creating new images using new x,y coordinates from a subplot

Hi all,

I have created 4 subplots. I am able to manually zoom into each image and find the x,y coordinates using the pop up bar at the top of the image

My issue is this, I want to zoom in to a particular point, and then re-create the 4 subplots at that zoomed in position.

My code so far is-

figure;
subplot(2,2,1); imshow(EdgeS),title('Sobel');
subplot(2,2,2); imshow(EdgeP),title('Prewitt');
subplot(2,2,3); imshow(EdgeR),title('Roberts');
subplot(2,2,4); imshow(EdgeC),title('Canny');

When I click on the image, it gives me [X,Y] [123 456] (obviously not the real coordinates).

Do i need to click in all four courners, or just in one place?

so where would i add my coordinates in my code?

I hope that makes sense!!

cheers

mike

[Holmbrero]

I think what you are looking for is imcrop:

https://se.mathworks.com/help/images/ref/imcrop.html#d122e120944

Icropped = imcrop(I,rect) crops the image I according to the position and dimensions specified in the crop rectangle rect. The cropped image includes all pixels in the input image that are completely or partially enclosed by the rectangle.

The actual size of the output image does not always correspond exactly with the width and height specified by rect. For example, suppose rect is [20 20 40 30], using the default spatial coordinate system. The upper left corner of the specified rectangle is the center of the pixel with spatial (x,y) coordinates (20,20). The lower right corner of the rectangle is the center of the pixel with spatial (x,y) coordinates (60,50). The resulting output image has size 31-by-41 pixels, not 30-by-40 pixels.

[KSSV]

You can adjust the axis by using axis, xlim, ylim.

Answer 1

[mike]

thanks for the repies

so with the xlim which limit would I choose? I have zoomed into the image (all four at the same time as I have linked the axis) but I can pick any point on the image which gives me the xy value. So how would I then decide what the limits are?

many thanks

mike

[Holmbrero]

xlim(xmin xmax)
ylim(ymin ymax)

So xmin is your starting point on the x-axis and xmax is your end point. The same goes for the y-axis.

/Anders

[mike]

Anders-cheers matey