate
 * values for the plane equation constants (A,B,D) and (E,F,H) such
 * that {u,v}=0 for the top-left of the TexturePaint's anchor
 * rectangle and {u,v}=1 for the bottom-right of the anchor rectangle.
 * We can easily make the texture image repeat for {u,v} values
 * outside the range [0,1] by specifying the GL_REPEAT texture wrap
 * mode.
 *
 * Calculating the plane equation constants is surprisingly simple.
 * We can think of it as an inverse matrix operation that takes
 * device space coordinates and transforms them into user space
 * coordinates that correspond to a location relative to the anchor
 * rectangle.  First, we translate and scale the current user space
 * transform by applying the anchor rectangle bounds.  We then take
 * the inverse of this affine transform.  The rows of the resulting
 * inverse matrix correlate nicely to the plane equation constants
 * we were seeking.
 */
private static void setTexturePaint(RenderQueue rq,
                                    SunGraphics2D sg2d,
                                    TexturePaint paint,
                                    boolean useMask)
{
    BufferedImage bi = paint.getImage();
    SurfaceData dstData = sg2d.surfaceData;
    SurfaceData srcData =
        dstData.getSourceSurfaceData(bi, SunGraphics2D.TRANSFORM_ISIDENT,
                                     CompositeType.SrcOver, null);
    boolean filter =
        (sg2d.interpolationType !=
         AffineTransformOp.TYPE_NEAREST_NEIGHBOR);

    // calculate plane equation constants
    AffineTransform at = (AffineTransform)sg2d.transform.clone();
    Rectangle2D anchor = paint.getAnchorRect();
    at.translate(anchor.getX(), anchor.getY());
    at.scale(anchor.getWidth(), anchor.getHeight());

    double xp0, xp1, xp3, yp0, yp1, yp3;
    try {
        at.invert();
        xp0 = at.getScaleX();
        xp1 = at.getShearX();
        xp3 = at.getTranslateX();
        yp0 = at.getShearY();
        yp1 = at.getScaleY();
        yp3 = at.getTranslateY();
    } catch (java.awt.geom.NoninvertibleTransformException e) {
        xp0 = xp1 = xp3 = yp0 = yp1 = yp3 = 0.0;
    }

    // assert rq.lock.isHeldByCurrentThread();
    rq.ensureCapacityAndAlignment(68, 12);
    RenderBuffer buf = rq.getBuffer();
    buf.putInt(SET_TEXTURE_PAINT);
    buf.putInt(useMask ? 1 : 0);
    buf.putInt(filter ? 1 : 0);
    buf.putLong(srcData.getNativeOps());
    buf.putDouble(xp0).putDouble(xp1).putDouble(xp3);
    buf.putDouble(yp0).putDouble(yp1).putDouble(yp3);
}
 

/**
 * We use OpenGL's texture coordinate generator to automatically
 * map the TexturePaint image to the geometry being rendered.  The
 * generator uses two separate plane equations that take the (x,y)
 * location (in device space) of the fragment being rendered to
 * calculate (u,v) texture coordinates for that fragment:
 *     u = Ax + By + Cz + Dw
 *     v = Ex + Fy + Gz + Hw
 *
 * Since we use a 2D orthographic projection, we can assume that z=0
 * and w=1 for any fragment.  So we need to calculate appropriate
 * values for the plane equation constants (A,B,D) and (E,F,H) such
 * that {u,v}=0 for the top-left of the TexturePaint's anchor
 * rectangle and {u,v}=1 for the bottom-right of the anchor rectangle.
 * We can easily make the texture image repeat for {u,v} values
 * outside the range [0,1] by specifying the GL_REPEAT texture wrap
 * mode.
 *
 * Calculating the plane equation constants is surprisingly simple.
 * We can think of it as an inverse matrix operation that takes
 * device space coordinates and transforms them into user space
 * coordinates that correspond to a location relative to the anchor
 * rectangle.  First, we translate and scale the current user space
 * transform by applying the anchor rectangle bounds.  We then take
 * the inverse of this affine transform.  The rows of the resulting
 * inverse matrix correlate nicely to the plane equation constants
 * we were seeking.
 */
private static void setTexturePaint(RenderQueue rq,
                                    SunGraphics2D sg2d,
                                    TexturePaint paint,
                                    boolean useMask)
{
    BufferedImage bi = paint.getImage();
    SurfaceData dstData = sg2d.surfaceData;
    SurfaceData srcData =
        dstData.getSourceSurfaceData(bi, SunGraphics2D.TRANSFORM_ISIDENT,
                                     CompositeType.SrcOver, null);
    boolean filter =
        (sg2d.interpolationType !=
         AffineTransformOp.TYPE_NEAREST_NEIGHBOR);

