HTML5<canvas>标签:使用canvas元素在网页上绘制渐变和图像(2)
详细解释HTML5 Canvas中渐进填充的参数设置与使用,Canvas中透明度的设置与使用,结合渐进填充与透明度支持,实现图像的Mask效果.
一:渐进填充(Gradient Fill)
Canvas支持两种渐进填充方式,一种为线性渐进填充(Line Gradient Fill),另外一种称为经向渐变填充(RadialGradient Fill)。其API分别为:
createLinearGradient(x1, y1, x2, y2);
其中x1,y1为第一个点坐标,x2,y2为第二个点坐标。
createRadialGradient(x1, y1, r1, x2, y2, r2);
其中x1, y1为第一个中心点坐标,r1为半径,x2, y2为第二个中心点坐标,r2为半径。
为每个点设置颜色
addColorStop(position, color);
其中position表示位置,大小范围[0~1]其中0表示第一个点,1表示第二个点坐标
Color表示颜色值,任何CSS的颜色值。
渐进填充对象创建与配置之后可以用来设置context的strokeStyle与fillStyle实现文字,几何形状的渐进颜色填充。
线性渐进方式的代码演示:
<!doctype html>
<html lang="en">
<head>
<meta charset="UTF-8">
<title>渐变</title> </head>
<body>
<canvas id="myCanvas" width="200" height="100" style="border:1px solid #000000;">
你的浏览器不支持canvas!
</canvas>
<script type="text/javascript">
var c=document.getElementById("myCanvas");
var cxt=c.getContext("2d");
var grd=cxt.createLinearGradient(0,0,175,50);
grd.addColorStop(0,"#FF0000");
grd.addColorStop(0.5,"#0000ff");
grd.addColorStop(0.6,"#ffffff");
grd.addColorStop(0.7,"#000000");
grd.addColorStop(1,"#00FF00");
cxt.fillStyle=grd;
cxt.fillRect(0,0,175,50);
</script>
</body>
</html>
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" alt="" />
经向渐变填充:绘制一个矩形,并用放射状/圆形渐变进行填充.
<!DOCTYPE html>
<html>
<body> <canvas id="myCanvas" width="300" height="150" style="border:1px solid #d3d3d3;">
浏览器不支持canvas!
</canvas> <script> var c=document.getElementById("myCanvas");
var ctx=c.getContext("2d");
var grd=ctx.createRadialGradient(75,50,5,90,60,100);
grd.addColorStop(0,"red");
grd.addColorStop(1,"white");
ctx.fillStyle=grd;
ctx.fillRect(10,10,150,100); </script> </body>
</html>
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" 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<head>
<meta charset="UTF-8">
<title>画图</title> </head>
<body>
<canvas id="myCanvas" width="200" height="100" style="border:1px solid #000000;">
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</canvas>
<script type="text/javascript">
