Tian Li1, Di Cui2, Edward S. Hui2, and Jing Cai1
1The Hong Kong Polytechnic University, Hong Kong, Hong Kong, 2The University of Hong Kong, Hong Kong, Hong Kong
Synopsis
Tumor motion imaging
is of vital importance in managing mobile cancers in radiation therapy.
However, current 4D-MRI techniques are inefficient and ineffective, potentially
leading to suboptimal and inaccurate results. To solve this problem, we propose
a novel four-dimensional magnetic resonance fingerprinting (4D-MRF) technique
for radiation therapy applications. Our proposed method has been validated
through simulations and in-vivo volunteer experiment.
Introduction
Imaging has recently led to two paradigm shifts in
radiotherapy in a hope to improve treatment efficacy, namely voxelization
paradigm - the use of a nonuniform dose distribution that depends on the
intratumural heterogeneity, and adaptation paradigm – detection and
quantification of tissue changes during treatment with imaging.1 Altogether, the diagnostic value of and the accuracy in the estimation
of tumor motion using imaging are pivotal to the reduction of uncertainties in
and to the efficacy of radiotherapy. Magnetic resonance fingerprinting (MRF) is an emerging technique capable
of simultaneously quantitative measurement of multiple tissue properties in a
single scan. Its ability of reproducibility and quantitatively measurement is
attractive to radiation therapy study but has not been explored. This study aims
to investigate the feasibility of four-dimensional (4D) MRF technique for
radiation therapy applications.Methods
Abdominal T1, T2, and
PD maps were generated using the extended cardiac-torso (XCAT) phantom for MRF
simulation. The maximum diaphragm motion was 2 cm in cranial-caudal direction
and 1.2 cm in anterior-posterior direction. The diameter of the tumor embedded
in liver was 30 mm. Voxel size was 1.67 isotropic. The simulation of MRF data
acquisition and reconstruction were performed in Matlab using in-house
developed program. MRF acquisition with an inversion-recovery unbalanced
steady-state free precession sequence2 was simulated using the extended phase graph algorithm.
Regular and irregular breathing, during MRF acquisition were simulated. A
variable density spiral-in-spiral-out readout trajectory with acquisition
window = 8.4 ms and acceleration factor = 58.4 was used. The trajectory was
rotated by a golden angle of 222.5o after each dynamic. The number of dynamics
() = 1000, number of repetitions () = 10 (acquired after every 1000 dynamics), and 5 seconds were added
between the end of one repetition and the beginning of the next to allow for
signal recovery. Each MRF block of dynamics was triggered by
different respiratory phases. Considering that the respiratory phases of the
digital phantom is known, we can retrospectively identify the respiratory phase
to which each MRF snapshot corresponds. Upon defining the number of bins in a
respiratory cycle, the MRF snapshots that fall into a given respiratory bin can
be determined. As a result, different groups of MRF snapshots will be used for
the estimation of the MR parametric maps at different respiratory bins. The
overall workflow of our proposed retrospective reconstruction is illustrated in
Figure 1. The radiation therapy related quality index, including motion
measurement accuracy, signal to noise ratio (SNR), contrast to noise ratio
(CNR), and tumor volume consistency, of the corresponding reconstructed images
were evaluated with XCAT phantom as gold standard. Three healthy volunteers
were recruited to test the feasibility of our proposed method. MRI was
performed using 3.0 Tesla human MRI scanner (Achieva TX, Philips Healthcare)
with 8-channel head coil for signal reception.Results
Dynamic MR parametric
maps in the presence of regular and irregular breathing were successfully
estimated from both XCAT phantom and healthy volunteer. The T1 and T2 maps of 5
respiratory phases in the presence of irregular (A and C) and regular (B and D)
breathing are shown in Figure 2. The measured motion trajectories in CC and AP
directions for both irregular (G) and regular breathing (H) are also shown in
Figure 2. Numerical simulations showed that the TVE are 1.6 ± 2.7% and 1.3 ±
2.2% for irregular and regular breathing, respectively. The average absolute
difference in tumor motion amplitude are 0.3 ± 0.7 mm and 0.3 ± 0.6 mm for
irregular and regular breathing, respectively. The ADM were 4.1 ± 0.9% and 3.5
± 0.9% for irregular and regular breathing, respectively. The SNR of the T1 and
T2 maps of the liver and the tumor were generally higher for regular breathing
than irregular breathing, whereas tumor-to-liver contrast is similar (within
0.1 difference) between the two breathing patterns. The proposed technique was
also successfully implemented on the healthy volunteers. T1, T2, and PD maps of
a representative volunteer are shown in Figure 3. T1-weighted, PD-weighted and
T2-weighted images estimated from MR parametric maps are shown in Figure 4.Discussion
Current 4D-MRI
techniques can only provide one type of weighted images for one scan, typically
T1-weighted or T2-weighted3,4. However, different types of tumors may be better
visualized using different weighted images. It is thus imperative that a better
alternative to existing MRI methods for the estimation of motion be developed.
Unlike conventional MRI, MRF allows for the simultaneous quantification of
multiple tissue properties (T1, T2, proton-density, etc.) in a single,
time-efficient acquisition. MRF has great potential to significantly improve
the accuracy and work efficiency of treatment for abdominal cancers, as
compared to CT and conventional MRI. We have successfully demonstrated
that this gap may potentially be addressed using our proposed 4D-MRF. The
respiratory motions and quantification of MR parameters at different
respiratory phases can be reliably estimated using the recently proposed MRF
technique5
in conjunction with our proposed retrospective reconstruction algorithm.Conclusion
We have successfully
demonstrated the feasibility of a novel 4D-MRF technique that permits the
estimation of quantitative parametric MR maps for different respiratory phases.Acknowledgements
No acknowledgement found.References
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