    // calculate plane equation constants
    AffineTransform at = (AffineTransform)sg2d.transform.clone();
    Rectangle2D anchor = paint.getAnchorRect();
    at.translate(anchor.getX(), anchor.getY());
    at.scale(anchor.getWidth(), anchor.getHeight());

    double xp0, xp1, xp3, yp0, yp1, yp3;
    try {
        at.invert();
        xp0 = at.getScaleX();
        xp1 = at.getShearX();
        xp3 = at.getTranslateX();
        yp0 = at.getShearY();
        yp1 = at.getScaleY();
        yp3 = at.getTranslateY();
    } catch (java.awt.geom.NoninvertibleTransformException e) {
        xp0 = xp1 = xp3 = yp0 = yp1 = yp3 = 0.0;
    }

    // assert rq.lock.isHeldByCurrentThread();
    rq.ensureCapacityAndAlignment(68, 12);
    RenderBuffer buf = rq.getBuffer();
    buf.putInt(SET_TEXTURE_PAINT);
    buf.putInt(useMask ? 1 : 0);
    buf.putInt(filter ? 1 : 0);
    buf.putLong(srcData.getNativeOps());
    buf.putDouble(xp0).putDouble(xp1).putDouble(xp3);
    buf.putDouble(yp0).putDouble(yp1).putDouble(yp3);
}
 

/**
 * We use OpenGL's texture coordinate generator to automatically
 * map the TexturePaint image to the geometry being rendered.  The
 * generator uses two separate plane equations that take the (x,y)
 * location (in device space) of the fragment being rendered to
 * calculate (u,v) texture coordinates for that fragment:
 *     u = Ax + By + Cz + Dw
 *     v = Ex + Fy + Gz + Hw
 *
 * Since we use a 2D orthographic projection, we can assume that z=0
 * and w=1 for any fragment.  So we need to calculate appropriate
 * values for the plane equation constants (A,B,D) and (E,F,H) such
 * that {u,v}=0 for the top-left of the TexturePaint's anchor
 * rectangle and {u,v}=1 for the bottom-right of the anchor rectangle.
 * We can easily make the texture image repeat for {u,v} values
 * outside the range [0,1] by specifying the GL_REPEAT texture wrap
 * mode.
 *
 * Calculating the plane equation constants is surprisingly simple.
 * We can think of it as an inverse matrix operation that takes
 * device space coordinates and transforms them into user space
 * coordinates that correspond to a location relative to the anchor
 * rectangle.  First, we translate and scale the current user space
 * transform by applying the anchor rectangle bounds.  We then take
 * the inverse of this affine transform.  The rows of the resulting
 * inverse matrix correlate nicely to the plane equation constants
 * we were seeking.
 */
private static void setTexturePaint(RenderQueue rq,
                                    SunGraphics2D sg2d,
                                    TexturePaint paint,
                                    boolean useMask)
{
    BufferedImage bi = paint.getImage();
    SurfaceData dstData = sg2d.surfaceData;
    SurfaceData srcData =
        dstData.getSourceSurfaceData(bi, SunGraphics2D.TRANSFORM_ISIDENT,
                                     CompositeType.SrcOver, null);
    boolean filter =
        (sg2d.interpolationType !=
         AffineTransformOp.TYPE_NEAREST_NEIGHBOR);

    // calculate plane equation constants
    AffineTransform at = (AffineTransform)sg2d.transform.clone();
    Rectangle2D anchor = paint.getAnchorRect();
    at.translate(anchor.getX(), anchor.getY());
    at.scale(anchor.getWidth(), anchor.getHeight());

    double xp0, xp1, xp3, yp0, yp1, yp3;
    try {
        at.invert();
        xp0 = at.getScaleX();
        xp1 = at.getShearX();
        xp3 = at.getTranslateX();
        yp0 = at.getShearY();
        yp1 = at.getScaleY();
        yp3 = at.getTranslateY();
    } catch (java.awt.geom.NoninvertibleTransformException e) {
        xp0 = xp1 = xp3 = yp0 = yp1 = yp3 = 0.0;
    }

