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|`Hausdorff` and `ModifiedHausdorff`|`hausdorff(imgA,imgB)` and `modified_hausdorff(imgA,imgB)`| Dubuisson, M-P et al. 1994. A Modified Hausdorff Distance for Object-Matching. |
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|`CIEDE2000`|`ciede2000(imgA,imgB)` and `ciede2000(imgA,imgB; metric=DE_2000())`| Sharma, G., Wu, W., and Dalal, E. N., 2005. The CIEDE2000 color‐difference formula. |
@@ -309,10 +309,10 @@ and assigns it to a new segment ``A_1``. Label count `lc` is assigned 1. Then it
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of the image and for every pixel, it computes the difference measure `diff_fn`
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between the pixel and its left neighbor, say ``\delta_{l}`` and between the pixel and
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its top neighbor, say ``\delta_{t}``. Four cases arise:
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1)``\delta_{l}``>= `threshold` and ``\delta_{t}``<`threshold` : We can say that the point has similar intensity to that its top neighbor. Hence, we assign the point to the segment that contains its top neighbor.
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2)``\delta_{l}``< `threshold` and ``\delta_{t}`` >=`threshold` : Similar to case 1, we assign the point to the segment that contains its left neighbor.
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3)``\delta_{l}``>= `threshold` and ``\delta_{t}``>= `threshold` : Point is significantly different from its top and left neighbors and is assigned a new label ``A_{lc+1}`` and `lc` is incremented.
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4)``\delta_{l}``< `threshold` and ``\delta_{t}``< `threshold` : In this case, we merge the top and left semgents together and assign the point under consideration to this merged segment.
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1)``\delta_{l} \ge```threshold` and ``\delta_{t} <```threshold` : We can say that the point has similar intensity to that its top neighbor. Hence, we assign the point to the segment that contains its top neighbor.
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2)``\delta_{l} <```threshold` and ``\delta_{t} \ge```threshold` : Similar to case 1, we assign the point to the segment that contains its left neighbor.
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3)``\delta_{l} \ge```threshold` and ``\delta_{t} \ge```threshold` : Point is significantly different from its top and left neighbors and is assigned a new label ``A_{\text{lc}+1}`` and `lc` is incremented.
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4)``\delta_{l} <```threshold` and ``\delta_{t} <```threshold` : In this case, we merge the top and left segments together and assign the point under consideration to this merged segment.
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This algorithm segments the image in just two passes (one for segmenting and other for
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merging), hence it is very fast and can be used in real time applications.
@@ -353,7 +353,7 @@ image is split into two across every dimension and the smaller parts are
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segmented recursively. This procedure generates a region tree which can
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be used to create a segmented image.
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**Time Complexity:**``O(n*log(n))`` where ``n`` is the number of pixels
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**Time Complexity:**``O(n \log(n))`` where ``n`` is the number of pixels
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###### Demo
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@@ -396,8 +396,8 @@ for medical imaging like in the soft segmentation of brain tissue model.
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Note that both Fuzzy C-means and K-means have an element of randomness, and it's possible
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to get results that vary considerably from one run to the next.
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**Time Complexity:**``O(n*C^2*iter)`` where ``n`` is the number of pixels, ``C`` is
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number of clusters and ``iter`` is the number of iterations.
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**Time Complexity:**``O(n \cdot C^2 \cdot \text{iter})`` where ``n`` is the number of pixels, ``C`` is
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number of clusters and ``\text{iter}`` is the number of iterations.
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###### Demo
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@@ -425,7 +425,7 @@ See the documentation in [Clustering.jl](https://github.com/JuliaStats/Clusterin
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**Output with pixel intensity = cluster center intensity * membership of pixel in that class**
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