The only thing I can think of is basically crop the region and apply Fourier (DFT). Then separate the pixels based on the amplitude threshold, hold the pattern and apply it to your main image (or just use the inverse Fourier). Alternatively, you can try and do it exponentially to widen the gap between the value of the pixels corresponding to your background and the values corresponding to the image.
Of course, all of these suggestions would be one-time solutions for one photograph, or a series of photographs taken in the same state (for example, something like an MRI).
I really do not see so many possibilities for this in a completely automatic way.
ANN solutions
If you want to resort to ANN (Artificial Neural Networks) and develop one that, of course, does not guarantee success, but at least in principle it depends on how well it is designed. If you want a better understanding of the use of ANN in complex image processing, read this conference document from IEEE.
T. Kondo, J. Ueno and S. Tacao. Medical recognition of abdominal multi-organs with a hybrid multilayer neural network such as HMDH using a basic regression analysis of the components. At the Second International Symposium on Computing and Networking (CANDAR), pp. 157-163. Institute of Electrical and Electronics Engineers, IEEE, December 2014
Custom filters and math principles
Here are some mathematical principles you might find useful:
It is worth trying a custom filter, for example:
------------- | 1 | 2 | 1 | ------------- | 0 | 0 | 0 | ------------- |-1 |-2 | 1 | -------------
Note that this will not filter any (fully) vertical line. You can, however, transfer it, so it will be the other way around. You can also try applying a filter on a binary image (black and white), rather than grayscale.
For such a filter, you can still wish you Fourier to reduce your calculations and optimize the program.
Basically, you can explain linear filtering in terms of convolution as:
Y = f[X; G] = X ⓧ G_{flip}
where G is the kernel / mask and G_ {flip} is the flipping mask of the kernel.
Parcel
The convolution definition in 2D will be:
X ⓧ G = Summation(∞, k=-∞){Summation(∞, l=-∞) x[ik, jl].G[k,l]}
This is not a complete answer to your question, but I hope this helps you to some extent.