With many MRI scans lasting several minutes, patient motion is a common problem, especially with uncooperative subjects such as paediatric patients or patients with dementia or Parkinson’s. Realizing the finer-resolution that higher field strengths offer through the availability of increased SNR necessitates even longer scans, exacerbating this problem. While prospective motion correction techniques can compensate for motion at lower field strengths, such techniques are not directly applicable at higher field strengths, when more complicated parallel-transmit pulses are used. This study proposes a pulse design technique that can design multi-spoke and simultaneous multi-slice parallel-transmit pulses in less than one second, while adhering to peak-voltage limits, local and global SAR.
This study proposes a parallel-transmit pulse-design method that can design pulses in near real-time, with the long term goal of prospective motion correction at UHF. Initial results show three-spoke three-slice SMS pulses can be designed in 0.7 seconds.
Many imaging protocols, specifically at ultra-high-field (UHF) suffer from long acquisition times with individual protocols exceeding 20min1. Patient motion might become unavoidable especially with longer scans or less cooperative patients, which makes sedation common practice in paediatric imaging2-5, or for patients with Parkinson’s6 or dementia7. However, sedation is invasive and can cause adverse effects2-4. While prospective motion correction techniques8,9 can be used to compensate for motion at lower fields, such calculations may not be directly applied at UHF with parallel-transmit pulses. To compensate for the inhomogeneity artifacts caused by the shorter wavelength at higher fields, parallel-transmit (pTx) pulses have been used for single-10-15 and simultaneous-multi-slice excitation16-22, with local SAR16 and temperature constraints18,21. However, the complexity of parallel-transmit pulse-design increases computation times to beyond feasible for prospective motion correction. This study aims to reduce pulse-design computation times to near real-time to allow prospective motion correction.
With slice-/slab-selection being the most common type of excitation, and fast pulse-design being the main goal, small-tip-angle spoke-trajectories were prescribed as they allow separation of spoke-selection and slice-selection. This reduces the size of the computation domain for the former, and the latter can be precomputed.
Simulations were made in Matlab (Mathworks Inc. Natick, MA, USA) on a quad-core PC with Intel i7-6700 CPU and 32GB RAM, using 8-channel B1-maps for the abdomen (resolution:83x58), SAR VoPs (local and global) and system characteristics published by the ISMRM for the RF pulse-design challenge22,27. Pulses were designed for different number of i) spokes, ii) slices (single-, 3-, 5-, 7-slices), iii) transmit-coils, iv) candidate spokes (default: 11x11) and v) VoPs. Also, computation times for different SAR-management approaches summarized above were compared.
Results and Discussion
All pulse-design times reported in this section include selecting spokes, optimizing channel pulse-weights, replacing envelopes to satisfy local and global SAR and peak-voltage limits, and writing the outputs to a scanner-recognized file; and were averaged over 100 pulses designed with the same parameters.
With the proposed method, pulse-design times are 0.02 seconds for a single-spoke, 0.24 seconds for three-spokes (Figure 2a) and slightly below a second for a 6-spoke pulse (Figure 2b). Pulse-design times vary quadratically with the number of spokes and linearly with the number of simultaneously excited slices, coils, candidate spokes, and (weakly with) VoPs (Figure 2b-f). As a lookup table is used, computations times are not affected significantly by which approach the system and safety limits are satisfied (Figure 2a).
Figure 3 shows a single-slice 3-spoke pulse, which was designed in 0.26 seconds, and its simulated excitation profile. Figure 4 shows a 3-slice 3-spoke SMS-pulse, which was designed in 0.7 seconds. Figure 5 shows the method can efficiently design pulses for arbitrarily defined target profiles as well. No difference in root-mean-squared-error was observed for Figures 3-5 when more candidate spokes were used.
In practice, the time that passes after acquiring B1maps and before applying the next sequence would also include a one-off B1-map processing and computing the candidate spokes, which took 0.41 and 0.17 seconds, respectively (100runs).
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