    // assert rq.lock.isHeldByCurrentThread();
    rq.ensureCapacityAndAlignment(68, 12);
    RenderBuffer buf = rq.getBuffer();
    buf.putInt(SET_TEXTURE_PAINT);
    buf.putInt(useMask ? 1 : 0);
    buf.putInt(filter ? 1 : 0);
    buf.putLong(srcData.getNativeOps());
    buf.putDouble(xp0).putDouble(xp1).putDouble(xp3);
    buf.putDouble(yp0).putDouble(yp1).putDouble(yp3);
}
 

/**
 * We use OpenGL's texture coordinate generator to automatically
 * map the TexturePaint image to the geometry being rendered.  The
 * generator uses two separate plane equations that take the (x,y)
 * location (in device space) of the fragment being rendered to
 * calculate (u,v) texture coordinates for that fragment:
 *     u = Ax + By + Cz + Dw
 *     v = Ex + Fy + Gz + Hw
 *
 * Since we use a 2D orthographic projection, we can assume that z=0
 * and w=1 for any fragment.  So we need to calculate appropriate
 * values for the plane equation constants (A,B,D) and (E,F,H) such
 * that {u,v}=0 for the top-left of the TexturePaint's anchor
 * rectangle and {u,v}=1 for the bottom-right of the anchor rectangle.
 * We can easily make the texture image repeat for {u,v} values
 * outside the range [0,1] by specifying the GL_REPEAT texture wrap
 * mode.
 *
 * Calculating the plane equation constants is surprisingly simple.
 * We can think of it as an inverse matrix operation that takes
 * device space coordinates and transforms them into user space
 * coordinates that correspond to a location relative to the anchor
 * rectangle.  First, we translate and scale the current user space
 * transform by applying the anchor rectangle bounds.  We then take
 * the inverse of this affine transform.  The rows of the resulting
 * inverse matrix correlate nicely to the plane equation constants
 * we were seeking.
 */
private static void setTexturePaint(RenderQueue rq,
                                    SunGraphics2D sg2d,
                                    TexturePaint paint,
                                    boolean useMask)
{
    BufferedImage bi = paint.getImage();
    SurfaceData dstData = sg2d.surfaceData;
    SurfaceData srcData =
        dstData.getSourceSurfaceData(bi, SunGraphics2D.TRANSFORM_ISIDENT,
                                     CompositeType.SrcOver, null);
    boolean filter =
        (sg2d.interpolationType !=
         AffineTransformOp.TYPE_NEAREST_NEIGHBOR);

    // calculate plane equation constants
    AffineTransform at = (AffineTransform)sg2d.transform.clone();
    Rectangle2D anchor = paint.getAnchorRect();
    at.translate(anchor.getX(), anchor.getY());
    at.scale(anchor.getWidth(), anchor.getHeight());

    double xp0, xp1, xp3, yp0, yp1, yp3;
    try {
        at.invert();
        xp0 = at.getScaleX();
        xp1 = at.getShearX();
        xp3 = at.getTranslateX();
        yp0 = at.getShearY();
        yp1 = at.getScaleY();
        yp3 = at.getTranslateY();
    } catch (java.awt.geom.NoninvertibleTransformException e) {
        xp0 = xp1 = xp3 = yp0 = yp1 = yp3 = 0.0;
    }

    // assert rq.lock.isHeldByCurrentThread();
    rq.ensureCapacityAndAlignment(68, 12);
    RenderBuffer buf = rq.getBuffer();
    buf.putInt(SET_TEXTURE_PAINT);
    buf.putInt(useMask ? 1 : 0);
    buf.putInt(filter ? 1 : 0);
    buf.putLong(srcData.getNativeOps());
    buf.putDouble(xp0).putDouble(xp1).putDouble(xp3);
    buf.putDouble(yp0).putDouble(yp1).putDouble(yp3);
}
 

