Pseudo-continuous arterial spin labeling combined with 3D segmented readouts is recommended for acquiring ASL perfusion data. However, the total number of k-space encodings limits the trade-off between motion sensitivity and image blurring. To tackle this problem we implemented an accelerated 3D-GRASE sequence with a time-dependent 2D-CAIPIRINHA sampling pattern to increase the temporal incoherence between averages or PLDs. High quality images can be gained from the under-sampled time series by a variational image reconstruction approach with total-generalized-variation (TGV) regularization in space and time. This allows acquisition of single-shot 3mm isotropic ASL data with whole brain coverage within 1min22sec.
Three healthy male volunteers were scanned at a 3T MR system (Skyra, Siemens Healthcare, Germany) using pCASL with 3D-GRASE readout after obtaining informed consent. For the standard fully sampled but segmented acquisition we used the following imaging parameters: matrix=64x64x38, 20% slice oversampling, 3mm isotropic resolution, TE=15ms, EPI-factor=21, TF=23, 6 segments, LD=1800ms, PLD=1800ms resulting in an acquisition time of 5min for five C/L-pairs and one M0-image. Furthermore, a 2D-CAIPIRINHA accelerated 3D-GRASE single-shot ASL acquisition was performed with the same resolution and LD/PLDs as for the segmented acquisition but with a 6-fold acceleration using an adapted CAIPIRINHA 1x6(2) pattern as illustrated in Figure 1. For the accelerated acquisition one M0-image and 20 C/L-pairs were measured in 2min48sec. Additionally, multi-delay acquisition was performed from one subject using 5 PLDs [500,1000,1500,2000,2500] ms and one average for the segmented approach and 10 PLDs [500:250:2750] ms with [2,2,3,3,3,4,4,4,5,5] averages for the single-shot approach. The acquisition time of 5min was matched for both multi-delay acquisitions. All other imaging parameters were the same as for the single-PLD acquisition. Coil sensitivity maps were estimated using ESPIRIT8 from an averaged k-space (acqu.1-6). The C/L-time series were jointly reconstructed by solving the following minimization problem:
$$\min_{c, l} \frac{\lambda_c}{2}\left\|(\mathbf{K}c - d_c)\right\|_2^2 + \frac{\lambda_l}{2}\left\|(\mathbf{K}l - d_l)\right\|_2^2 + \gamma_1(s)TGV_{\alpha1,\alpha0}(l) +\gamma_1(s)TGV_{\alpha1,\alpha0}(c) + \gamma_2(s)TGV_{\alpha1,\alpha0}(c - l)$$
where $$$ c\,$$$and$$$\,l$$$ denote the desired 4D C/L time-series, $$$\lambda_c$$$ and $$$\lambda_l$$$ are the regularization parameters for the control and respective label data. The parameter s controls the weighting between the three TGV functional as described in9, $$$ d_c\,$$$and$$$\,d_l$$$ is the acquired 4D C/L-data, $$$\alpha1\,$$$and$$$\,\alpha0\ $$$ are fixed model parameters.10,11 The operator $$$\mathbf{K}$$$ contains the coil sensitivity maps, the Fourier operator and the undersampling pattern. For the multi-delay dataset CBF was calculated using BASIL.12
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