Seonghwan Yee1 and Seonghwan Yee2
1CU Anschutz medical, Aurora, CO, United States, 2Radiology, University of Colorado Anschutz Medical Campus, Aurora, CO, United States
Synopsis
A novel
generalized modeling method is presented here for the MOLLI signal. When
compared with the conventional 3-parameter exponential modeling, this new
modeling demonstrates the better accuracy, particularly with the larger
T1 values in the case of using enhanced acquisition timing scheme (e.g.
4s(1s)3s(1s)2s). The fact that this
novel modeling method does not require full recovery of longitudinal
magnetization in successive inversion pulses strongly suggests the possibility
of further reducing the total MOLLI scan time to the level a few seconds less
than 10 s, which would be much beneficial for those patients who have
difficulty in holding the breath.
Introduction
The modified Look-Locker inversion recovery (MOLLI)
technique (1,2) is a T1 mapping technique
widely used for cardiac applications. Its utility has also been extended to other
organs, such as liver. However, when used in the organs (including the heart) sensitive
to the respiratory motion, it requires a good breath-hold from patients for the
accurate T1 quantification. Although the current total acquisition time of approximately
10~12 s is a reasonable breath-hold period for most patients, further reduction
of total acquisition time—even if only a few seconds—would be crucial for some
patients including pediatrics.
With the current MOLLI signal modeling, the limiting factor for
the time reduction is the use of the 3 parameter exponential modeling, which
assumes the full recovery of longitudinal magnetization before the next inversion
pulse. In this study, a new MOLLI signal modeling method without any
restriction on the interval between inversion pulses is presented, and its
validity is confirmed by applying it to the phantom-based MOLLI signals
acquired with different acquisition timing schemes.Methods
The conventional
MOLLI signal modeling is based on the 3-parameter exponential modeling
(Eq. [1] in Fig. 1), and the T1 is determined by the Eq. [2] in Fig. 1 (1,3). Here, $$M0-wave$$ and $$T1-wave$$ are used to represent, respectively, the
equilibrium magnetization and T1 under the steady-state acquisition condition. The
conventional MOLLI modeling can easily be derived when alpha=beta , as shown in the figure.
The new modeling
method is developed on a more realistic MOLLI acquisition case that is
depicted in Fig. 2, where Eq. [3] shows the new modeling to describe the MOLLI
signals acquired with the j-th TI (time after inversion) window after the i-th
inversion pulse. With the new modeling, the unknown constants to determine
would be 4-parameters (M-wave,T1-wave , alpha, and beta), but could be reduced to
3-parameters if, as conventionally assumed, alpha=beta .
MRI measurements were done with a T1 phantom (consisting of
12 vials with different T1 values in the range from 200 ms to 2000 ms) in a
clinical 1.5T MRI system (Philips, Netherlands). The MOLLI sequence (TR=1.9ms,
TE=0.85ms, ETL=92) was run with a native (5s-3s-3s) or enhanced (4s-1s-3s-1s-2s)
timing scheme. The reference T1 values of the phantom were also obtained by repeating
an inversion recovery (IR)-based fast spin echo sequence (TR=6s, TE=19ms,
ETL=11) while the inversion time was varied from 50ms to 5000ms. MOLLI signals were
processed with a MATLAB routine developed according to the conventional
modeling and the novel modeling presented here.Results
The T1 map of the T1 phantom used in this study was
automatically generated by the MRI system, and is shown in Fig. 3. The vials
were numbered from 1 to 12 in the order of their T1 values. The values of all
vials from this map were equivalent to the conventionally obtained T1 values from
the author’s MATLAB processing routine. The MOLLI signal changes of all vials
for the enhanced timing scheme are shown in Fig. 4(a), where deviations from
the traditional IR curve are shown toward the larger T1 vials. An example data
set from vial 11 was processed by the conventional curve fitting, in Fig. 4(b),
and by the novel 3-parameter curve fitting, in Fig. 4(c). The novel modeling strategy
produced accurate T1 result and much better curve fitting. The discrepancy of measured
T1 by the conventional MOLLI processing, especially in the case of the enhanced
scheme, was much reduced by the new modeling approach, as shown in Fig. 5.Discussion
As typically seen with the large T1 value in the case of the
enhanced timing scheme, the deviations of measured signal from the traditional IR
is due to the insufficient recovery before next inversion pulse. The new MOLLI
processing strategy does not require full recovery of longitudinal magnetization
before each inversion pulse, and any interval between inversion pulses is
acceptable. As a result, the generally
inserted resting period will be unnecessary. The improved T1 accuracy and MOLLI
signal fitting in the case of enhanced timing scheme in this study suggests that
the new modeling can be utilized to design a new acquisition timing scheme for
a much shorter total acquisition time. Proposing specific shorter acquisition timing
schemes will be in the topic of another study.Conclusion
A new MOLLI signal processing strategy introduced here strongly
suggests a possibility to design an improved acquisition timing scheme to
further reduce the total MOLLI scan time (e.g. a few seconds less than 10 sec)
by further reducing the interval between successive inversion pulses.Acknowledgements
No acknowledgement found.References
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