canvas教程

Android贝塞尔曲线原理分析(4)

字号+ 作者:H5之家 来源:H5之家 2017-06-03 16:04 我要评论( )

自定义 CubicBezierShowView 类的完整代码如下: package com.example.pc.mybeziercurveview.view;import android.content.Context;import android.graphics.Canvas;import android.graphics.Color;import android.

自定义 CubicBezierShowView 类的完整代码如下:

package com.example.pc.mybeziercurveview.view; import android.content.Context; import android.graphics.Canvas; import android.graphics.Color; import android.graphics.Paint; import android.graphics.Path; import android.graphics.PointF; import android.util.AttributeSet; import android.view.SurfaceHolder; import android.view.SurfaceView; /** * 三阶 * Created by Deeson on 2016/7/12. */ public class CubicBezierShowView extends SurfaceView implements SurfaceHolder.Callback, Runnable { //分别对应贝塞尔曲线、点、数据点和控制点之间的线、第一层辅助线、第一层辅助点、第二层辅助线、第二层辅助点 private Paint mPaint, mPointPaint, mLinePaint, mAssistLine1Paint, mAssistPoint1Paint, mAssistLine2Paint, mAssistPoint2Paint; //绘制贝塞尔曲线的path private Path mPath; //布局的中心点 private int centerX, centerY; //分别对应三阶贝塞尔曲线的起点、终点、控制点 private PointF start, end, control1, control2; //第一层辅助线的3个端点(相当于动态的二阶贝塞尔曲线的起点,控制点,终点) private PointF process1, process2, process3; //第二层辅助线的起点和终点 private PointF secondProcess1, secondProcess2; private SurfaceHolder mHolder; //用于绘图的canvas private Canvas mCanvas; //子线程标志位 private boolean mIsDrawing; float x = 0;//贝塞尔曲线的实时点x坐标 float y = 0;//贝塞尔曲线的实时点y坐标 float t = 0;//实施进度,0<=t<=1 public CubicBezierShowView(Context context) { super(context); init(); } public CubicBezierShowView(Context context, AttributeSet attrs) { super(context, attrs); init(); } public CubicBezierShowView(Context context, AttributeSet attrs, int defStyleAttr) { super(context, attrs, defStyleAttr); init(); } private void init() { //贝塞尔曲线 mPaint = new Paint(); mPath = new Path(); mPaint.setColor(Color.RED); mPaint.setStrokeWidth(5); mPaint.setStyle(Paint.Style.STROKE); mPaint.setTextSize(60); //点 mPointPaint = new Paint(); mPointPaint.setColor(Color.BLACK); mPointPaint.setStrokeWidth(10); mPointPaint.setStyle(Paint.Style.STROKE); //数据点和控制点的连线 mLinePaint = new Paint(); mLinePaint.setColor(Color.GRAY); mLinePaint.setStrokeWidth(4); mLinePaint.setStyle(Paint.Style.STROKE); //第一层辅助线 mAssistLine1Paint = new Paint(); mAssistLine1Paint.setColor(Color.GREEN); mAssistLine1Paint.setStrokeWidth(4); mAssistLine1Paint.setStyle(Paint.Style.STROKE); //第一层辅助点 mAssistPoint1Paint = new Paint(); mAssistPoint1Paint.setColor(Color.GREEN); mAssistPoint1Paint.setStrokeWidth(10); mAssistPoint1Paint.setStyle(Paint.Style.FILL); //第二层辅助线 mAssistLine2Paint = new Paint(); mAssistLine2Paint.setColor(Color.BLUE); mAssistLine2Paint.setStrokeWidth(4); mAssistLine2Paint.setStyle(Paint.Style.STROKE); //第二层辅助线 mAssistPoint2Paint = new Paint(); mAssistPoint2Paint.setColor(Color.BLUE); mAssistPoint2Paint.setStrokeWidth(10); mAssistPoint2Paint.setStyle(Paint.Style.FILL); //三阶贝塞尔曲线的起点终点 start = new PointF(0, 0); end = new PointF(0, 0); //三阶贝塞尔曲线的两个控制点 control1 = new PointF(0, 0); control2 = new PointF(0, 0); //第一层辅助线的三个端点 process1 = new PointF(0, 0); process2 = new PointF(0, 0); process3 = new PointF(0, 0); //第二层辅助线的两个端点 secondProcess1 = new PointF(0, 0); secondProcess2 = new PointF(0, 0); mHolder = getHolder(); mHolder.addCallback(this); setFocusable(true); setFocusableInTouchMode(true); this.setKeepScreenOn(true); } @Override protected void onSizeChanged(int w, int h, int oldw, int