/**
 * We use OpenGL's texture coordinate generator to automatically
 * map the TexturePaint image to the geometry being rendered.  The
 * generator uses two separate plane equations that take the (x,y)
 * location (in device space) of the fragment being rendered to
 * calculate (u,v) texture coordinates for that fragment:
 *     u = Ax + By + Cz + Dw
 *     v = Ex + Fy + Gz + Hw
 *
 * Since we use a 2D orthographic projection, we can assume that z=0
 * and w=1 for any fragment.  So we need to calculate appropriate
 * values for the plane equation constants (A,B,D) and (E,F,H) such
 * that {u,v}=0 for the top-left of the TexturePaint's anchor
 * rectangle and {u,v}=1 for the bottom-right of the anchor rectangle.
 * We can easily make the texture image repeat for {u,v} values
 * outside the range [0,1] by specifying the GL_REPEAT texture wrap
 * mode.
 *
 * Calculating the plane equation constants is surprisingly simple.
 * We can think of it as an inverse matrix operation that takes
 * device space coordinates and transforms them into user space
 * coordinates that correspond to a location relative to the anchor
 * rectangle.  First, we translate and scale the current user space
 * transform by applying the anchor rectangle bounds.  We then take
 * the inverse of this affine transform.  The rows of the resulting
 * inverse matrix correlate nicely to the plane equation constants
 * we were seeking.
 */
private static void setTexturePaint(RenderQueue rq,
                                    SunGraphics2D sg2d,
                                    TexturePaint paint,
                                    boolean useMask)
{
    BufferedImage bi = paint.getImage();
    SurfaceData dstData = sg2d.surfaceData;
    SurfaceData srcData =
        dstData.getSourceSurfaceData(bi, SunGraphics2D.TRANSFORM_ISIDENT,
                                     CompositeType.SrcOver, null);
    boolean filter =
        (sg2d.interpolationType !=
         AffineTransformOp.TYPE_NEAREST_NEIGHBOR);

    // calculate plane equation constants
    AffineTransform at = (AffineTransform)sg2d.transform.clone();
    Rectangle2D anchor = paint.getAnchorRect();
    at.translate(anchor.getX(), anchor.getY());
    at.scale(anchor.getWidth(), anchor.getHeight());

    double xp0, xp1, xp3, yp0, yp1, yp3;
    try {
        at.invert();
        xp0 = at.getScaleX();
        xp1 = at.getShearX();
        xp3 = at.getTranslateX();
        yp0 = at.getShearY();
        yp1 = at.getScaleY();
        yp3 = at.getTranslateY();
    } catch (java.awt.geom.NoninvertibleTransformException e) {
        xp0 = xp1 = xp3 = yp0 = yp1 = yp3 = 0.0;
    }

    // assert rq.lock.isHeldByCurrentThread();
    rq.ensureCapacityAndAlignment(68, 12);
    RenderBuffer buf = rq.getBuffer();
    buf.putInt(SET_TEXTURE_PAINT);
    buf.putInt(useMask ? 1 : 0);
    buf.putInt(filter ? 1 : 0);
    buf.putLong(srcData.getNativeOps());
    buf.putDouble(xp0).putDouble(xp1).putDouble(xp3);
    buf.putDouble(yp0).putDouble(yp1).putDouble(yp3);
}
 

/**
 * We use OpenGL's texture coordinate generator to automatically
 * map the TexturePaint image to the geometry being rendered.  The
 * generator uses two separate plane equations that take the (x,y)
 * location (in device space) of the fragment being rendered to
 * calculate (u,v) texture coordinates for that fragment:
 *     u = Ax + By + Cz + Dw
 *     v = Ex + Fy + Gz + Hw
 *
 * Since we use a 2D orthographic projection, we can assume that z=0
 * and w=1 for any fragment.  So we need to calculate appropriate
 * values for the plane equation constants (A,B,D) and (E,F,H) such
 * that {u,v}=0 for the top-left of the TexturePaint's anchor
 * rectangle and {u,v}=1 for the bottom-right of the anchor rectangle.
 * We can easily make the texture image repeat for {u,v} values
 * outside the range [0,1] by specifying the GL_REPEAT texture wrap
 * mode.
 *
 * Calculating the plane equation constants is surprisingly simple.
 * We can think of it as an inverse matrix operation that takes
 * device space coordinates and transforms them into user space
 * coordinates that correspond to a location relative to the anchor
 * rectangle.  First, we translate and scale the current user space
 * transform by applying the anchor rectangle bounds.  We then take
 * the inverse of this affine transform.  The rows of the resulting
 * inverse matrix correlate nicely to the plane equation constants
 * we were seeking.
 */
private static void setTexturePaint(RenderQueue rq,
                                    SunGraphics2D sg2d,
                                    TexturePaint paint,
                                    boolean useMask)
{
    BufferedImage bi = paint.getImage();
    SurfaceData dstData = sg2d.surfaceData;
    SurfaceData srcData =
        dstData.getSourceSurfaceData(bi, SunGraphics2D.TRANSFORM_ISIDENT,
                                     CompositeType.SrcOver, null);
    boolean filter =
        (sg2d.interpolationType !=
         AffineTransformOp.TYPE_NEAREST_NEIGHBOR);