var c=document.getElementById("myCanvas");
var cxt=c.getContext("2d");
var img=new Image()
img.src="flower.png"
cxt.drawImage(img,0,0);
</script>
</body>
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LIBncvel8HUUDktWMH2pjiW44KBBfPaF23f0JyIPNr+VfKf83K5n1Lwmju4za/uo/7uG2xDnsT/fMCLQl28OrAURcKkaP2eZhmJuUVsTtP6nkd+/oxFAl2FUjPWkDQJH+9LGqEf3B5ZBuy2zpw2OhS3Rs/Q4LsC9YtC/IqIuf3q/vYdd953viKfateON3J7Vn878M/L9AgMMAbwKkOzWKMtc8jsUdQtxGBlnpejwhIwKsD7hxw5349ZHc9P4z44tCw85ZNJBU9p7p3Kgqax33f9EwdbVcevhI5/7RjMqO3U4mpf2KgFZKmJxTeejYsNr6jLP4FuwpAn4tAR5YGSV+HOAxCNQjVILGL+oaADdgwnYcDls5bNmHL/y1HRYZekfu4zX/NSv7prH3weOMF0/tNWWaaAh0l9Ny8ASspkTVtfS70Lo++5UpYDC2xIOwHIa3TIumLdEuft2xqY4o77Nv72dbUvzbep9iADRMpw96+YW8fhuMzhhHu47agVZ4v41T/Mry6Bc1ZO/8zYPMQBTq2JMEe3dEhdueBKQ96Xgm13ZFrojPQM3dB2A/i8CKsPlwj/AMNc9Ttt5BHEjcnBUT+6lCNu/2Ju/2Jso4dEHly7guz3a0Dh/Gppk7puY/b3O1PvNX3Rzf/QGgeXt0yujOrpRYKdBzxhth9GuYCudM/okYYMwktsSAcAf8iF88gfCAYK4ypnvxvvCsDIt9sKqt6uB6b9Ik93nhhYNvfrNv/cqf6syvtO9XMAeUkkPENbU9zGpXXKy2b3R0U6PiKyuJJxnzgDZIxH/Q5kdvHBC0cgibuZjFoBtfWLGwlMTwABa/xrrw3fqbWuKHZVMY29Q6vbjGsrH34++PRjE4ek4dIiZwfezwSAJ3NEdEU6PiK7tN41gAw25GnbPYwr03SxeFvj+2nnSfgaS48zU1zxm5SDXv7dPbWgMirmQPYi4c9TJjUI5fdclSct2w6b9nUOnDYUFT+8PfHH/7+uGFlbUxMhYv9ACBc7Jfb/+PQPLy6hW3qzei7U4oCHVuSYI8EerYpVJqeAHMhuDrAqwtNRDevTdLR77sDvjthjwTN8GKNDPSLNZkuzdwbP6NmDmBy+mtTkZo5EFEvHPBqsPJCDIF2rGpRWig4/vCSyPkn9t2Qe/8p0L9moIE3hAUVEQ37tkpS65YEu5zJTtoGPXMXgrPnsgSNjLJj1rhzkdcHzeC7A0KqqYnEwlwHTkq/xJRE5zFuOSrIsCXMYd+p/szx9rkIoJUmXOznyn5KHG8Mr25JZx7pXEWBjiNXRwjo6HjA1QHmwrAYw6sDS3FyLytoQBIgaA5xHA60ND0B3DlwbQ37VIRrjyM2YOt6fhgLKBesWy4xJWSeARuwIc1oJMxQbuw67NsxV40HBdqYYkNReQKaHataRne2o4dOcA1XltWbu1Gg48hRhy1HMSNjSbCDuVAOqZUPJj0YKwnguwPcudhAiw7g14Ue8a6QDfQprjog8ng+RXl0pdlUhtPukHU1cwDd89WhGmW6A4FGplXDHxncDYlpJvbstURAk+R0dkSBjiNLMTjqEnncwd1gKUnpqYJmEI7AizXgyIUXa8B9EITKMJQRYt8dcG0NQUxMODLXtY/wD5StSLgFJLzioZWrQzVVD9eTU7QA0PX8cId9u3bsgMHdgNnlpCg/zWl0vH0OB8oozbWjksQk+OT+a9bJYzqu7Cc0b/V9/zUrHTSTLXm0ycd8OdVgXpskOyFUyxxHmGtr6HHXVhl3oSEGzd4VobB7LmIDtluOCoyY8QDL5ZFt3c9PsMIY5jowy0EGLA2w2ujRYWyRKjHQ3h0lz147M76hTeb4vUbHqhZ34Ul34UnHKjm1579mTfA8ozvbFxZuCnQsxbwfRbgkwQ7mtUma+gVNDJoJx94V4NoKQgN4SoEvjk0zvy6d98EKY2SoEt4DboR/cIkpIada0FtjNTvGlzf1sn+4GGGERXfhSdfLdc9eO8PmtyHN/Of7Hata8L/eYnXQ6pksu5li3DKx70Y675SIAp2GbJVgXpsoLBEdIFTHBtqdA5P5IDTIXR9ydFEN/LowoGfuprPAgMi7/Ra01oHDDNdJEnOYvMNrEnQseavvRzON5ik46nq5jvxzqmm3671Gd+FJ7tPjbH4b29SLoCe3t885c//PWx3rfs9zbxygQKchjzZ5+hlATllEuF53DnhXgLAf/O0gtAJfLPd+TOSFTKiGoDmdxr2AyOOcUuy+UKbkzls24YAOg7vh3vgZnb21deBw68BhZVSNmnZMTh7TRQPternOu6NE/vi9Rl/FHtd7jVNNu2O68wTG5v7Vmft/E//5haD9R9gLCxqYzJ9rGZUCnZ7MhcnnFgj7Y4cTuOFDXoVWEFpljifzgV8XZkh2GsITKxFp5nvjZ245Ksi52qtDNQmalkTO779mndh3A0l1v1bnerlu4j+/QI65T4/PaD+Y0X7gLayL4D76kWj37KvYA66twBfJ3w3sgfG+BN6XwPm7Ob1TCnR6ctTFTlQrJTpgMj8+0w0gsSA0gHAknONi2aZKZEuvwkKmK5F2OeUZlohDWdOOycmym9HGNvVOndJ716rw1Df7h4vuwpO+638O6jbiAR/u0+Ou9xpd7zVyxSd9FXv4z/dHAx1hU027gS8Gfp38R0kcBu5VmWbvS+BYNqe/URTotCQJdjAXJK8RSiyAHkAP/nYQ9gNfFHLGciTdID/OF4VBLKO8H4T9IFQneZVZsQEb3heLeFw2YIuom1Q9XH/BukU1/JHKtjN6+ozI+adO6dn8Ntnyvo0weYbBbLwx1bQbj/xwnx73VezhPj3OFZ9MzDGa8EM9+MpCQLtzYKokRDMCnVpdCUWBTlc4aSmF+TJ68JXJBBMjBEc44zCO94NwxOe7ApKQdDFGl0pl24kbPszWtQ4cHvP1u/0WkofWjh3AXF4bU3zd/kmCWUpBqyfEtMLkw94Kvrm9VTPa/5qoOMHtrWLzvk0FZfYPF4WL/SBURgKtdM8IdMq/yUCBXgB5dcmHcgitCojXzXIc5Yzxp4smHJm1BvC3J53ojMmKiCQGDgSr+Mefrg7VIMqYbB7was5bNiWmGQAm9t1g130XaXnfyqMLFIjz++qnjjWy676bqDgR7c5lU9KcP3teS2igQP/6ZClOkr8DAIkNeWI0pJYQ7CsDoRKE1lmOK0GoxKZTNmCrerg+8V0myLluksRQMwd09laGu290/tzBnFUzB8jFAZG/PLJNeYYlpqZO6dkiFVukCgP6rXrPG1+x+W3KB4Uf6vGDqWONMZ06salT+rBeJX97FNDLI4GeS/KOAr0QcqrBlAeurUkOpwjVYfiCnkQUIZu5C+Iw+Nth5i6IDvw60nQf74lH+AckPsabXxHXi2E0G7BhYQWFQ/GSvi08zi0zPUs2Di1QPsg1XOD2aBBo7uNZ0OMzTerhIAkgOuSsZQTQJMuBlX/ekCLWFOiFkOiAnleg5xUQ9ie5EneHwn4QWkEcDnnikEWmXQMijxOPao0b4qXVcGSjwd0Q4XRZYazZVIbZaGUtMPrKeApaPd5iNTE271v2rXp23XeTx3SRrCugT2qTZTenHZNybgd/qxFoOQFfCXwReF8CvgiEI8C9Co5l4FgGT3OTpqUp0AshTykw/wq9y8GRmzzHFDTL9T9xWMFxg2xRpUEr9yNpM4oXdcSjc4DV4qBohrtPgGaFse7nJ1J/czhQRgb6rXoMf/3XrCHKFTRP7LuROuVgq5SDrlDarlIOvUgSGlF2LIOhWXuxJkFvAgU6bZGGjd7l0Ls8bHqBJCRKTchDPBpCFqt6MuDVkMzxXG/WprO3kg5S0vqcunuWl8n5ubKfvCUaDCT816zTjkmu7Cel5yY2dUofE/SYxhWfFK2HZKAn82EiD3xl4G8HcVjOY06VwIs1kUAPLaNAL5wEDbgP4pAkeRfoPiiXSNBJu7YCzM4w8JUlms4hDoOgkWuEEgvicEz68T7HyPRcZ9LhGUHM3+HXztU9A4Cve9Sv7vOr+7xrVd4SDR678pZoYtrkMZ2S6WhTAu0trOOKT8Lg7hDQ7hwQjoA4LMdjM3eBLwpz0k+T/A2kQM9RnlL56NTTXHBtlaYnwFMaKvv1Lgdzgexy5ERy/PJe0AyiAyQ2ceEAU8i425vrYu+NnyEdpBhyxHTP5FbhCYQFQv81q++bHnTY8SxoHg97JB7chXVo3OdfhoDmXpVNOAJTJWEhBwJNY+gFlu9O2EFA3NMQoNFJv1gzm1c+kugHkHInXffzEx327crjUikKD6og01eHatx+S9fzw9i/gUk9nIieNMk97Zgk7llu0t9bxX16nPv0OLdHQ9r20YJWj7f6fgLiiXHFJ9FgcDcIDcCvA+7VsLSdkmbcFCYTBXqO4g1hQCPT3hUwVSLv0HuXw+C/zbrnI4mailIeQMNwnTGneAVEPumkZ2y1Q4LxZivRs/6ThtRsUy+6Z/81K7dHE6I5DtBBq0f5SFKypx2TMFUC3hVhQIdQzgX3wRQnBlKg5yjeEEL5xZpQBzN2fvLrYPDf5EgaU3LxJLGpAx1NLd6DsEaffJuI46JVwx9dt38S0Z+ENcWkjl/k/Bjyipzf900Pt7dKCTS/r35i3w2l4SFCX/doBOhKE053+q9Zfd2j8oB0rKSGgF4Rwz1Hn4qPJQr0HKUE2n1Q9hyT+XJLHV8EL9ZA73J4vEJOxsUTSd4pxHCdDNepvGU3Sgk0K4zp7K04J/fso+2pLBkDj67nh32+KwAw5us3On/W2VvvjZ8ZYLVJo2fhYr93rQqrIb7rf+Y+/zLCpo62Tx1tJ0CTw1RBq0e42C+c7pzYd2PqlN7XPYqP+7pHycezr1EZ5qEn80O5Z6WlUFuhQM9dntKQhw6aQWiV6RT2y3vBxyug5xVwH0wSb0T9eNiADaMCjHo1zFF0wMQNkyMnGC2kGFUbXSrt2IF+tlXNHMDBSOTubzjnIHJGByYTnuaC+yC4Ooh7BqEBHMummnaHUG7azX3+5dSxRmR66mi7/5oVRMd8ziXM3A0DWtgfA+gU2u4o0HOQND0BQit4SoFfJyc3hP3yT27mLggNwBfL86H1OYka/yUBhOqYSbqAyJNZ5eT+mQx3Hw9TKbs1LjGpnTkHwKYlcidZHDQT95eBO6fM+PpO/Yfr/R3yJHPhCILlajoyUXFiRvsBOH831bR76lijX90HXp1c4cOmq6RF02gJGpnpyXyYuUuBzryIb444UsWvC0/VHZGnPMZr/Ee/HkfRTGMWmdw/s40pxhvC4hSO7ucn0G45KvDWyBrmKLlzPVbOlWdVbjkqEox/BgB4mkuAdr2/w/X+Djm9MAv0zM08V9MRcP5ONlulnHSTewnx+zCX8djKeZZCq/zLMFVCgc6klEe4lTTLP8giRaquEtwHQZ8T99ZYQkPi2TFKppt17zbr3tUwR0mH/r3xM0oiGa4Td3tk0hf+GuCW0cr9eMG6hewFlfcsjKtZoNE98//zLjiWyb1ThC3n78D7EnDL5bSxd0Wowxu/DymeGcPmJHxyf7v8V4sEY9js4T4o/4KlsC9cNKCpqDKkRQCaiuq3Lgo01ZISBZpqSYkCTbWkRIGmWlKiQFMtKVGgqZaUKNBUS0oUaKolJQo01ZISBZpqSYkCTbWkRIGmWlKiQFMtKVGgqZaUKNBUS0oUaKolJQo01ZISBZpqSYkCTbWkRIGmWlKiQFMtKf0/OaRTBwx319EAAAAASUVORK5CYII=" 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