The ability to accurately and non-invasively quantify IONPs is desirable for many emerging applications, including for the evaluation of iron overload in the human body. 3D UTE Cones has demonstrated ability to detect high iron concentration with shorter echo times. In this study, we aimed to make clear whether the non-Cartesian sampling of Cones trajectory affects the accuracy of QSM. By comparing three different kinds of UTE sampling trajectory, as well as different stretch factors of Cones, the results show that no significant differences between these UTE QSM results were found.
An iron phantom was prepared with six tubes, each filled with 2 mL of six different concentrations of Feridex I.V. solution (Berlex Laboratories, Wayne, New Jersey, USA): 2, 6, 10, 14, 18, 22 mM. The tubes were placed in a cylinder container (10 cm in diameter) and filled with agarose gel (0.9% by weight) with the longitudinal direction of the tubes placed parallel to the B0 field.
To compare different non-Cartesian sampling trajectories for calculation of QSM, MEDI-based QSM was performed on a 3T GE MR750 scanner using three different UTE sequences: the 3D UTE-Cones sequence, the 3D UTE-PR sequence, and the 3D UTE-cSPI sequence, as shown in Figure 1(a,b,c). Figures 1a and 1b show 3D UTE Cones and PR sequences, which employ a short rectangular pulse excitation followed by 3D spiral and radial trajectories, respectively, with a conical view ordering. Figure 1-c shows the 3D UTE-cSPI sequence, where gradients are switched on, rapidly ramped up with maximum slew rate after RF excitation, ramped down, and switched off once the desired resolution is achieved3. After switching off the gradients, data are continuously acquired at a fixed k-space location. The scanning parameters are summarized in Table 1. To further study the effects of non-Cartesian sampling trajectory, UTE-Cones sequences with different stretch factors (SF) were also compared in this study. SF indicates a relative ratio of the length of k-space trajectory. UTE-Cones QSM with four SFs of 1.0 (default, acceleration factor (AF)=2.6 over PR sampling), 1.2 (AF=3.5), 1.4 (AF=4.1), and 1.6 (AF=5.0) were obtained, where the higher SF required smaller number of spokes to cover the 3D k-space and, therefore, required a shorter scan time. The other parameters were kept the same.
Each 3D UTE Cones acquisition was reconstructed into both magnitude and phase images using a re-gridding algorithm. Nominal TEs were used for QSM calculation. The MEDI QSM reconstruction algorithm4,5 was applied offline with the same complex matrix for measuring the susceptibility of each iron phantom. For all datasets, the regularization parameter λ and radius for the spherical mean value operator were kept as 500 and 5, respectively, for calculating magnetic susceptibility χ. User-defined regions of interest (ROIs) with fixed diameters of 1 cm were used to cover each tube.
1. Taher AT, Musallam KM, Inati A. Iron overload: consequences, assessment, and monitoring. Hemoglobin. 2009; 33(S1):S46-57.
2. Lu X, Ma Y, Chang EY, He Q, Searleman A, von Drygalski A, Du J. Simultaneous quantitative susceptibility mapping (QSM) and R2* for high iron concentration quantification with 3D ultrashort echo time sequences: An echo dependence study. Magn Reson Med. 2018 Apr;79(4):2315-2322. doi: 10.1002/mrm.27062.
3. Jang H, Lu X, Carl M, et al.True phase quantitative susceptibility mapping using continuous single‐point imaging: a feasibility study.Magn Reson Med. 2018;00:1-8. https://doi.org/10.1002/mrm.27515
4. de Rochefort L, Liu T, Kressler B, Liu J, Spincemaille P, Lebon V, Wu J, Wang Y. Quantitative susceptibility map reconstruction from MR phase data using bayesian regularization: validation and application to brain imaging. Magn Reson Med 2010;63:194–206.
5. Liu T, Liu J, de Rochefort L, et al. Morphology enabled dipole inversion for quantitative susceptibility mapping using structural consistency between the magnitude image and the susceptibility map. Neuroimage 2012;59:2560–2568