Fast marching method applyed in segmentation : how to deal with a nabla operator ?
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Hello everyone ! Happy new year ! I'm working on the fast marching that i have implemented in order to deal with the search of minimal paths . Now i want to apply my algorithm on image segmentation. My teacher adviced me to use a special function for the speed cij = 1/(1+\nabla I(x,y)^2) . My question is that i don't really understand this formula, i don't know how to deal with the nabla operator. He told me that the speed would be equal to 0 on the edge of the surface i want to segment. Can someone help me, explain me how to do this ? I hope that i was clear enough. Thanks for your help !
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Star Strider
on 2 Jan 2016
Edited: Star Strider
on 2 Jan 2016
‘Nabla’ is the inverted-Delta symbol. I don’t understand what you’re doing and it how it applies to your problem, so I refer you to the Wikipedia article on the mathematical interpretation of the Nabla symbol for guidance.
See the documentation for the gradient and del2 functions.
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