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Simulation in Magnetic Resonance Imaging
Peter Riley
RK Hospitals
Mathematica has been used to generate animations to
facilitate training in
magnetic resonance (MR) imaging. MR imaging has become an essential
diagnostic tool, and
clinical staff must undergo extensive training before they are able to
confidently employ
this imaging modality. The MR process is complex and requires
understanding at two levels.
At the physical level the intern must understand proton precession,
resonant excitation,
spin dephasing, and de-excitation processes. At the imaging level the
interplay between
intrinsic tissue characteristics (T1, T2, rho) and extrinsic
acquisition parameters (TR,
TE, etc.) gives rise to a bewildering range of possible combinations
with dramatically
different tissue-contrast images. Ultimately, the intern must be
capable of determining
the required acquisition setting to generate an image that displays
optimal lesion
detection.
Mathematica was used to model the Carr-Purcell-Bloch
equations applied
to an anthropomorphic head phantom showing normal and pathological
neuroanatomy. This
enables a simulated MR image to be produced for any possible
combination of intrinsic and
extrinsic factors and can be used to determine optimal acquisition
parameters to
demonstrate a specific disease. Animations that show the changes in
tissue contrast, as
acquisition settings are altered, have been produced. The contrast
changes can be observed
to correspond to crossing of the magnetization growth and decay curves
for the normal
tissues and lesion. The animations are fully interactive and are used
by clinical staff in
conjunction with an activity/MCQ sheet for continuing education
credits. The physical
processes have also been animated and explicitly show hydrogen nuclei
magnetic vectors
precessing in the ground state, undergoing radio frequency excitation
into the excited
state with precessional coherence and decay of transverse
magnetization due to
de-excitation. The animations have proved very successful in improving
comprehension of
the MR imaging process.
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