I want to connect the overhang (ridge) points of an image to create a separation between left and right.
The final output should look like this. Then I can identify them as 4 separate inner contours.
Is there a method to get the coordinates of the end points of overhangs (ridges) in order to draw a vertical line connecting them?
Or is there a better way to achieve this?
Use a Segment detector like this one
you'll get the start & end. Then decide which segments to connect based on some
criteria.
Note : (LSD is not supported since Opencv 4)
what you want is pretty customized which there might not be a common solution. And Im not sure you want to auto detect it or it is always a fixed pattern.
If it is a fixed pattern.
The first thing come to my mind is you auto crop 3 vertical section out. with each one like 10 pixel wide and 72 pixel tall. Then detect HARRIS corner point. Then for each corner point detected. draw a line in bettween the corner point. At least, overlay this patch into the original image. dada you have it
Related
I am relatively new to Python and would like some help with some ideas to solve this problem...
I have a black and white image as so:
black image with white dots
And essentially need to get the midpoint (or honestly any point, as long as it's consistent across all of the dots) of each of those white dots. The program could spit out a list of coordinate points for each of those dots.
I am doing this because I want to have a list of the distances of each dot from its place to the bottom of the image. I said getting the mid-point doesn't matter, it could be any point as long as it's consistent across the dots because I am comparing the values of one image to the values of another that would be measured in the same way.
I had tried to split the image into rows and then count the number of pixels in each row, but that felt like it was limiting and wouldn't really do the best job.
I was thinking to maybe make a loop that looks at one pixel and then checks to see the pixels around it until it reaches the edge or something like that, but it seems like that would take a lot of computing power even with B&W as I have to run this through hundreds of images that have approximately 10 million pixels.
Possibly a solution related to converting the coordinates of the image into a graph and performing cluster analysis?
If you have a binary image, then I think that using skimage to label then get region properties. I think that this tutorial should get you moving on the take you are hoping to accomplish:
https://scikit-image.org/docs/stable/auto_examples/segmentation/plot_regionprops.html
What I'm doing
I'm trying to process (badly taken) photos of receipts and I'm stuck at warping perspective. My first attempt was to find the corners of the receipt using contour which worked pretty well.
But then I have images like this which part of the receipt was not captured (perhaps blocked by another piece of paper, etc.) so using the corners would yield bad result.
What I tried
I then moved on to line detection using Hough transform. The idea is that receipts usually have a few horizontal lines across. This is what I have so far.
My first thought was to use findHomography using points on two sides as source. To calculate the y-coordinate of the destination points, I'd find the distance between that point and some reference line.
The problem
But then I realized that this is not the correct way, as a line that's exactly halfway between top and bottom in the real receipt wouldn't be half way in the warped image.
Question
So I don't know the locations of the "destination" points, but what I do know is that all these angles between the white and red lines should be 90 degrees. How do I find the transformation matrix in this case?
I'd like to ask if there's a better or faster alternative way to get the largest rectangle inside an almost rectangular contour.
The rectangle should be aligned to both x and y axis and should be completely inside the rectangular contour. That means it would not contain any external white pixels, yet occupy the largest area in the contour.
Test image is here:
I've tried these two but I'm looking if there's a faster and neater way to go around this.
I also tried going through the points of a contour and getting the minimum and maximum points like in here but of course, it just shows similar results to what cv2.boundingRect already does.
Maybe this is a bit of lateral thinking, but looking at your examples and spec when not fill out white pikels contiguouys with the outside bounding box instead. (Like a 'paint pot' brush in Paint-type application).
E.g. (red pixels being the ones you would turn black from white):
You could probably even limit the process to the outer N pixels.
============================
So how might one implement this? It is essentially a version of the "flood fill" algorithm used in pixel graphics programmes, except that you start not from a single seed pixel but checking every point on the edge of the outside bounding rectangle. You start filling in and build a stack of points you need to come back to because you can't necessarily follow every area at once and may need to go back on your self.
You can look that algorithm up, but a 'pure' version will be very stack-heavy if you push every point you can't follow right now, particularly starting with the whole boundary of the shape.
I haven't implemented it this way, but my first thought would be a scan from a boundary inwards, taking a whole line of pixels at a time and mark all the 'white' pixels with a new 3rd colour, then on the next row you fill all the white pixels touching the previously marked pixels and so on. (doesn't matter whether you mark the changed pixels as a 3rd colour, a mask, or alpha-channel or whatever - but you must be able to tell newly filled in pixels from the old black ones.
As you go, you need to check for any 'stranded' areas where you need to work backwards to fill in white areas that are not directly connected to the outside:
Start filling from the edge...
Watch out for stranded areas - if you find one, scan backwards to fill before going to where you were before, to carry one (you may need to recurse if you stranded area turns back on itself again, though in your particular application this shouldn't be a huge issue, unlike some graphics applications)
And continue, not forgetting to fill in from the other edges if required (see note below) until you come to a row with no further pixels to fill and no more back-filling to do. Then restart at the far side of the image as you need to start a backward pass from the far side to catch anything else on that side.
For a practical implementation there is some thinking to do. Your examples will have a lot of filling at the edge but not much by way of complex internal shapes to follow, which keeps things simple. But you need to work from all 4 sides to do it efficiently - perhaps working in as a series of concentric rectangles rather than one side at a time. More complexity working through the design but massively more efficient in this example.
Food for thought anyhow.
So I've been struggling with this problem for a while so I would appreciate it if somebody helped me out with this.
I'm trying to create a physical robot that solves a puzzle. The image of the completed puzzle will be provided along with a picture of scattered pieces
Scattered piece picture
I've gotten opencv to find contours and single out each piece and rotate them so they are all parallel to the horizontal axes (all "diamond" or "diagonal" pieces are rotated so they look like squares)
I've been using SIFT to match a bunch of small square pieces to the complete picture.
Comparing an un-rotated square piece to the full picture
The problem is this is not in the correct orientation. How would I go about finding out whether I need to rotate 90, 180, 270 degrees?
Another problem I have is to determine which quadrant (non-adrant?) the piece is in. For example, this piece belongs to the bottom right corner. Is there a function that identifies the majority of similar keypoints and then classify into one of the nine regions?
Since SIFT are designed to be rotation-invariant, it is a good thing that the feature matches even though you have a rotation.
To determine how much rotation you need, you generally need to have your camera calibration parameter in order to unproject the picture into a view that is top-down. For your robot, it looks like the pictures are already top-down.
If this assumption holds, you can perform a regression to figure out what angle you need to rotate your piece. If you also know that your pieces are always square, you only have 4 choices to choose from. In that case, you can try all 4 and see which one is "closest" to your extracted patch (matched via SIFT to the big picture).
Determining the quadrant the matched piece is in can be done by looking at the coordinates of the matched points. Their distance to the corners should be what you need.
I've got a micrograph showing a number of grains that have a rather clear boundary. I've used OpenCV-Python to detect these boundaries (with a Canny filter), and I think it was rather successful in its attempt, see figure. I would like to identify and mark the individual regions bounded by the detected edges, and then get the area (number of pixels) contained those regions. My apologies if the question was asked (and answered) before, but I could not find any satisfying answers yet.
Thanks in advance
Original image
Original image overlain by the detected edges
If the grain makes no difference in the color (maybe on the raw data rather than a compressed format), you may wanna use the Becke line to distinguish inside and outside. The borders of your grain appear dark on the inside and white on the outside. But this depends also on the focus of the microscope. See here.
In the case that your grains do not enclose totally a background spot you can use a point in polygon approach.