Dynamic contrast enhanced (DCE) MRI requires accurate and precise baseline T1 and M0 maps for pharmacokinetic modeling. Advances in dynamic acquisitions and reconstructions have enabled high resolution DCE imaging with full anatomical coverage. Rapidly obtaining high SNR T1/M0 maps with the same spatial resolution has become a limiting factor for advanced DCE methods. We present a single highly accelerated acquisition that first performs the T1/M0 mapping then dynamic imaging. A model-based reconstruction is used to estimate the T1/M0 maps. This method makes effective use of scan time and generates maps that are superior to separately acquired ones.
T1 mapping and DCE imaging were combined into a single 3D spoiled gradient echo acquisition. Data were acquired on a 3T GE MR750. The two phase encode directions were sampled sparsely according to a phyllotaxis spiral pattern suitable for dynamic imaging. The flip angle increased incrementally from 1.5° to 15°. Eight flip angle increments were performed every 3400 TR periods (totaling 9 flip angles and 27200 TR periods) after which the flip angle was held constant at 15° for the remainder of the scan. The contrast injection occurred approximately midway through the entire scan, well after the flip angles reached 15°. TR was 5.0 ms; TE was 1.8 ms, FOV was 240x240x240 mm3, matrix size was 256x240x120. The signal in the centre of k-space acquired in each spiral arm is shown in Figure 1. The global signal first increases with increasing flip angle then decreases as the flip angle approached 15°.
T1 and Mo maps were obtained using data acquired prior to the contrast injection (Figure 1). Parameter maps ($$$p$$$, a concatenated vector representation of T1 and Mo) were reconstructed by solving the constrained minimization problem given by:
$$p=\min_p \left\{ ||\text{F}_u\text{S}\text{D}p - k||_2^2+\lambda||\Psi\text{D}p||_1 \right\}$$
Where $$$\text{F}_u$$$ is the undersampled Fourier transform,
$$$\text{S}$$$ is the coil sensitivity, $$$\text{D}$$$ transforms parameter maps into variable flip angle
images, $$$\Psi$$$ is a 3D spatial wavelet transform, $$$k$$$ is the sparsely sampled k-space
data, and $$$\lambda$$$ is a regularization factor. This was solved with a POCS algorithm
that alternated between enforcing data consistency and
soft thresholding wavelet sparsity. Maps
were compared to separately acquired variable flip angle data using flip angles
of 2°, 7°, and 15°.
Zero-filled images prior to reconstruction and those obtained after model-based reconstruction at all nine flip angles and the final parameters maps are shown in Figure 2. Model based reconstruction provides effective reconstruction of variable flip angle images and produces high quality T1 and M0 maps suitable for pharmacokinetic modelling.
T1 and M0 maps obtained with the accelerated method demonstrated better SNR than those obtained with standard DESPOT1 (Figure 3). The Bland-Altman plot comparing the T1 values of both methods confirmed no relevant bias (mean difference of -61 ms), suggesting the accelerated method is equally accurate as conventional DESPOT1. The proposed method provided higher SNR parameter maps: the variance in a small homogenous white matter region (~200 voxels) was 103 ms with standard DESPOT1 and 66 ms with the proposed method.