oldh) { super.onSizeChanged(w, h, oldw, oldh); centerX = w / 2; centerY = h / 2; //初始化数据点和控制点的位置 start.x = centerX - 200; start.y = centerY; end.x = centerX + 200; end.y = centerY; control1.x = centerX - 150; control1.y = centerY - 300; control2.x = centerX + 170; control2.y = centerY - 340; x = start.x; y = start.y; mPath.moveTo(x, y); } @Override public void surfaceCreated(SurfaceHolder holder) { mIsDrawing = true; new Thread(this).start(); } @Override public void surfaceChanged(SurfaceHolder holder, int format, int width, int height) { } @Override public void surfaceDestroyed(SurfaceHolder holder) { mIsDrawing = false; } @Override public void run() { while (mIsDrawing) { draw(); if (t <= 1) { t += 0.003; //重点在这里 bezierDraw(); mPath.lineTo(x, y); } else { mIsDrawing = false; } } } private void draw() { try { mCanvas = mHolder.lockCanvas(); mCanvas.drawColor(Color.WHITE); //绘制数据点和控制点 mCanvas.drawPoint(start.x, start.y, mPointPaint); mCanvas.drawPoint(control1.x, control1.y, mPointPaint); mCanvas.drawPoint(control2.x, control2.y, mPointPaint); mCanvas.drawPoint(end.x, end.y, mPointPaint); //绘制数据点和控制点的连线 mCanvas.drawLine(start.x, start.y, control1.x, control1.y, mLinePaint); mCanvas.drawLine(control1.x, control1.y, control2.x, control2.y, mLinePaint); mCanvas.drawLine(control2.x, control2.y, end.x, end.y, mLinePaint); //绘制第一层辅助线和辅助点 mCanvas.drawLine(process1.x, process1.y, process2.x, process2.y, mAssistLine1Paint); mCanvas.drawLine(process2.x, process2.y, process3.x, process3.y, mAssistLine1Paint); mCanvas.drawPoint(process1.x, process1.y, mAssistPoint1Paint); mCanvas.drawPoint(process2.x, process2.y, mAssistPoint1Paint); mCanvas.drawPoint(process3.x, process3.y, mAssistPoint1Paint); //绘制第二层辅助线和辅助点 mCanvas.drawLine(secondProcess1.x, secondProcess1.y, secondProcess2.x, secondProcess2.y, mAssistLine2Paint); mCanvas.drawPoint(secondProcess1.x, secondProcess1.y, mAssistPoint2Paint); mCanvas.drawPoint(secondProcess2.x, secondProcess2.y, mAssistPoint2Paint); //绘制三阶贝塞尔曲线的当前点 mCanvas.drawPoint(x, y, mPointPaint); //绘制三阶贝塞尔曲线 mCanvas.drawPath(mPath, mPaint); } catch (Exception e) { e.printStackTrace(); } finally { if (null != mCanvas) { mHolder.unlockCanvasAndPost(mCanvas); } } } private void bezierDraw() { //第一层辅助线坐标点 process1.x = (1 - t) * start.x + t * control1.x; process1.y = (1 - t) * start.y + t * control1.y; process2.x = (1 - t) * control1.x + t * control2.x; process2.y = (1 - t) * control1.y + t * control2.y; process3.x = (1 - t) * control2.x + t * end.x; process3.y = (1 - t) * control2.y + t * end.y; //第二层辅助线坐标点 secondProcess1.x = (1 - t) * process1.x + t * process2.x; secondProcess1.y = (1 - t) * process1.y + t * process2.y; secondProcess2.x = (1 - t) * process2.x + t * process3.x; secondProcess2.y = (1 - t) * process2.y + t * process3.y; //贝塞尔曲线通用公式 x = (1 - t) * secondProcess1.x + t * secondProcess2.x; y = (1 - t) * secondProcess1.y + t * secondProcess2.y; //三阶贝塞尔曲线函数 // x = (float) (Math.pow((1 - t), 3) * start.x + 3 * t * Math.pow((1 - t), 2) * control1.x + 3 * Math.pow(t, 2) * (1 - t) * control2.x + Math.pow(t, 3) * end.x); // y = (float) (Math.pow((1 - t), 3) * start.y + 3 * t * Math.pow((1 - t), 2) * control1.y + 3 * Math.pow(t, 2) * (1 - t) * control2.y + Math.pow(t, 3) * end.y); } } 最后

Demo下载地址 点这里 ,Demo里还有四阶曲线的展示,可以看看,原理与二阶三阶雷同,就不贴代码了。

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本文标签: 贝塞尔曲线,Android/">贝塞尔曲线,Android

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