Qi Peng1 and Can Wu2
1Department of Radiology, Albert Einstein College of Medicine, Bronx, NY, United States, 2Department of Medical Physics, Memorial Sloan Kettering Cancer Center, New York, NY, United States
Synopsis
T1ρ
dispersion imaging based on repeated T1ρ measurements at multiple spin-lock
frequencies allows characterization
of different dynamic processes of tissues. The clinical potential of this
techniques is however limited by the total scan time needed to obtain reliable
and consistent quantitative measurements. In this work, we propose an unpaired,
interleaved phase-cycling scheme for T1ρ dispersion imaging, which almost
reduces total scan time by a half compared with the traditional paired PC
approach. This method, when combined with other advanced imaging and reconstruction
techniques, could potentially enable high-resolution T1rho dispersion imaging acquired
within
clinically acceptable scan duration.
Introduction
The
spin-lattice relaxation time in the rotating frame (T1ρ, and the relaxation rate R1ρ = 1/T1ρ) measured at a single spin-lock frequency (FSL, e.g., 500Hz), has been
shown to be sensitive to tissue abnormalities.1 How T1ρ varies as a function of FSL, known as T1ρ
dispersion, provides additional information on the functional and dynamic properties
of tissue.2-4 A major technical challenge of T1ρ dispersion
imaging is the long acquisition time, since multiple quantitative T1ρ mapping experiments
are needed at different FSLs. Paired phase cycling (PC) technique has been used
to eliminate the signal contaminations from T1 relaxation during the long GRE
readout train in a fast MAPSS T1ρ mapping sequence,5 and to minimize the impact of B0/B1 inhomogeneities.6 Paired PC, however, doubles the scan duration for
an already long T1ρ mapping sequence. We have presented earlier an unpaired PC strategy
for fast T1ρ mapping, which saves 50% scan time, and leads to consistent T1ρ results
compared with the traditional paired PC approach.7 In this work, we propose an unpaired, interleaved PC
scheme along the FSL direction with only
half total scan duration for T1ρ dispersion imaging. Methods
All imaging experiments were
performed on a 3T Philips Ingenia MR scanner with a 1ch-TX/16ch-Rx knee coil with maximum B1+ of 27µT. A 3D T1ρ MAPSS sequence was modified to include image acquisitions at multiple different
FSLs for T1ρ dispersion imaging on calf muscles of a 46-yr male volunteer (Figure
1).5, 8 The T1ρ preparation module had an RF train of 90°x-TSL/2-180°y-TSL/2-90°x
to achieve PC- (-Mz) preparation,9 and the PC+ (+Mz) preparation was
obtained by inserting an adiabatic inversion module before the PC- preparation
(Figure 1B).10 Ten FSL acquisitions from 0 to
900Hz (100Hz gap) with spin-locking time (TSL) of 30 ms were obtained using an
alternation of PC+ and PC-, in addition to the TSL=0ms acquisition. Axial 3D volumetric
imaging was performed with the following scan parameters: FOV=140/140/180mm3,
acquisition voxel size=1×1×6mm3, TR/TE=5.4/2.6ms, Tsr=1s, compressed
SENSE factor=4, and GRE readout train length=96 with centric profile ordering.
T1ρ at different FSLs were iteratively reconstructed voxel-by-voxel using a mono-exponential signal
model: $$$S^{*}(T_1ρ (FSL±),TSL)=±S_Ae^{-\frac{TSL}{T_1ρ (FSL)}}+S_B,$$$ where SB is the contaminating term
originated from T1 recovery,5, 8 and
an optimization function of the following: $$$S_A,S_B,T_1ρ (FSL)=\arg min_{S_A,S_B,T_1ρ (FSL)}{\sum||(S(T_1ρ (FSL±),TSL)-S^*(T_1ρ (FSL±) ,TSL)||^{2}+λ·TV(T_1ρ (FSL±))},$$$ where $$$S^{*}(T_1ρ (FSL±),TSL)$$$ and $$$S(T_1ρ (FSL±),TSL)$$$ are
the modeled and acquired signals from the TSL acquisitions with positive and
negative PC at FSL, λ is the weighting factor for the regularization term, and $$$TV(T_1ρ (FSL±))$$$ is the sum of square of all the differences
of the T1ρ values at adjacent FSLs. Three sets of T1ρ maps were generated using the full dataset (FSL_set1), and with only half of
the datasets with unpaired, interleaved FSL PC schemes (FSL_sets 2, 3) as
detailed in Table 1. Results
Both FSL_set2 and FSL_set3 resulted
in similar T1ρ maps at all FSLs as the corresponding maps from FSL_set1. Figure
2 shows the representative T1ρ maps at different FSLs generated from FSL_set1 (first
row) and FSL_set2 (second row). There is little difference between the two
methods from visual inspection. The corresponding difference maps showed small
deviation of T1ρ values, mostly less than 1 ms, in the muscle areas. Similarly,
Figure 3 shows the corresponding results of FSL_set3 compared with the
reference method FSL_set1. Figure 4B shows the quantitative results averaged
from three regions-of-interest (ROIs) as defined in Figure 4A. The R1ρ dispersion
plot (Figure 4C) shows that the results from the three methods are in close
agreement at all FSLs (maximum difference less than 0.79%) except at FSL=0 (1.78%).
TSL_set2 had close but slightly better performance compared with TSL_set3 with
mean absolute errors of 0.47% and 0.51%, respectively. Discussion
T1ρ dispersion
imaging based on repeated T1ρ measurements at multiple FSL allows characterization
of different dynamic processes of tissues, such as slow molecular motions,
chemical exchange, and diffusion.11 The clinical
potential of this techniques is however limited by the long total scan time for reliable measurements, especially when 3D volume coverage is needed. To
reduce total imaging time, we propose here an unpaired, interleaved PC scheme
in a fast 3D MAPSS T1ρ mapping sequence, which almost halves the total scan
time without reducing FSL sampling points. It is based on the observation that T1ρ is
typically a monotonically varying function of FSL, especially when images are
densely sampled along the FSL direction. Unlike other fast imaging techniques such
as parallel imaging and compressed sensing, this reduction of scan time comes
without compromised spatial fidelity or undesirable imaging artifacts. Since
this method does not require reduced phase encodings, it theoretically can be
combined with all existing fast imaging techniques. To demonstrate the
robustness of this approach, we have intentionally chosen to include only one
TSL acquisition (in addition to the shared TSL=0ms) at each FSL. Much more
flexible PC scheme design can be achieved when multiple TSL acquisitions are
obtained at each FSL, which may lead to much more accurate T1ρ measurements
than the results shown here.7 Further reduction in data acquisition may be achieved
by exploiting combined data redundancy at higher dimension using integrated model-based
or AI-based reconstruction to generate the T1ρ dispersion curve directly. Acknowledgements
No acknowledgement found.References
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