    // calculate plane equation constants
    AffineTransform at = (AffineTransform)sg2d.transform.clone();
    Rectangle2D anchor = paint.getAnchorRect();
    at.translate(anchor.getX(), anchor.getY());
    at.scale(anchor.getWidth(), anchor.getHeight());

    double xp0, xp1, xp3, yp0, yp1, yp3;
    try {
        at.invert();
        xp0 = at.getScaleX();
        xp1 = at.getShearX();
        xp3 = at.getTranslateX();
        yp0 = at.getShearY();
        yp1 = at.getScaleY();
        yp3 = at.getTranslateY();
    } catch (java.awt.geom.NoninvertibleTransformException e) {
        xp0 = xp1 = xp3 = yp0 = yp1 = yp3 = 0.0;
    }

    // assert rq.lock.isHeldByCurrentThread();
    rq.ensureCapacityAndAlignment(68, 12);
    RenderBuffer buf = rq.getBuffer();
    buf.putInt(SET_TEXTURE_PAINT);
    buf.putInt(useMask ? 1 : 0);
    buf.putInt(filter ? 1 : 0);
    buf.putLong(srcData.getNativeOps());
    buf.putDouble(xp0).putDouble(xp1).putDouble(xp3);
    buf.putDouble(yp0).putDouble(yp1).putDouble(yp3);
}
 

/**
 * We use OpenGL's texture coordinate generator to automatically
 * map the TexturePaint image to the geometry being rendered.  The
 * generator uses two separate plane equations that take the (x,y)
 * location (in device space) of the fragment being rendered to
 * calculate (u,v) texture coordinates for that fragment:
 *     u = Ax + By + Cz + Dw
 *     v = Ex + Fy + Gz + Hw
 *
 * Since we use a 2D orthographic projection, we can assume that z=0
 * and w=1 for any fragment.  So we need to calculate appropriate
 * values for the plane equation constants (A,B,D) and (E,F,H) such
 * that {u,v}=0 for the top-left of the TexturePaint's anchor
 * rectangle and {u,v}=1 for the bottom-right of the anchor rectangle.
 * We can easily make the texture image repeat for {u,v} values
 * outside the range [0,1] by specifying the GL_REPEAT texture wrap
 * mode.
 *
 * Calculating the plane equation constants is surprisingly simple.
 * We can think of it as an inverse matrix operation that takes
 * device space coordinates and transforms them into user space
 * coordinates that correspond to a location relative to the anchor
 * rectangle.  First, we translate and scale the current user space
 * transform by applying the anchor rectangle bounds.  We then take
 * the inverse of this affine transform.  The rows of the resulting
 * inverse matrix correlate nicely to the plane equation constants
 * we were seeking.
 */
private static void setTexturePaint(RenderQueue rq,
                                    SunGraphics2D sg2d,
                                    TexturePaint paint,
                                    boolean useMask)
{
    BufferedImage bi = paint.getImage();
    SurfaceData dstData = sg2d.surfaceData;
    SurfaceData srcData =
        dstData.getSourceSurfaceData(bi, SunGraphics2D.TRANSFORM_ISIDENT,
                                     CompositeType.SrcOver, null);
    boolean filter =
        (sg2d.interpolationType !=
         AffineTransformOp.TYPE_NEAREST_NEIGHBOR);

    // calculate plane equation constants
    AffineTransform at = (AffineTransform)sg2d.transform.clone();
    Rectangle2D anchor = paint.getAnchorRect();
    at.translate(anchor.getX(), anchor.getY());
    at.scale(anchor.getWidth(), anchor.getHeight());

    double xp0, xp1, xp3, yp0, yp1, yp3;
    try {
        at.invert();
        xp0 = at.getScaleX();
        xp1 = at.getShearX();
        xp3 = at.getTranslateX();
        yp0 = at.getShearY();
        yp1 = at.getScaleY();
        yp3 = at.getTranslateY();
    } catch (java.awt.geom.NoninvertibleTransformException e) {
        xp0 = xp1 = xp3 = yp0 = yp1 = yp3 = 0.0;
    }

    // assert rq.lock.isHeldByCurrentThread();
    rq.ensureCapacityAndAlignment(68, 12);
    RenderBuffer buf = rq.getBuffer();
    buf.putInt(SET_TEXTURE_PAINT);
    buf.putInt(useMask ? 1 : 0);
    buf.putInt(filter ? 1 : 0);
    buf.putLong(srcData.getNativeOps());
    buf.putDouble(xp0).putDouble(xp1).putDouble(xp3);
    buf.putDouble(yp0).putDouble(yp1).putDouble(yp3);
}
 

