2016
DOI: 10.1109/tmi.2015.2478880
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Joint Design of Excitation k-Space Trajectory and RF Pulse for Small-Tip 3D Tailored Excitation in MRI

Abstract: We propose a new method for the joint design of k-space trajectory and RF pulse in 3D small-tip tailored excitation. Designing time-varying RF and gradient waveforms for a desired 3D target excitation pattern in MRI poses a non-linear, non-convex, constrained optimization problem with relatively large problem size that is difficult to solve directly. Existing joint pulse design approaches are therefore typically restricted to predefined trajectory types such as EPI or stack-of-spirals that intrinsically satisf… Show more

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Cited by 20 publications
(31 citation statements)
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References 37 publications
(49 reference statements)
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“…This process resulted in highly convoluted trajectories with many turns that are not efficient from a k-space sampling and gradient performance perspective. Deniz et al (15) and Sun et al (16) extended this approach to 3D selection. As in the 2D work of Chen et al, the highly convoluted nature of the resulting gradient waveforms limited the quality of the excitations (15% normalized root-mean-square-error [NRMSE]) achievable in a short time [3.8 ms]).…”
Section: Introductionmentioning
confidence: 99%
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“…This process resulted in highly convoluted trajectories with many turns that are not efficient from a k-space sampling and gradient performance perspective. Deniz et al (15) and Sun et al (16) extended this approach to 3D selection. As in the 2D work of Chen et al, the highly convoluted nature of the resulting gradient waveforms limited the quality of the excitations (15% normalized root-mean-square-error [NRMSE]) achievable in a short time [3.8 ms]).…”
Section: Introductionmentioning
confidence: 99%
“…In the present study, we propose a joint optimization of the pTx gradient and RF waveforms that yields fast (less than 5 ms) and smooth 3D k-space trajectories with few turns that, together with the RF waveforms, are tailored to the B þ 1 /B 0 maps at hand as well as the 3D target excitation pattern (17,18). In contrast with trajectories computed using greedy approaches (14)(15)(16), the gradient trajectories optimized by our algorithm are not highly convoluted and are efficient from a k-space sampling and gradient performance perspective. This is achieved by optimizing a small number of shape parameters that control the overall structure and shape of the trajectory instead of the position of the individual control points.…”
Section: Introductionmentioning
confidence: 99%
“…In , we proposed a method for the joint design of RF waveform and excitation k‐space trajectory that improved accuracy over several existing 3D selective excitation designs . In particular, we excited a cube with <15% relative OV excitation using a 4‐ms RF pulse and single‐coil transmission.…”
Section: Methodsmentioning
confidence: 99%
“… Summary of the 3D RF pulse design algorithm, first described in and more recently in . We first obtain a KT‐points trajectory (discrete “phase‐encoding” locations in kx‐ky‐kz; blue “+” marks) using a modified orthogonal matching pursuit approach .…”
Section: Methodsmentioning
confidence: 99%
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