Render bezier curves using distance fields
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+33
-7
@@ -71,23 +71,49 @@ polygonCol = PolygonCol 0
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-- note that much of work computing the width of the bezier curve is done here
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bezierQuad :: Color -> Color -> Float -> Float -> Point2 -> Point2 -> Point2 -> Picture
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bezierQuad cola colc ra rc a b c = BezierQuad 0 [(aX, cola, aX +.+ aRadVec , fracRadA )
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,(bX, colb, (0,0) , 0 )
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,(cX, colc, cX +.+ cRadVec , fracRadC )
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bezierQuad cola colc ra rc a b c = BezierQuad 0 [-- ( (0,0) , cola, (0,0), (0,0) )
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(aIn, cola, (fa aIn,fc aIn) , (1,0) )
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,(aIn, cola, (fa aIn,fc aIn) , (1,0) )
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,(cIn, colc, (fa cIn,fc cIn) , (0,1) )
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,( aX, cola, (1,0) , (fa' aX,fc' aX) )
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,( cX, colc, (0,1) , (fa' cX,fc' cX) )
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,( bX, colb, (0,0) , (fa' bX,fc' bX) )
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,( bX, colb, (0,0) , (fa' bX,fc' bX) )
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]
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where colb = mixColors 0.5 0.5 cola colc
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b2a | isLHS a b c = a -.- b
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| otherwise = b -.- a
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aRadVec = ra *.* (normalizeV $ vNormal b2a)
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aX = a -.- 0.5 *.* aRadVec
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aX = a -.- 0.5 *.* aRadVec
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aIn = a +.+ 0.5 *.* aRadVec
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b2c | isLHS a b c = b -.- c
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| otherwise = c -.- b
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cRadVec = rc *.* (normalizeV $ vNormal b2c)
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cX = c -.- 0.5 *.* cRadVec
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cX = c -.- 0.5 *.* cRadVec
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cIn = c +.+ 0.5 *.* cRadVec
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bX = (b -.- (0.5 *.* aRadVec) )
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-.- (0.5 *.* cRadVec)
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fracRadA = ra / magV (aX -.- cX)
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fracRadC = rc / magV (aX -.- cX)
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bIn = b +.+ (0.5 *.* aRadVec)
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+.+ (0.5 *.* cRadVec)
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fa = extrapolate aX cX bX
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fc = extrapolate cX aX bX
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fa' = extrapolate aIn cIn bIn
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fc' = extrapolate cIn aIn bIn
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-- given a one and two zeros of a linear function over x and y,
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-- determine the function
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-- so if f(ox,oy) = 1 and f(ax,ay) = f(bx,by) = 0, determines f
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extrapolate :: Point2 -> Point2 -> Point2 -> Point2 -> Float
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extrapolate (ox,oy) (ax,ay) (bx,by) (x,y) =
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( x * ( ay - by )
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+ y * ( bx - ax )
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+ (ax * by - bx * ay)
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)
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/
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( ox * ( ay - by )
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+ ax * ( by - oy )
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+ bx * ( oy - ay )
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)
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color :: RGBA -> Picture -> Picture
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{-# INLINE color #-}
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