/**
 * We use OpenGL's texture coordinate generator to automatically
 * map the TexturePaint image to the geometry being rendered.  The
 * generator uses two separate plane equations that take the (x,y)
 * location (in device space) of the fragment being rendered to
 * calculate (u,v) texture coordinates for that fragment:
 *     u = Ax + By + Cz + Dw
 *     v = Ex + Fy + Gz + Hw
 *
 * Since we use a 2D orthographic projection, we can assume that z=0
 * and w=1 for any fragment.  So we need to calculate appropriate
 * values for the plane equation constants (A,B,D) and (E,F,H) such
 * that {u,v}=0 for the top-left of the TexturePaint's anchor
 * rectangle and {u,v}=1 for the bottom-right of the anchor rectangle.
 * We can easily make the texture image repeat for {u,v} values
 * outside the range [0,1] by specifying the GL_REPEAT texture wrap
 * mode.
 *
 * Calculating the plane equation constants is surprisingly simple.
 * We can think of it as an inverse matrix operation that takes
 * device space coordinates and transforms them into user space
 * coordinates that correspond to a location relative to the anchor
 * rectangle.  First, we translate and scale the current user space
 * transform by applying the anchor rectangle bounds.  We then take
 * the inverse of this affine transform.  The rows of the resulting
 * inverse matrix correlate nicely to the plane equation constants
 * we were seeking.
 */
private static void setTexturePaint(RenderQueue rq,
                                    SunGraphics2D sg2d,
                                    TexturePaint paint,
                                    boolean useMask)
{
    BufferedImage bi = paint.getImage();
    SurfaceData dstData = sg2d.surfaceData;
    SurfaceData srcData =
        dstData.getSourceSurfaceData(bi, SunGraphics2D.TRANSFORM_ISIDENT,
                                     CompositeType.SrcOver, null);
    boolean filter =
        (sg2d.interpolationType !=
         AffineTransformOp.TYPE_NEAREST_NEIGHBOR);

    // calculate plane equation constants
    AffineTransform at = (AffineTransform)sg2d.transform.clone();
    Rectangle2D anchor = paint.getAnchorRect();
    at.translate(anchor.getX(), anchor.getY());
    at.scale(anchor.getWidth(), anchor.getHeight());

    double xp0, xp1, xp3, yp0, yp1, yp3;
    try {
        at.invert();
        xp0 = at.getScaleX();
        xp1 = at.getShearX();
        xp3 = at.getTranslateX();
        yp0 = at.getShearY();
        yp1 = at.getScaleY();
        yp3 = at.getTranslateY();
    } catch (java.awt.geom.NoninvertibleTransformException e) {
        xp0 = xp1 = xp3 = yp0 = yp1 = yp3 = 0.0;
    }

    // assert rq.lock.isHeldByCurrentThread();
    rq.ensureCapacityAndAlignment(68, 12);
    RenderBuffer buf = rq.getBuffer();
    buf.putInt(SET_TEXTURE_PAINT);
    buf.putInt(useMask ? 1 : 0);
    buf.putInt(filter ? 1 : 0);
    buf.putLong(srcData.getNativeOps());
    buf.putDouble(xp0).putDouble(xp1).putDouble(xp3);
    buf.putDouble(yp0).putDouble(yp1).putDouble(yp3);
}
 

