Events
The Taub Faculty of Computer Science Events and Talks
Yossi Shtok (Ph.D. Thesis Seminar)
Thursday, 05.04.2012, 11:30
Advisor: Prof. Michael Elad, Dr. Michael Zibulevsky
The main problem with contemporary Computed Tomography (CT) imaging is the high radiation
dose absorbed by patients during the screening. Reducing this dose may result in poor quality
imaging when using the popular fast and direct reconstruction techniques. On the other hand,
iterative methods powered by statistical models of the scan are better-performing in such cases,
but are also very slow. To bridge the gap between these two solutions, various signal processing
techniques that augment the direct reconstruction chain in different ways have been proposed. In
this work we consider a brand of these techniques, which has a learning capability and involves
an off-line example-based training process that improves the reconstructed images. Two
state-of-the-art noise reduction techniques are adapted to the reconstcruction problem in this
manner. In a different approach, an Artificial Neural Network (ANN) is invoked to build a
mixture of experts for CT reconstruction, where the different experts are realized by basic
reconstruction methods with varying values of a core parameter controlling their behavior. Our
methods show capability of noise and artifacts reduction in low-dose CT images, effectively
allowing for clinical dose savings by factor of ~4.
In this supervised learning setup, we use a direct prior information in the form of high-quality
reference images which serve as a training set. This is in contrast to almost all existing
techniques in CT reconstruction, where at no stage the ground truth is available and the prior
information is very implicit and unreliable. An important scenario considered is a Region Of
Interest (ROI) reconstruction from limited scan data. Existing techniques offer substantial -
up to 80% - dose savings, when compared to the standard full-scan reconstruction. We attack
this problem using data-adaptive tools and propose an algorithm for local reconstruction that
provides a reconstruction with excellent locality properties, rendering the more complex
techniques unnecessary.