Advances in Temporally Resolved
Reconstruction of Cone Beam Computed Tomography
and Image Segmentation
through
Cost Function Optimization
Abstract
Cone beam computed tomography (CBCT) and magnetic resonance imaging (MRI) are two
medical imaging modalities capable of producing time-resolved images. Reconstruction of
the acquired imaging data and subsequent processing do not always "take advantage" of the
temporal dimension however. In CBCT reconstruction for example, the acquired data is often
sorted into temporal bins that are subsequently reconstructed separately and thus not striving
for temporal consistency. Similarly, many image segmentation techniques for image sequences
are repeated frame-by-frame - treating the temporal dimension notably different from the
spatial dimensions.
A recurring topic in this dissertation is integration of temporal image registration into the
contexts of medical image reconstruction and segmentation to explore potential improvements
in image and segmentation quality.
For both the reconstruction and segmentation task a dedicated cost function is formulated
such that minimization hereof is likely to provide the desired result.
For CBCT image reconstruction we propose a new technique that provides better overall
results compared to current state-of-the-art algorithms based on total variation regularization
and prior image constrained compressed sensing. We have furthermore proposed and thoroughly
evaluated a number of new regularization terms in the cost function formulation. That part
of our work is intended to bridge the gap between current-practice CBCT reconstruction
algorithms applied in the clinic and more advanced algorithms mostly used for research.
On the topic of image segmentation we propose a new technique for segmentating a
sequence of MRI images. We combine registration and segmentation to segment the entire
image stack concurrently.