3. What is melanoma ?
• Melanoma is a potentially serious type of skin cancer in which
there is uncontrolled growth of melanocytes (pigment cells).
• Usually occurs on the trunk or lower extremities.
• Accounts for 75% of deaths associated with skin cancer.
• Incidence rate increases at rate of 3%.
• If detected early, the 5 year survival rate is 96%.
4. Dermatoscope
• Device used to look at skin lesions that acts as a filter &
magnifier.
• Images acquired through digital dermatoscope are referred to as
dermatoscopy images.
• Having low noise & consistent background illumination.
• Only 48% of dermatologists use dermatoscopes.
• High cost for screening.
5. Segmentation Algorithm
• Process of partitioning a digital image into multiple segments.
• Used to find the location of lesion border.
• Existing algorithms are only applicable to dermoscopy images.
• Digital photographs cannot be used with existing algorithms
because of illumination variation.
• Segmentation based on pixel color intensity.
7. Texture Distinctiveness Lesion
Segmentation (TDLS) Algorithm
Segmentation based on texture information to locate lesion.
- Textures- smoothness,roughness or the presence of ridges,bumps etc
Steps to correct shadows and bright spots caused by
illumination variation in digital photographs.
Introduction of joint statistical TD metric and texture
based region classification.
8. TDLS Algorithm
● Consists of two main steps:
1. Learning of sparse texture distributions that represents skin and
lesion textures.
2. Calculation of TD metric.
9. Applying multistage illumination modeling to correct shadows.
Convert the corrected image to the XYZ color space.
* XYZ is not RGB, but approximately equal to RGB color space.
* Extrapolations of RGB, which are created mathematically.
Learn the sparse texture model.
* For each pixel s in image I, extract the texture vector to obtain the set of
texture vectors T.
𝑇 = { 𝑡𝑠𝑗 |1 ≤ 𝑗 ≤ 𝑁 × 𝑀 }
* A set of N x M texture vectors extracted. (N x M – pixel size)
12. Cluster the texture vectors in T, using k-means clustering
algorithm, to obtain the representative texture distributions.
1. K-means clustering algorithm.
Ck – kth set of texture vectors, μk – mean vector of kth set.
* Find K clusters that minimizes the sum of squared error between cluster members tsj
and cluster mean μk.t
13. * Limitation of k-means clustering is that does not take into account any
probabilistic information.
2. Apply finite mixture model clustering.
* To set the finite mixture model, the model parameters is in the set Θ are found to
maximize the log-likelihood function
14. * A Gaussian distribution is assumed for all clusters and the model parameters are
μ – distribution mean, Σ – distribution covariance, α – mixing proportion.
* Since we can’t find the solution for above equation analytically, we use expectation –
maximization algorithm.
* Expectation-maximization algorithm is initialized using cluster means, covariance and
mixing proportions based on the results of k-means clustering.
* Each texture vector is assigned to belong to the distribution which maximizes the
weighted probability
15. Calculate probability that two texture distributions are distinct
using for all possible pairs of texture distributions(dj,k).
Calculate the textural distinctiveness metric for
each texture distribution.
dj,k - probability that a texture distribution is distinct from another texture distribution.
P(Trk|I) - probability of occurrence of a pixel being associated with a texture distribution Trk.
16. Apply the SRM algorithm to find the initial regions.
Corrected lesion image is divided into a large number of regions using
statistical region merging (SRM) algorithm.
In SRM pixels are sorted and merged based on their similarity with the
neighbouring pixel.
Regions correspond to skin and lesion are obtained.
Calculate the region distinctiveness metric DR for each
initial region.
17. •P(Trj |R) - probability of a pixel being associated with the jth texture distribution in region R.
Calculate the threshold τ between the normal skin and lesion
classes.
•C1 (τ ) and C2 (τ ) – lesion and skin classes .
•σC(τ ) - variance of the TD.
18. Classify each region as normal skin or lesion based on the
results.
Apply a morphological dilation operator to the initial lesion
classification.
Used to fill holes and smooth the border.
For each contiguous region in the initial segmentation, count the
number of pixels in the region.
19. • Algorithm flowchart displaying the steps to learn the representative texture
distributions and calculate the TD metric
As the final lesion segmentation, return the contiguous
region consisting of the most pixels.
21. Conclusion
• A novel lesion segmentation algorithm using
the concept of learning is proposed.
• TDLS algorithm captures dissimilarity between the texture
distribution.
• Then image is divided into smaller regions and classified
as lesion or skin based on TD map.
• The proposed framework produces the highest segmentation
accuracy using manually segmented images as ground truth.
22. • A larger data collection and annotation process, including
additional testing on a wide range of images, will be undertaken
as future work.
• Experimental results show that the proposed method is able
to segment the lesion in images of different scales and levels
of quality.
23. Reference
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M. Yu, J. Ruhl, Z. Tatalovich, H. Cho, A. Mariotto, D. R. Lewis, H. S. Chen, E. J. Feuer, and K. A.
Cronin, “SEER cancer statistics review, 1975-2010,” Nat. Cancer Inst., Bethesda, MD, USA, Tech.
Rep., 2013
[2] A. F. Jerants, J. T. Johnson, C. D. Sheridan, and T. J. Caffrey, “Early detection and treatment of
skin cancer,” Amer. Family Phys., vol. 62, no. 2, pp. 1–6, Jul. 2000.
[3] Public Health Agency of Canada. (2013). Melanoma skin cancer. [Online].
Available:http://www.phac-aspc.gc.ca/cd-mc/cancer/melanoma skin cancer-cancer peau melanome-
eng.php
[4] A. Jemal, M. Saraiya, P. Patel, S. S. Cherala, J. Barnholtz-Sloan, J. Kim, C. L. Wiggins, and P. A.
Wingo, “Recent trends in cutaneous melanoma incidence and death rates in the united states, 1992-
2006,” J. Amer. Acad. Dermatol., vol. 65, no. 5, pp. S17.e1–S17.e11, Nov. 2011.