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/*
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* DO NOT ALTER OR REMOVE COPYRIGHT NOTICES OR THIS FILE HEADER.
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*
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* FITNESS FOR A PARTICULAR PURPOSE. See the GNU General Public License
* version 2 for more details (a copy is included in the LICENSE file that
* accompanied this code).
*
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* 2 along with this work; if not, write to the Free Software Foundation,
* Inc., 51 Franklin St, Fifth Floor, Boston, MA 02110-1301 USA.
*
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package java.awt;
import java.awt.MultipleGradientPaint.CycleMethod;
import java.awt.MultipleGradientPaint.ColorSpaceType;
import java.awt.geom.AffineTransform;
import java.awt.geom.Rectangle2D;
import java.awt.image.ColorModel;
/**
* Provides the actual implementation for the RadialGradientPaint.
* This is where the pixel processing is done. A RadialGradienPaint
* only supports circular gradients, but it should be possible to scale
* the circle to look approximately elliptical, by means of a
* gradient transform passed into the RadialGradientPaint constructor.
*
* @author Nicholas Talian, Vincent Hardy, Jim Graham, Jerry Evans
*/
final class RadialGradientPaintContext extends MultipleGradientPaintContext {
/** True when (focus == center). */
private boolean isSimpleFocus = false;
/** True when (cycleMethod == NO_CYCLE). */
private boolean isNonCyclic = false;
/** Radius of the outermost circle defining the 100% gradient stop. */
private float radius;
/** Variables representing center and focus points. */
private float centerX, centerY, focusX, focusY;
/** Radius of the gradient circle squared. */
private float radiusSq;
/** Constant part of X, Y user space coordinates. */
private float constA, constB;
/** Constant second order delta for simple loop. */
private float gDeltaDelta;
/**
* This value represents the solution when focusX == X. It is called
* trivial because it is easier to calculate than the general case.
*/
private float trivial;
/** Amount for offset when clamping focus. */
private static final float SCALEBACK = .99f;
/**
* Constructor for RadialGradientPaintContext.
*
* @param paint the {@code RadialGradientPaint} from which this context
* is created
* @param cm the {@code ColorModel} that receives
* the {@code Paint} data (this is used only as a hint)
* @param deviceBounds the device space bounding box of the
* graphics primitive being rendered
* @param userBounds the user space bounding box of the
* graphics primitive being rendered
* @param t the {@code AffineTransform} from user
* space into device space (gradientTransform should be
* concatenated with this)
* @param hints the hints that the context object uses to choose
* between rendering alternatives
* @param cx the center X coordinate in user space of the circle defining
* the gradient. The last color of the gradient is mapped to
* the perimeter of this circle.
* @param cy the center Y coordinate in user space of the circle defining
* the gradient. The last color of the gradient is mapped to
* the perimeter of this circle.
* @param r the radius of the circle defining the extents of the
* color gradient
* @param fx the X coordinate in user space to which the first color
* is mapped
* @param fy the Y coordinate in user space to which the first color
* is mapped
* @param fractions the fractions specifying the gradient distribution
* @param colors the gradient colors
* @param cycleMethod either NO_CYCLE, REFLECT, or REPEAT
* @param colorSpace which colorspace to use for interpolation,
* either SRGB or LINEAR_RGB
*/
RadialGradientPaintContext(RadialGradientPaint paint,
ColorModel cm,
Rectangle deviceBounds,
Rectangle2D userBounds,
AffineTransform t,
RenderingHints hints,
float cx, float cy,
float r,
float fx, float fy,
float[] fractions,
Color[] colors,
CycleMethod cycleMethod,
ColorSpaceType colorSpace)
{
super(paint, cm, deviceBounds, userBounds, t, hints,
fractions, colors, cycleMethod, colorSpace);
// copy some parameters
centerX = cx;
centerY = cy;
focusX = fx;
focusY = fy;
radius = r;
this.isSimpleFocus = (focusX == centerX) && (focusY == centerY);
this.isNonCyclic = (cycleMethod == CycleMethod.NO_CYCLE);
// for use in the quadractic equation
radiusSq = radius * radius;
float dX = focusX - centerX;
float dY = focusY - centerY;
double distSq = (dX * dX) + (dY * dY);
// test if distance from focus to center is greater than the radius
if (distSq > radiusSq * SCALEBACK) {
// clamp focus to radius
float scalefactor = (float)Math.sqrt(radiusSq * SCALEBACK / distSq);
dX = dX * scalefactor;
dY = dY * scalefactor;
focusX = centerX + dX;
focusY = centerY + dY;
}
// calculate the solution to be used in the case where X == focusX
// in cyclicCircularGradientFillRaster()
trivial = (float)Math.sqrt(radiusSq - (dX * dX));
// constant parts of X, Y user space coordinates
constA = a02 - centerX;
constB = a12 - centerY;
// constant second order delta for simple loop
gDeltaDelta = 2 * ( a00 * a00 + a10 * a10) / radiusSq;
}
/**
* Return a Raster containing the colors generated for the graphics
* operation.
