クラスQuadrangle
を作成しました。これは、あるポイントで互いに交差する4つの最も大きな接続ポリゴン頂点の四角形を作成します。ほとんどの場合、これは動作します。
このコードを使用する場合は、幅と高さをQuadrangle.warp
に調整してください。 100%完成していないことに注意してください。最初と最後のポリゴンの頂点は、たとえば接続可能な場合は接続されません。
import java.util.ArrayList;
import java.util.Collections;
import java.util.List;
import org.opencv.core.*;
import org.opencv.imgproc.Imgproc;
class Line {
public Point offset;
public double angle;
public Line(Point offset, double angle) {
this.offset = offset.clone();
this.angle = angle;
}
public Point get(int length) {
Point result = offset.clone();
result.x += Math.cos(angle) * length;
result.y += Math.sin(angle) * length;
return result;
}
public Point getStart() {
return get(-5000);
}
public Point getEnd() {
return get(5000);
}
public void scale(double factor) {
offset.x *= factor;
offset.y *= factor;
}
public static Point intersect(Line l1, Line l2) {
return getLineLineIntersection(l1.getStart().x, l1.getStart().y, l1.getEnd().x, l1.getEnd().y,
l2.getStart().x, l2.getStart().y, l2.getEnd().x, l2.getEnd().y
);
}
public static Point getLineLineIntersection(double x1, double y1, double x2, double y2, double x3, double y3, double x4, double y4) {
double det1And2 = det(x1, y1, x2, y2);
double det3And4 = det(x3, y3, x4, y4);
double x1LessX2 = x1 - x2;
double y1LessY2 = y1 - y2;
double x3LessX4 = x3 - x4;
double y3LessY4 = y3 - y4;
double det1Less2And3Less4 = det(x1LessX2, y1LessY2, x3LessX4, y3LessY4);
if (det1Less2And3Less4 == 0){
// the denominator is zero so the lines are parallel and there's either no solution (or multiple solutions if the lines overlap) so return null.
return null;
}
double x = (det(det1And2, x1LessX2,
det3And4, x3LessX4)/
det1Less2And3Less4);
double y = (det(det1And2, y1LessY2,
det3And4, y3LessY4)/
det1Less2And3Less4);
return new Point(x, y);
}
protected static double det(double a, double b, double c, double d) {
return a * d - b * c;
}
}
class LineSegment extends Line implements Comparable {
public double length;
public LineSegment(Point offset, double angle, double length) {
super(offset, angle);
this.length = length;
}
public void melt(LineSegment segment) {
Point point = new Point();
point.x += Math.cos(angle) * length;
point.y += Math.sin(angle) * length;
point.x += Math.cos(segment.angle) * segment.length;
point.y += Math.sin(segment.angle) * segment.length;
angle = Math.atan2(point.y, point.x);
offset.x = (offset.x * length + segment.offset.x * segment.length)/(length + segment.length);
offset.y = (offset.y * length + segment.offset.y * segment.length)/(length + segment.length);
length += segment.length;
}
@Override
public int compareTo(Object other) throws ClassCastException {
if (!(other instanceof LineSegment)) {
throw new ClassCastException("A LineSegment object expected.");
}
return (int) (((LineSegment) other).length - this.length);
}
}
class Quadrangle {
static int
TOP = 0,
RIGHT = 1,
BOTTOM = 2,
LEFT = 3;
public Line[] lines = new Line[4];
public Quadrangle() {
}
private static double getAngle(Point p1, Point p2) {
return Math.atan2(p2.y - p1.y, p2.x - p1.x);
}
private static double getLength(Point p1, Point p2) {
return Math.sqrt(Math.pow(p2.x - p1.x, 2) + Math.pow(p2.y - p1.y, 2));
}
private static double roundAngle(double angle) {
return angle - (2*Math.PI) * Math.round(angle/(2 * Math.PI));
}
public static Quadrangle fromContour(MatOfPoint contour) {
List<Point> points = contour.toList();
List<LineSegment> segments = new ArrayList<>();
// Create line segments
for (int i = 0; i < points.size(); i++) {
double a = getAngle(points.get(i), points.get((i + 1) % points.size()));
double l = getLength(points.get(i), points.get((i + 1) % points.size()));
segments.add(new LineSegment(points.get(i), a, l));
}
// Connect line segments
double angleDiffMax = 2 * Math.PI/100;
List<LineSegment> output = new ArrayList<>();
for (LineSegment segment : segments) {
if (output.isEmpty()) {
output.add(segment);
} else {
LineSegment top = output.get(output.size() - 1);
double d = roundAngle(segment.angle - top.angle);
if (Math.abs(d) < angleDiffMax) {
top.melt(segment);
} else {
output.add(segment);
}
}
}
Collections.sort(output);
Quadrangle quad = new Quadrangle();
for (int o = 0; o < 4; o += 1) {
for (int i = 0; i < 4; i++) {
if (Math.abs(roundAngle(output.get(i).angle - (2 * Math.PI * o/4))) < Math.PI/4) {
quad.lines[o] = output.get(i);
}
}
}
return quad;
}
public void scale(double factor) {
for (int i = 0; i < 4; i++) {
lines[i].scale(factor);
}
}
public Mat warp(Mat src) {
Mat result = src.clone();
Core.line(result, lines[TOP].get(-5000), lines[TOP].get(5000), new Scalar(200, 100, 100), 8);
Core.line(result, lines[RIGHT].get(-5000), lines[RIGHT].get(5000), new Scalar(0, 255, 0), 8);
Core.line(result, lines[BOTTOM].get(-5000), lines[BOTTOM].get(5000), new Scalar(255, 0, 0), 8);
Core.line(result, lines[LEFT].get(-5000), lines[LEFT].get(5000), new Scalar(0, 0, 255), 8);
Point p = Line.intersect(lines[TOP], lines[LEFT]);
System.out.println(p);
if (p != null) {
Core.circle(result, p, 30, new Scalar(0, 0, 255), 8);
}
double width = 1400;
double height = width/2.15;
Point[] srcProjection = new Point[4], dstProjection = new Point[4];
srcProjection[0] = Line.intersect(lines[TOP], lines[LEFT]);
srcProjection[1] = Line.intersect(lines[TOP], lines[RIGHT]);
srcProjection[2] = Line.intersect(lines[BOTTOM], lines[LEFT]);
srcProjection[3] = Line.intersect(lines[BOTTOM], lines[RIGHT]);
dstProjection[0] = new Point(0, 0);
dstProjection[1] = new Point(width - 1, 0);
dstProjection[2] = new Point(0, height - 1);
dstProjection[3] = new Point(width - 1, height - 1);
Mat warp = Imgproc.getPerspectiveTransform(new MatOfPoint2f(srcProjection), new MatOfPoint2f(dstProjection));
Mat rotated = new Mat();
Size size = new Size(width, height);
Imgproc.warpPerspective(src, rotated, warp, size, Imgproc.INTER_LINEAR);
return rotated;
}
}
角を矩形に近似し、四隅を取得し、perpective変換を見つけ、画像を歪めます。次のリンクを試してください:http://opencvpython.blogspot.in/2012/06/sudoku-solver-part-2.html、http://opencvpython.blogspot.in/2012/06/sudoku-solver-part-3 html –
@AbidRahmanKリンクをありがとう。私はすでにこれまでになっています。 RotatedRectとアファイン変換。私が必要とするのは、四角形**のコーナーが正しい変換を行うことです。 – Tim
'' approxpoly(contour) ''を試してください。 –