How to find length of branch in a skeleton image?

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Kirti
Kirti 2013 年 3 月 14 日
I have skeleton image as shown in following link. I have to find the length of branch or branches in a skeleton image. I have tried bwtraceboundry function for checking the connectivity but i did not get the any value. Also, i have tried using repmat as follows d = [ 1 0; -1 0; 1 1; 0 1; -1 1; 1 -1; 0 -1; -1 -1]; Then the neighbors of location loc =[i j] are neighbors = d+repmat(loc,[8 1]); for finding neighbours of a pixels. 'neighbors' giving me 8 pixel coordinates. But i want to check connectivity of white line for finding branch length. image link: http://www.flickr.com/photos/92388309@N03/8555556765/in/photostream
Can any one help me in this.

回答 (2 件)

Teja Muppirala
Teja Muppirala 2013 年 3 月 14 日
You can first find the branch points and endpoints using BWMORPH, and then call BWDISTGEODESIC to get the distance from the branches. Assuming your image is binary and called "I", this is all it takes:
It = bwmorph(I,'thin','inf');
B = bwmorph(It,'branchpoints');
[i,j] = find(bwmorph(It,'endpoints'));
D = bwdistgeodesic(It,find(B),'quasi');
imshow(I);
for n = 1:numel(i)
text(j(n),i(n),[num2str(D(i(n),j(n)))],'color','g');
end
  1 件のコメント
Kirti
Kirti 2013 年 3 月 14 日
Thank you for your reply. I am using MatLab 7.9.0(R2009b)and bwdistgeodesic is not available. Can we do that without using function, just by checking connectivity from end point to branch point.

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Image Analyst
Image Analyst 2013 年 3 月 14 日
Find the branchpoints using bwmorph. Then subtract that image from the original to get disconnected branches. Then call regionprops(binaryImage, 'area') to get the length of all the branches.
  3 件のコメント
Image Analyst
Image Analyst 2013 年 3 月 14 日
編集済み: Image Analyst 2013 年 3 月 14 日
Yes it does. If you want to disconnect only short branches then you need to look at the angle to reconnect longer branches that became disconnected/broken. Do a web search on "edge linking". http://www.csse.uwa.edu.au/~pk/Research/MatlabFns/#edgelink
Cedric
Cedric 2013 年 3 月 14 日
Thank you for the link, this seems to be a great resource!

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