Abstract
We present an evolution-strategy based approach to solve the magnitude least squares (MLS) design problem of low flip-angle slice-selective parallel transmit RF pulses for ultra-high field MRI using SAR and peak-RF-constraints. A combined transmit k-space trajectory and RF pulse weight optimization is proposed in two algorithmic steps. The first step is a coarse grid search to find an initial solution that fulfills all constraints for the subsequent multistage optimization. This avoids convergence to the next nearest local minimum. The second step attempts to refine the results using multiple evolution strategies. We compare the performance of our approach with the non-convex optimization methods described in the literature. The proposed algorithm converges for phantom and in vivo data and only requires an initial estimate of the range of suitable regularization parameters. It demonstrates improved excitation homogeneity compared to published spoke-design methods and allows optimization for homogeneity with a subsequent reduction in the SAR burden. Moreover, excitation homogeneity and the SAR burden can be balanced against each other, enabling a further reduction in SAR at the cost of minor relaxations in excitation homogeneity. This feature makes the algorithm a good candidate for SAR limited sequences in ultra-high field imaging. The algorithm is validated using phantom and in vivo measurements obtained with a 16-channel transmit array at 9.4 T.
Original language | English |
---|---|
Pages (from-to) | 4225-4236 |
Number of pages | 12 |
Journal | Ieee Transactions on Medical Imaging |
Volume | 39 |
Issue number | 12 |
Early online date | 7 Aug 2020 |
DOIs | |
Publication status | Published - Dec 2020 |
Keywords
- Optimization
- Radio frequency
- Magnetic resonance imaging
- Trajectory
- Neuroscience
- Nonhomogeneous media
- Hardware
- Parallel transmission
- ultra-high field
- SAR
- evolution strategies
- optimization
- LEAST-SQUARES OPTIMIZATION
- ABSORPTION RATE
- RF PULSES
- RADIOFREQUENCY PULSE
- EXCITATION
- POWER
- ARRAY
- INHOMOGENEITY
- ALGORITHM
- PHASE