*
* @param x,y,w,h the area in device space for which colors are
* generated.
*/
protected void fillRaster(int pixels[], int off, int adjust,
int x, int y, int w, int h)
{
if (isSimpleFocus && isNonCyclic && isSimpleLookup) {
simpleNonCyclicFillRaster(pixels, off, adjust, x, y, w, h);
} else {
cyclicCircularGradientFillRaster(pixels, off, adjust, x, y, w, h);
}
}
/**
* This code works in the simplest of cases, where the focus == center
* point, the gradient is noncyclic, and the gradient lookup method is
* fast (single array index, no conversion necessary).
*/
private void simpleNonCyclicFillRaster(int pixels[], int off, int adjust,
int x, int y, int w, int h)
{
/* We calculate sqrt(X^2 + Y^2) relative to the radius
* size to get the fraction for the color to use.
*
* Each step along the scanline adds (a00, a10) to (X, Y).
* If we precalculate:
* gRel = X^2+Y^2
* for the start of the row, then for each step we need to
* calculate:
* gRel' = (X+a00)^2 + (Y+a10)^2
* = X^2 + 2*X*a00 + a00^2 + Y^2 + 2*Y*a10 + a10^2
* = (X^2+Y^2) + 2*(X*a00+Y*a10) + (a00^2+a10^2)
* = gRel + 2*(X*a00+Y*a10) + (a00^2+a10^2)
* = gRel + 2*DP + SD
* (where DP = dot product between X,Y and a00,a10
* and SD = dot product square of the delta vector)
* For the step after that we get:
* gRel'' = (X+2*a00)^2 + (Y+2*a10)^2
* = X^2 + 4*X*a00 + 4*a00^2 + Y^2 + 4*Y*a10 + 4*a10^2
* = (X^2+Y^2) + 4*(X*a00+Y*a10) + 4*(a00^2+a10^2)
* = gRel + 4*DP + 4*SD
* = gRel' + 2*DP + 3*SD
* The increment changed by:
* (gRel'' - gRel') - (gRel' - gRel)
* = (2*DP + 3*SD) - (2*DP + SD)
* = 2*SD
* Note that this value depends only on the (inverse of the)
* transformation matrix and so is a constant for the loop.
* To make this all relative to the unit circle, we need to
* divide all values as follows:
* [XY] /= radius
* gRel /= radiusSq
* DP /= radiusSq
* SD /= radiusSq
*/
// coordinates of UL corner in "user space" relative to center
float rowX = (a00*x) + (a01*y) + constA;
float rowY = (a10*x) + (a11*y) + constB;
// second order delta calculated in constructor
float gDeltaDelta = this.gDeltaDelta;
// adjust is (scan-w) of pixels array, we need (scan)
adjust += w;
// rgb of the 1.0 color used when the distance exceeds gradient radius
int rgbclip = gradient[fastGradientArraySize];
for (int j = 0; j < h; j++) {
// these values depend on the coordinates of the start of the row
float gRel = (rowX * rowX + rowY * rowY) / radiusSq;
float gDelta = (2 * ( a00 * rowX + a10 * rowY) / radiusSq +
gDeltaDelta/2);
/* Use optimized loops for any cases where gRel >= 1.
* We do not need to calculate sqrt(gRel) for these
* values since sqrt(N>=1) == (M>=1).
