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/*
 * Copyright (c) 2011-2013, Peter Abeles. All Rights Reserved.
 *
 * This file is part of BoofCV (http://boofcv.org).
 *
 * Licensed under the Apache License, Version 2.0 (the "License");
 * you may not use this file except in compliance with the License.
 * You may obtain a copy of the License at
 *
 *   http://www.apache.org/licenses/LICENSE-2.0
 *
 * Unless required by applicable law or agreed to in writing, software
 * distributed under the License is distributed on an "AS IS" BASIS,
 * WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.
 * See the License for the specific language governing permissions and
 * limitations under the License.
 */

package boofcv.alg.geo.h;

import boofcv.alg.geo.MultiViewOps;
import boofcv.struct.geo.AssociatedPair;
import boofcv.struct.geo.PairLineNorm;
import georegression.geometry.GeometryMath_F64;
import georegression.struct.point.Point3D_F64;
import org.ejml.data.DenseMatrix64F;
import org.ejml.ops.CommonOps;

/**
 *
 * 

* Computes the homography induced by a plane from correspondences of a line and a point. Works with both * calibrated and uncalibrated cameras. The Fundamental/Essential matrix must be known. The found homography will be * from view 1 to view 2. The passed in Fundamental matrix must have the following properties for each set of * point correspondences: x2*F*x1 = 0, where x1 and x2 are views of the point in image 1 and image 2 respectively. * For more information see [1]. *

* *

* NOTE: Any line which is parallel to camera baseline can't be used. The lines in both cameras will have the same * slope, causing their intersection to be a plane instead of a line. This can be a significant issue since for * many stereo rigs it would mean no perfectly horizontal lines can be used. *

* *

* [1] R. Hartley, and A. Zisserman, "Multiple View Geometry in Computer Vision", 2nd Ed, Cambridge 2003 *

* * @author Peter Abeles */ public class HomographyInducedStereoLinePt { // Fundamental matrix private DenseMatrix64F F; // Epipole in camera 2 private Point3D_F64 e2 = new Point3D_F64(); // The found homography from view 1 to view 2 private DenseMatrix64F H = new DenseMatrix64F(3,3); // pick a reasonable scale and sign private AdjustHomographyMatrix adjust = new AdjustHomographyMatrix(); // storage for intermediate results private DenseMatrix64F el = new DenseMatrix64F(3,3); private DenseMatrix64F lf = new DenseMatrix64F(3,3); private Point3D_F64 Fx = new Point3D_F64(); private Point3D_F64 t0 = new Point3D_F64(); private Point3D_F64 t1 = new Point3D_F64(); /** * Specify the fundamental matrix and the camera 2 epipole. * * @param F Fundamental matrix. * @param e2 Epipole for camera 2. If null it will be computed internally. */ public void setFundamental( DenseMatrix64F F , Point3D_F64 e2 ) { this.F = F; if( e2 != null ) this.e2.set(e2); else { MultiViewOps.extractEpipoles(F,new Point3D_F64(),this.e2); } } /** * Computes the homography based on a line and point on the plane * @param line Line on the plane * @param point Point on the plane */ public void process(PairLineNorm line, AssociatedPair point) { // t0 = (F*x) cross l' GeometryMath_F64.mult(F,point.p1,Fx); GeometryMath_F64.cross(Fx,line.getL2(),t0); // t1 = x' cross ((f*x) cross l') GeometryMath_F64.cross(point.p2, t0, t1); // t0 = x' cross e' GeometryMath_F64.cross(point.p2,e2,t0); double top = GeometryMath_F64.dot(t0,t1); double bottom = t0.normSq()*(line.l1.x*point.p1.x + line.l1.y*point.p1.y + line.l1.z); // e' * l^T GeometryMath_F64.outerProd(e2, line.l1, el); // cross(l')*F GeometryMath_F64.multCrossA(line.l2, F, lf); CommonOps.add(lf,top/bottom,el,H); // pick a good scale and sign for H adjust.adjust(H, point); } public DenseMatrix64F getHomography() { return H; } }




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