Being a single R-R interval imaging technique, second order motion compensated spin echo (M2-SE) cardiac DTI is appealing for clinical application but its implementation has so far been limited to systolic imaging. In this study we investigate signal dephasing in in-vivo cDTI at different time points within the cardiac cycle. The motion induced dephasing found for both sequences lies well within the previously reported limits for repeated measurements, when imaged in mid-to-end systole and diastole. STEAM based approaches result in consistent signal preservation across the cardia cycle, while M2-SE the exhibits a minimum in signal dephasing at around 50%-75% systole.
Data acquisition Imaging was performed on a 1.5T clinical MR system (32-channel cardiac receiver array, 80mT/m@100mT/m/ms gradient system). Three short-axis slices were acquired during respiratory navigator gated (5mm gating window) breath holding. Diffusion weighting (b=400s/mm2) was applied in frequency and in phase encoding direction. Through-plane dephasing was captured in the four-chamber horizontal long axis view (hla) and the two-chamber vertical long axis view (vla). Imaging parameters were identical for both sequences: spatial resolution 2.5×2.5mm2, slice thickness 10mm, reduced FOV11 230×104mm2, signal averages 3, TR=3 R-R (TR=6R-R for STEAM in short axis view to allow for slice cycling), TE=65ms (M2-SE) 32ms (STEAM). Three systolic trigger delays (time between trigger detection and the first 90° excitation pulse) we applied using ECG triggering: 25%, 50% and 75% peak systolic contraction. Hundred percent systole was identified visually from a short axis cine acquisition as time point of maximal contraction (temporal resolution 10ms). An additional diastolic time point was chosen based on a) quiescence period (visually assessed on short axis cine) and b) zero diastolic ventricular flow (assessed by a 2D quantitative flow measurement spatial/temporal resolution: 2.2×2.2×10mm3/38.5ms). Diastolic imaging was triggered using the scanner’s finger plethysmograph. To measure the eddy-current induced signal distortions the identical experiments were repeated in a 10l container filled with agar to assess.
Data analysis: Figure 1 illustrates the data processing: The Phase resulting from eddy-currents was estimated by subtraction of the unweighted phantom phase-data from the corresponding diffusion weighted phase-image. Resulting eddy-current induced phase was removed from in-vivo data and the B0 phase (from the unweighted in-vivo acquisition) was subtracted from the diffusion weighted phase images upon image registration12. The obtained phase images were unwrapped and fitted to 5th order polynomial surfaces from which phase gradients were computed. Based on visual inspection, phase data corrupted by insufficient breath holding were discarded. The error in apparent diffusion coefficient (ADC) was calculated according to: $$ADC_{apparent}=ADC_{true}+ADC_{motion}=-\frac{1}{N}\sum_{i=1}^{N}\frac{1}{b}\left(log\left(\frac{S_{i true}}{S_{0}}\right)+log\left(\alpha_{i}\right)\right)$$
with αi being the signal attenuation due to dephasing along one encoding direction:
$$\alpha_{i}=\left|sinc\left(\frac{\overrightarrow{\nabla\phi_{i}}\cdot\overrightarrow{resolution}}{2}\right)\right|$$
All reported ADCmotion were computed for a spatial resolution of 2.5×2.5×8mm3.
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