/**
 * We use OpenGL's texture coordinate generator to automatically
 * map the TexturePaint image to the geometry being rendered.  The
 * generator uses two separate plane equations that take the (x,y)
 * location (in device space) of the fragment being rendered to
 * calculate (u,v) texture coordinates for that fragment:
 *     u = Ax + By + Cz + Dw
 *     v = Ex + Fy + Gz + Hw
 *
 * Since we use a 2D orthographic projection, we can assume that z=0
 * and w=1 for any fragment.  So we need to calculate appropriate
 * values for the plane equation constants (A,B,D) and (E,F,H) such
 * that {u,v}=0 for the top-left of the TexturePaint's anchor
 * rectangle and {u,v}=1 for the bottom-right of the anchor rectangle.
 * We can easily make the texture image repeat for {u,v} values
 * outside the range [0,1] by specifying the GL_REPEAT texture wrap
 * mode.
 *
 * Calculating the plane equation constants is surprisingly simple.
 * We can think of it as an inverse matrix operation that takes
 * device space coordinates and transforms them into user space
 * coordinates that correspond to a location relative to the anchor
 * rectangle.  First, we translate and scale the current user space
 * transform by applying the anchor rectangle bounds.  We then take
 * the inverse of this affine transform.  The rows of the resulting
 * inverse matrix correlate nicely to the plane equation constants
 * we were seeking.
 */
private static void setTexturePaint(RenderQueue rq,
                                    SunGraphics2D sg2d,
                                    TexturePaint paint,
                                    boolean useMask)
{
    BufferedImage bi = paint.getImage();
    SurfaceData dstData = sg2d.surfaceData;
    SurfaceData srcData =
        dstData.getSourceSurfaceData(bi, SunGraphics2D.TRANSFORM_ISIDENT,
                                     CompositeType.SrcOver, null);
    boolean filter =
        (sg2d.interpolationType !=
         AffineTransformOp.TYPE_NEAREST_NEIGHBOR);

    // calculate plane equation constants
    AffineTransform at = (AffineTransform)sg2d.transform.clone();
    Rectangle2D anchor = paint.getAnchorRect();
    at.translate(anchor.getX(), anchor.getY());
    at.scale(anchor.getWidth(), anchor.getHeight());

    double xp0, xp1, xp3, yp0, yp1, yp3;
    try {
        at.invert();
        xp0 = at.getScaleX();
        xp1 = at.getShearX();
        xp3 = at.getTranslateX();
        yp0 = at.getShearY();
        yp1 = at.getScaleY();
        yp3 = at.getTranslateY();
    } catch (java.awt.geom.NoninvertibleTransformException e) {
        xp0 = xp1 = xp3 = yp0 = yp1 = yp3 = 0.0;
    }

    // assert rq.lock.isHeldByCurrentThread();
    rq.ensureCapacityAndAlignment(68, 12);
    RenderBuffer buf = rq.getBuffer();
    buf.putInt(SET_TEXTURE_PAINT);
    buf.putInt(useMask ? 1 : 0);
    buf.putInt(filter ? 1 : 0);
    buf.putLong(srcData.getNativeOps());
    buf.putDouble(xp0).putDouble(xp1).putDouble(xp3);
    buf.putDouble(yp0).putDouble(yp1).putDouble(yp3);
}
 

/**
 * We use OpenGL's texture coordinate generator to automatically
 * map the TexturePaint image to the geometry being rendered.  The
 * generator uses two separate plane equations that take the (x,y)
 * location (in device space) of the fragment being rendered to
 * calculate (u,v) texture coordinates for that fragment:
 *     u = Ax + By + Cz + Dw
 *     v = Ex + Fy + Gz + Hw
 *
 * Since we use a 2D orthographic projection, we can assume that z=0
 * and w=1 for any fragment.  So we need to calculate appropriate
 * values for the plane equation constants (A,B,D) and (E,F,H) such
 * that {u,v}=0 for the top-left of the TexturePaint's anchor
 * rectangle and {u,v}=1 for the bottom-right of the anchor rectangle.
 * We can easily make the texture image repeat for {u,v} values
 * outside the range [0,1] by specifying the GL_REPEAT texture wrap
 * mode.
 *
 * Calculating the plane equation constants is surprisingly simple.
 * We can think of it as an inverse matrix operation that takes
 * device space coordinates and transforms them into user space
 * coordinates that correspond to a location relative to the anchor
 * rectangle.  First, we translate and scale the current user space
 * transform by applying the anchor rectangle bounds.  We then take
 * the inverse of this affine transform.  The rows of the resulting
 * inverse matrix correlate nicely to the plane equation constants
 * we were seeking.
 */
private static void setTexturePaint(RenderQueue rq,
                                    SunGraphics2D sg2d,
                                    TexturePaint paint,
                                    boolean useMask)
{
    BufferedImage bi = paint.getImage();
    SurfaceData dstData = sg2d.surfaceData;
    SurfaceData srcData =
        dstData.getSourceSurfaceData(bi, SunGraphics2D.TRANSFORM_ISIDENT,
                                     CompositeType.SrcOver, null);
    boolean filter =
        (sg2d.interpolationType !=
         AffineTransformOp.TYPE_NEAREST_NEIGHBOR);

