CSS3学习之linear-gradient（线性渐变）

转自：http://www.cnblogs.com/rainman/p/5113242.html

CSS3 渐变（gradients）可以让你在两个或多个指定的颜色之间显示平稳的过渡。以前，你必须使用图像来实现这些效果，现在通过使用 CSS3 的渐变（gradients）即可实现。此外，渐变效果的元素在放大时看起来效果更好，因为渐变（gradient）是由浏览器生成的。

本文只讲述表准的语法，要想兼容更多浏览器可以到网上搜索出很多解决方案，逻辑基本一致。

1、语法

background: linear-gradient(direction, color-stop1, color-stop2, ...);

direction：默认为to bottom，即从上向下的渐变；
stop：颜色的分布位置，默认均匀分布，例如有3个颜色，各个颜色的stop均为33.33%。

2、示例：to left、top right、to bottom、to top

div { background:linear-gradient(to left, red , blue) }

div { background:linear-gradient(to right, red , blue) }

div { background:linear-gradient(to bottom, red , blue) } /* 浏览器默认值 */

div { background:linear-gradient(to top, red , blue) }

分别产生“从右到左”、“从左到右”、“从上到下”、“从下到上”的“红色–绿色”渐变，效果如下图：

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alt="" />

3、示例：to right bottom、top right top、top left bottom、top left top

div { background: linear-gradient(to right bottom, red , blue); }

div { background: linear-gradient(to right top, red , blue); }

div { background: linear-gradient(to left bottom, red , blue); }

div { background: linear-gradient(to left top, red , blue); }

分别产生到“右下角”、“右上角”、“左下角”、“左上角”的渐变，效果如下图：

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" alt="" />

注意：top right bottom和top bottom right是等同的

4、使用角度

div { background: linear-gradient(10deg, red, blue) }

效果如下图：

5、多个渐变点

5.1 多个渐变点默认均匀分布　

div { background: linear-gradient(to right, red, blue, green) }

理论上渐变点数目不受限制，实际效果如下图：

5.2 多个渐变点不均匀分布

div { background: linear-gradient(red 5%, green 15%, blue 60%) }

6、重复性渐变

div { background: repeating-linear-gradient(red, yellow 10%, green 20%); }

10%的位置为yellow，20%的位置为green，然后按照这20%向下重复，效果如下图：

7.使用rgba

div { background:linear-gradient(to right, rgba(255, 0 ,0, 1), rgba(255, 0 ,0 , 0)) }

从红色的不透明，到全透明的渐变，效果图如下：