Design and Realization of a Scalable Simulator of Magnetic Resonance Tomography
J\"urgen K\"ursch

TL;DR
This paper introduces PARSPIN, a scalable magnetic resonance tomography simulator based on analytical solutions of the Bloch equation and the K-t formalism, offering faster simulation for complex imaging experiments.
Contribution
It presents a novel simulator using analytical Bloch solutions and K-t formalism, with parallelized architecture for efficient large-scale MRI simulation.
Findings
Analytical solutions of the Bloch equation improve simulation speed.
K-t formalism enhances understanding of complex imaging methods.
Parallelized architecture reduces execution time significantly.
Abstract
In research activities regarding Magnetic Resonance Imaging in medicine, simulation tools with a universal approach are rare. Usually, simulators are developed and used which tend to be restricted to a particular, small range of applications. This led to the design and implementation of a new simulator PARSPIN, the subject of this thesis. In medical applications, the Bloch equation is a well-suited mathematical model of the underlying physics with a wide scope. In this thesis, it is shown how analytical solutions of the Bloch equation can be found, which promise substantial execution time advantages over numerical solution methods. From these analytical solutions of the Bloch equation, a new formalism for the description and the analysis of complex imaging experiments is derived, the K-t formalism. It is shown that modern imaging methods can be better explained by the K-t formalism than…
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Taxonomy
TopicsNMR spectroscopy and applications · Advanced MRI Techniques and Applications · Advanced NMR Techniques and Applications
