I've two pictures (A and B) slightly distorted one from the other, where there are translation, rotation and scale differences between them (for example, these pictures:)
Ssoooooooo what I need is to apply a kind of transformation in pic B so it compensates the distortion/translation/rotation that exists to make both pictures with the same size, orientation and with no translation
I've already extracted the points and found the Homography, as shown bellow. But I don'know how to use the Homography to transform Mat img_B
so it looks like Mat img_A
. Any idea?
//-- Localize the object from img_1 in img_2
std::vector<Point2f> obj;
std::vector<Point2f> scene;
for (unsigned int i = 0; i < good_matches.size(); i++) {
//-- Get the keypoints from the good matches
obj.push_back(keypoints_object[good_matches[i].queryIdx].pt);
scene.push_back(keypoints_scene[good_matches[i].trainIdx].pt);
}
Mat H = findHomography(obj, scene, CV_RANSAC);
Cheers,
Homography is a transformation that maps the points in one point to the corresponding point in another image. The homography is a 3×3 matrix : If 2 points are not in the same plane then we have to use 2 homographs. Similarly, for n planes, we have to use n homographs.
Homography, also referred to as planar homography, is a transformation that is occurring between two planes. In other words, it is a mapping between two planar projections of an image. It is represented by a 3x3 transformation matrix in a homogenous coordinates space.
This spatial relationship is represented by a transformation known as a homography, H, where H is a 3 x 3 matrix. To apply homography H to a point p, simply compute p' = Hp, where p and p' are (3-dimensional) homogeneous coordinates. p' is then the transformed point.
To calculate the homography between two images, we must know at least four corresponding points between them. OpenCV robustly estimates a homography that fits all corresponding points in the best possible way. The point correspondences are found by matching features like SIFT or SURF between the images.
You do not need homography for this problem. You can compute an affine transform instead. However, if you do want to use homography for other purposes, you can check out the code below. It was copied from this much detailed article on homography.
C++ Example
// pts_src and pts_dst are vectors of points in source
// and destination images. They are of type vector<Point2f>.
// We need at least 4 corresponding points.
Mat h = findHomography(pts_src, pts_dst);
// The calculated homography can be used to warp
// the source image to destination. im_src and im_dst are
// of type Mat. Size is the size (width,height) of im_dst.
warpPerspective(im_src, im_dst, h, size);
Python Example
'''
pts_src and pts_dst are numpy arrays of points
in source and destination images. We need at least
4 corresponding points.
'''
h, status = cv2.findHomography(pts_src, pts_dst)
'''
The calculated homography can be used to warp
the source image to destination. Size is the
size (width,height) of im_dst
'''
im_dst = cv2.warpPerspective(im_src, h, size)
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