HTML5 Canvas实现玫瑰曲线和心形图案的代码实例
2016-07-11来源:

这篇文章主要介绍了HTML5 Canvas实现玫瑰曲线和心形图案的代码实例,需要的朋友可以参考下

效果图:

名单

名单

提示:把代码复制到一个html文件中并保存,直接打开即可看到效果。

实现代码:

代码如下:

<!DOCTYPE html>

<html>

<head>

<meta charset = "gbk">

<title>HTML5 Demo</title>

<style type="text/css">

#apDiv1 {

position:absolute;

width:120px;

height:300px;

z-index:1;

left: 840px;

top: 80px;

}

</style>

</head>

<body>

<canvas id="canvas" width="800" height="600" style="border:1px solid #c3c3c3;">

Your browser does not support the canvas element. </canvas>

<div id="apDiv1">

<form>

玫瑰曲线方程:

r=a+bsin(m/n*x)

选择参数:

m: <input type="number" name="m" min="2" max="29" value="29"/>

n: <input type="number" name="n" min="1" max="12" value="11"/>

a: <input type="number" name="a" min="0" max="5" value="1"/>

b: <input type="number" name="b" min="1" max="7" value="5"/>

<input type="button" value=" 画 图 " onClick="draw();">

<hr>

<input type="button" value=" 画 图 2 " onClick="draw2();">

<hr>

<input type="button" value=" 心形图 " onClick="draw3();">

</form>

</div>

<script type="text/javascript">

function draw() {

var ctx = document.getElementById('canvas').getContext('2d');

ctx.save();

ctx.translate(400,300);

ctx.clearRect(-400,-300,800,600);

ctx.strokeStyle = "#cc0000";

var a = 0, b = 1, m = 6, n = 1;

m = document.forms[0].m.value;

n = document.forms[0].n.value;

a = document.forms[0].a.value;

b = document.forms[0].b.value;

drawRose(ctx,a,b,m,n);

ctx.restore();

}

function drawRose(ctx,a,b,m,n){

ctx.beginPath();

var e = 0, c = 120;

var k = 2 * Math.PI / 360;

do {

var r = a/b + Math.sin( m * e / n * k);

r = r * c;

var x = r * Math.cos( e * k );

var y = r * Math.sin( e * k );

e += 0.1;

ctx.lineTo(x,y);

} while ( e <= 4320 );

ctx.stroke();

}

function draw2(){

var ctx = document.getElementById('canvas').getContext('2d');

ctx.save();

ctx.translate(400,300);

ctx.clearRect(-400,-300,800,600);

ctx.strokeStyle = "#cc0000";

ctx.beginPath(); //ctx.moveTo(0,0);

var e = 0, c = 150;

var k = 2 * Math.PI / 360;

do {

x = 150*Math.cos( 5/2 * e*k ) + 50*Math.cos( 15/16 * 5/2 * e*k );

y = 150*Math.sin( 5/2 * e*k ) - 50*Math.sin( 15/16 * 5/2 * e*k );

e += 0.1;

ctx.lineTo(x,y);

} while ( e <= 3600 );

ctx.stroke();

ctx.restore();

}

function draw3(){

var ctx = document.getElementById('canvas').getContext('2d');

ctx.save();

ctx.translate(400,300);

ctx.clearRect(-400,-300,800,600);

ctx.strokeStyle = "#ff0000";

ctx.beginPath();

var x = 1, y;

do {

y = -80*(Math.sqrt(1-x*x) + Math.pow(x*x,1/3));

x -= 0.001;

ctx.lineTo(100*x,y);

} while ( x >= -1 );

do {

y = 80*(Math.sqrt(1-x*x) - Math.pow(x*x,1/3));

x += 0.001;

ctx.lineTo(100*x,y);

} while ( x <= 1 );

ctx.closePath();

var grad = ctx.createRadialGradient(-40,-60,10,-40,-40,200);

grad.addColorStop(0, "#ffcc00");

grad.addColorStop(1, "#ff0000");

ctx.fillStyle = grad;

ctx.fill();

// ctx.stroke();

ctx.restore();

}

window.onload = function (){

draw();

}

</script>

</body>

</html>

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