    // calculate plane equation constants
    AffineTransform at = (AffineTransform)sg2d.transform.clone();
    Rectangle2D anchor = paint.getAnchorRect();
    at.translate(anchor.getX(), anchor.getY());
    at.scale(anchor.getWidth(), anchor.getHeight());

    double xp0, xp1, xp3, yp0, yp1, yp3;
    try {
        at.invert();
        xp0 = at.getScaleX();
        xp1 = at.getShearX();
        xp3 = at.getTranslateX();
        yp0 = at.getShearY();
        yp1 = at.getScaleY();
        yp3 = at.getTranslateY();
    } catch (java.awt.geom.NoninvertibleTransformException e) {
        xp0 = xp1 = xp3 = yp0 = yp1 = yp3 = 0.0;
    }

    // assert rq.lock.isHeldByCurrentThread();
    rq.ensureCapacityAndAlignment(68, 12);
    RenderBuffer buf = rq.getBuffer();
    buf.putInt(SET_TEXTURE_PAINT);
    buf.putInt(useMask ? 1 : 0);
    buf.putInt(filter ? 1 : 0);
    buf.putLong(srcData.getNativeOps());
    buf.putDouble(xp0).putDouble(xp1).putDouble(xp3);
    buf.putDouble(yp0).putDouble(yp1).putDouble(yp3);
}
 

/**
 * We use OpenGL's texture coordinate generator to automatically
 * map the TexturePaint image to the geometry being rendered.  The
 * generator uses two separate plane equations that take the (x,y)
 * location (in device space) of the fragment being rendered to
 * calculate (u,v) texture coordinates for that fragment:
 *     u = Ax + By + Cz + Dw
 *     v = Ex + Fy + Gz + Hw
 *
 * Since we use a 2D orthographic projection, we can assume that z=0
 * and w=1 for any fragment.  So we need to calculate appropriate
 * values for the plane equation constants (A,B,D) and (E,F,H) such
 * that {u,v}=0 for the top-left of the TexturePaint's anchor
 * rectangle and {u,v}=1 for the bottom-right of the anchor rectangle.
 * We can easily make the texture image repeat for {u,v} values
 * outside the range [0,1] by specifying the GL_REPEAT texture wrap
 * mode.
 *
 * Calculating the plane equation constants is surprisingly simple.
 * We can think of it as an inverse matrix operation that takes
 * device space coordinates and transforms them into user space
 * coordinates that correspond to a location relative to the anchor
 * rectangle.  First, we translate and scale the current user space
 * transform by applying the anchor rectangle bounds.  We then take
 * the inverse of this affine transform.  The rows of the resulting
 * inverse matrix correlate nicely to the plane equation constants
 * we were seeking.
 */
private static void setTexturePaint(RenderQueue rq,
                                    SunGraphics2D sg2d,
                                    TexturePaint paint,
                                    boolean useMask)
{
    BufferedImage bi = paint.getImage();
    SurfaceData dstData = sg2d.surfaceData;
    SurfaceData srcData =
        dstData.getSourceSurfaceData(bi, SunGraphics2D.TRANSFORM_ISIDENT,
                                     CompositeType.SrcOver, null);
    boolean filter =
        (sg2d.interpolationType !=
         AffineTransformOp.TYPE_NEAREST_NEIGHBOR);

    // calculate plane equation constants
    AffineTransform at = (AffineTransform)sg2d.transform.clone();
    Rectangle2D anchor = paint.getAnchorRect();
    at.translate(anchor.getX(), anchor.getY());
    at.scale(anchor.getWidth(), anchor.getHeight());

    double xp0, xp1, xp3, yp0, yp1, yp3;
    try {
        at.invert();
        xp0 = at.getScaleX();
        xp1 = at.getShearX();
        xp3 = at.getTranslateX();
        yp0 = at.getShearY();
        yp1 = at.getScaleY();
        yp3 = at.getTranslateY();
    } catch (java.awt.geom.NoninvertibleTransformException e) {
        xp0 = xp1 = xp3 = yp0 = yp1 = yp3 = 0.0;
    }

    // assert rq.lock.isHeldByCurrentThread();
    rq.ensureCapacityAndAlignment(68, 12);
    RenderBuffer buf = rq.getBuffer();
    buf.putInt(SET_TEXTURE_PAINT);
    buf.putInt(useMask ? 1 : 0);
    buf.putInt(filter ? 1 : 0);
    buf.putLong(srcData.getNativeOps());
    buf.putDouble(xp0).putDouble(xp1).putDouble(xp3);
    buf.putDouble(yp0).putDouble(yp1).putDouble(yp3);
}