This work presents a volumetric acquisition technique for fast fMRI using spirals and parallel imaging. Gradient blips were added along the readout of a stack of spirals sequence to produce a blipped stack of spirals for a more efficient sampling scheme. Phantom images and human fMRI experiments show that the method is capable of providing approximately a factor of two speed increase compared to a standard volumetric stack of spirals.
The Blipped-SoS sequence was constructed from a standard SoS sequence by introducing z-gradient blips during the spiral readout. These blips are in addition to the standard z phase encoding blips used in volumetric imaging. Figure 1 shows a diagram of the gradients as well as a blipped spiral k-space trajectory for a single z phase encoding plane. A variable density spiral was used for the x-y sampling for both trajectories. Figure 2 shows an example of an SoS as well as a Blipped-SoS volumetric k-space. It can be seen with this figure that the Blipped-SoS sequence samples k-space more uniformly than the SoS sequence.
All data were acquired using a Siemens Tim Trio 3T (Erlangen, Germany) scanner equipped with either a 4-channel or 32-channel head coil. The imaging parameters reflected what would be typical for an fMRI acquisition. Specifically, 36 3 mm slices were acquired over a 24 cm FOV with a 64x64 matrix size using a TE of 25 ms and a TR of 50 ms and a 10 degree flip angle. The z blips in the blipped spiral readout were adjusted to fill the gap along kz in the SoS k-space depending on the reduction factor Rz along z. Image reconstruction was accomplished using a generalized SENSE approach for spiral imaging (6). The k-space trajectories, sensitivity maps, and data were inserted directly into the signal equation and solved numerically using a non-uniform Fast Fourier Transform within a regularized conjugate gradient algorithm (7). All reconstructions were performed offline using Matlab (Mathworks, Natick, MA).
Two different imaging experiments were performed. The first was to examine the aliasing patterns in a uniform spherical phantom placed in the 32-channel coil. This coils is expected to provide some encoding power along z. Therefore a reduction factor of Rz=4 was used. The second was a human fMRI experiment using the 4-channel coil with Rz=2. The fMRI paradigm consisted of a visual checkerboard stimulation presented for periods of twenty seconds on and twenty seconds off repeated six times for four minutes. The subjects were instructed to tap their fingers during the visual stimulation to simultaneously excite both the visual and motor cortices.
1. Glover, G. H. Spiral imaging in fMRI. Neuroimage 62 pp. 706–712 (2012).
2. Breuer, F. A., Blaimer, M., Heidemann, R. M., Mueller, M. F., Griswold, M. A., & Jakob, P. M. Controlled aliasing in parallel imaging results in higher acceleration (CAIPIRINHA) for multi-slice imaging. Magnetic Resonance in Medicine 53 pp. 684–691 (2005).
3. Setsompop, K., Gagoski, B. A., Polimeni, J. R., Witzel, T., Wedeen, V. J., and Wald, L. L. Blipped-controlled aliasing in parallel imaging for simultaneous multislice echo planar imaging with reduced g-factor penalty. Magnetic Resonance in Medicine 67 pp. 1210–1224 (2012).
4. Zahneisen, B., Poser, B.A., Ernst, T. A., Stenger, V. A. Simultaneous Multi-Slice fMRI using Spiral Trajectories. NeuroImage 92 pp. 8-18 (2014).
5. Irarrazabal, P., and Nishimura, D. G. Fast three dimensional magnetic resonance imaging. Magnetic Resonance in Medicine 33 pp. 656–662 (1995).
6. Pruessmann, K. P., Weiger, M., Börnert, P., and Boesiger, P. Advances in sensitivity encoding with arbitrary k-space trajectories. Magnetic Resonance in Medicine 46 pp. 638–651 (2001).
7. Sutton, B. P., Noll, D. C., and Fessler, J. A. Fast, iterative image reconstruction for MRI in the presence of field inhomogeneities. IEEE Transactions in Medical Imaging 22 (2003), pp. 178–188.