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Summary: Methods | Inherited Methods | [Expand All]

public final class PathInterpolatorCompat
extends Object

java.lang.Object
	android.support.v4.view.animation.PathInterpolatorCompat

帮助程序，用于创建基于路径的Interpolator实例。在API 21或更新版本上，将使用平台实现，并在较老的平台上使用兼容的替代实现。

公共方法(Public methods)
`static Interpolator`	`create(Path path)` 创建 `Interpolator`对于任意 `Path` 。
`static Interpolator`	`create(float controlX1, float controlY1, float controlX2, float controlY2)` 为三次贝塞尔曲线创建一个 `Interpolator` 。
`static Interpolator`	`create(float controlX, float controlY)` 为二次贝塞尔曲线创建一个 `Interpolator` 。

From class java.lang.Object

Interpolator create (Path path)

创建Interpolator对于任意Path 。该Path必须在开始(0, 0) ，并在结束(1, 1) 。沿着Path的x坐标是输入值，输出是该点处的线的y坐标。这意味着路径必须符合功能y = f(x) 。

The Path must not have gaps in the x direction and must not loop back on itself such that there can be two points sharing the same x coordinate.

参数(Parameters)
`path`	`Path`: the `Path` to use to make the line representing the `Interpolator`

返回(Returns)
`Interpolator`	the `Interpolator` representing the `Path`

Interpolator create (float controlX1, 
                float controlY1, 
                float controlX2, 
                float controlY2)

为三次贝塞尔曲线创建一个Interpolator 。假定端点(0, 0)和(1, 1) 。

参数(Parameters)
`controlX1`	`float`: the x coordinate of the first control point of the cubic Bezier
`controlY1`	`float`: the y coordinate of the first control point of the cubic Bezier
`controlX2`	`float`: the x coordinate of the second control point of the cubic Bezier
`controlY2`	`float`: the y coordinate of the second control point of the cubic Bezier

返回(Returns)
`Interpolator`	the `Interpolator` representing the cubic Bezier curve

Interpolator create (float controlX, 
                float controlY)

为二次贝塞尔曲线创建一个Interpolator 。假定端点(0, 0)和(1, 1) 。

参数(Parameters)
`controlX`	`float`: the x coordinate of the quadratic Bezier control point
`controlY`	`float`: the y coordinate of the quadratic Bezier control point

返回(Returns)
`Interpolator`	the `Interpolator` representing the quadratic Bezier curve