* Note that gRel follows a parabola which can only be < 1
* for a small region around the center on each scanline. In
* particular:
* gDeltaDelta is always positive
* gDelta is <0 until it crosses the midpoint, then >0
* To the left and right of that region, it will always be
* >=1 out to infinity, so we can process the line in 3
* regions:
* out to the left - quick fill until gRel < 1, updating gRel
* in the heart - slow fraction=sqrt fill while gRel < 1
* out to the right - quick fill rest of scanline, ignore gRel
*/
int i = 0;
// Quick fill for "out to the left"
while (i < w && gRel >= 1.0f) {
pixels[off + i] = rgbclip;
gRel += gDelta;
gDelta += gDeltaDelta;
i++;
}
// Slow fill for "in the heart"
while (i < w && gRel < 1.0f) {
int gIndex;
if (gRel <= 0) {
gIndex = 0;
} else {
float fIndex = gRel * SQRT_LUT_SIZE;
int iIndex = (int) (fIndex);
float s0 = sqrtLut[iIndex];
float s1 = sqrtLut[iIndex+1] - s0;
fIndex = s0 + (fIndex - iIndex) * s1;
gIndex = (int) (fIndex * fastGradientArraySize);
}
// store the color at this point
pixels[off + i] = gradient[gIndex];
// incremental calculation
gRel += gDelta;
gDelta += gDeltaDelta;
i++;
}
// Quick fill to end of line for "out to the right"
while (i < w) {
pixels[off + i] = rgbclip;
i++;
}
off += adjust;
rowX += a01;
rowY += a11;
}
}
// SQRT_LUT_SIZE must be a power of 2 for the test above to work.
private static final int SQRT_LUT_SIZE = (1 << 11);
private static float sqrtLut[] = new float[SQRT_LUT_SIZE+1];
static {
for (int i = 0; i < sqrtLut.length; i++) {
sqrtLut[i] = (float) Math.sqrt(i / ((float) SQRT_LUT_SIZE));
}
}
/**
* Fill the raster, cycling the gradient colors when a point falls outside
* of the perimeter of the 100% stop circle.
*
* This calculation first computes the intersection point of the line
* from the focus through the current point in the raster, and the
* perimeter of the gradient circle.
*
* Then it determines the percentage distance of the current point along
* that line (focus is 0%, perimeter is 100%).
*
* Equation of a circle centered at (a,b) with radius r:
* (x-a)^2 + (y-b)^2 = r^2
* Equation of a line with slope m and y-intercept b:
* y = mx + b
* Replacing y in the circle equation and solving using the quadratic
* formula produces the following set of equations. Constant factors have
* been extracted out of the inner loop.
*/
private void cyclicCircularGradientFillRaster(int pixels[], int off,
int adjust,
int x, int y,
int w, int h)
{
// constant part of the C factor of the quadratic equation
final double constC =
-radiusSq + (centerX * centerX) + (centerY * centerY);
// coefficients of the quadratic equation (Ax^2 + Bx + C = 0)
double A, B, C;
// slope and y-intercept of the focus-perimeter line
double slope, yintcpt;
// intersection with circle X,Y coordinate
double solutionX, solutionY;
// constant parts of X, Y coordinates
final float constX = (a00*x) + (a01*y) + a02;
final float constY = (a10*x) + (a11*y) + a12;
// constants in inner loop quadratic formula
final float precalc2 = 2 * centerY;
final float precalc3 = -2 * centerX;
// value between 0 and 1 specifying position in the gradient
float g;
// determinant of quadratic formula (should always be > 0)
float det;
// sq distance from the current point to focus
float currentToFocusSq;
// sq distance from the intersect point to focus
float intersectToFocusSq;
// temp variables for change in X,Y squared
float deltaXSq, deltaYSq;
// used to index pixels array
int indexer = off;
// incremental index change for pixels array
int pixInc = w+adjust;
// for every row
for (int j = 0; j < h; j++) {
// user space point; these are constant from column to column
float X = (a01*j) + constX;
float Y = (a11*j) + constY;
// for every column (inner loop begins here)
for (int i = 0; i < w; i++) {
if (X == focusX) {
// special case to avoid divide by zero
solutionX = focusX;
solutionY = centerY;
solutionY += (Y > focusY) ? trivial : -trivial;
} else {
// slope and y-intercept of the focus-perimeter line
slope = (Y - focusY) / (X - focusX);
yintcpt = Y - (slope * X);
// use the quadratic formula to calculate the
// intersection point
A = (slope * slope) + 1;
B = precalc3 + (-2 * slope * (centerY - yintcpt));
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