Abstract
Dealing with pathological tissues is a very challenging task in medical brain segmentation. The presence of pathology can indeed bias the ultimate results when the model chosen is not appropriate and lead to missegmentations and errors in the model parameters. Model fit and segmentation accuracy are impaired by the lack of flexibility of the model used to represent the data. In this work, based on a finite Gaussian mixture model, we dynamically introduce extra degrees of freedom so that each anatomical tissue considered is modelled as a mixture of Gaussian components. The choice of the appropriate number of components per tissue class relies on a model selection criterion. Its purpose is to balance the complexity of the model with the quality of the model fit in order to avoid overfitting while allowing flexibility. The parameters optimisation, constrained with the additional knowledge brought by probabilistic anatomical atlases, follows the expectation maximisation (EM) framework. Split-and-merge operations bring the new flexibility to the model along with a data-driven adaptation. The proposed methodology appears to improve the segmentation when pathological tissue are present as well as the model fit when compared to an atlas-based expectation maximisation algorithm with a unique component per tissue class. These improvements in the modelling might bring new insight in the characterisation of pathological tissues as well as in the modelling of partial volume effect.
Original language | English |
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Title of host publication | Medical Imaging 2014 |
Subtitle of host publication | Image Processing |
Publisher | SPIE |
Volume | 9034 |
ISBN (Print) | 9780819498274 |
DOIs | |
Publication status | Published - 1 Jan 2014 |
Event | Medical Imaging 2014: Image Processing - San Diego, CA, United States Duration: 16 Feb 2014 → 18 Feb 2014 |
Conference
Conference | Medical Imaging 2014: Image Processing |
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Country/Territory | United States |
City | San Diego, CA |
Period | 16/02/2014 → 18/02/2014 |
Keywords
- Expectation-Maximisation algorithm
- Gaussian mixture model
- Model selection
- Pathologies
- Segmentation
- Split-and-merge operations