01.01.2019 – 31.12.2021
Medical diagnostics and therapy planning are based on a conceptual understanding of healthy anatomical structures as well as pathological variations thereof. This project intents to support clinical decision-making processes with objective mathematical methods to distinguish between healthy and pathological anatomical morphology in a shape-driven manner based on Convolutional Neural Networks (CNNs) and Statistical Shape Models (SSMs). As application we focus on knee osteoarithritis (OA) due to its high incidence and social relevance.
The project relies on large epidemiological studies and their MRI imaging cohort data stored in volumious databases. In order to access this data we employ our previously developed highly accurate and fully automated segmentation and 3D reconstruction pipeline for femoral and tibial bone geometry incorporating SSMs and CNNs (Preprint).
To achieve an as accurate as possible shape-based OA classification we follow two complementing lines of work within our project, aiming to profit from advances in both of them:
Generally speaking, SSMs are developed to capture shape variation within a population of objects in a low dimensional fashion. This is accomplished by mapping inputs to a chosen shape representation and performing statistics within the accompanying space. Depending on the structure of this representation space (and the mapping from shape to representation and back again) the variation is captured differently for different approaches and thus the main modes of variation of a model form plausible or rather implausible shape trajectories. As a consequence the coefficients representing input shapes as linear combination of the modes (shape weights) become more or less meaningful measuring anatomically plausible morphological variation, especially regarding pathological shape changes.
Aiming for a shape-based OA classification as diagnosis support we utliize several machine learning approaches including, but not exclusively relying on deep learning and CNNs. Among others we employ classic classification methods, e.g. support vector machines, spatial geometric deep learning with local patch operators as well as global patch operators that reduce the problem to the established Euclidean deep learning setting.
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