W. Scott Hoge1, Kawin Setsompop2, and Jonathan R. Polimeni2
1Radiology, Brigham and Women's Hospital, Boston, MA, United States, 2Athinoula A. Martinos Center for Biomedical Imaging, Massachusetts General Hospital, Charlestown, MA, United States
Synopsis
This work
presents a new approach to reconstruct SMS-EPI data that employs Dual-Polarity GRAPPA (DPG). DPG accurately models non-linear EPI phase
errors between data sampled on positive versus negative readout gradients. When applied to SMS-EPI data, DPG can simultaneously
and robustly perform slice separation, recovery of missing data from in-plane
acceleration, and slice-specific ghost correction. Phantom and in vivo results are compared to a
conventional SMS reconstruction, and demonstrate that DPG reduces residual
ghosts and ghosting-related phase interference artifacts.Purpose
Simultaneous Multi-Slice (SMS)
methods [1] accelerate the temporal acquisition
rate of EPI acquisitions. SMS-EPI is gaining wide acceptance in neuroimaging
applications because it can improve imaging efficiency with limited SNR
penalty. Like all EPI-based methods, however, SMS-EPI is limited by inherent
imaging artifacts. Correcting Nyquist ghosts in SMS-EPI is particularly
challenging because different slices often have different EPI phase errors [2],
necessitating slice-specific ghost correction at the slice separation stage [3, 4]. Conventional ghost correction approaches
for SMS data employ navigator signals acquired from the entire collapsed slice-group, making
identification of phase errors associated with each individual slice difficult.
This work describes an approach to correct slice-specific phase errors in
SMS-EPI data through the Dual-Polarity GRAPPA (DPG) [5] method. We demonstrate that DPG can
reduce Nyquist ghosting in SMS data compared to the combined even-odd
slice-GRAPPA and slice-specific ghost correction in [4], particularly when individual slices
introduce non-linear phase errors to the collapsed slice-group.
Methods
SMS-EPI data
were acquired using a standard Blipped-CAIPI pulse sequence [6]. In vivo data were acquired
using a 2.5mm isotropic single-shot EPI protocol with TR=1 s, TE=28 ms, 80×80
matrix, 9 slices, MultiBand (MB) factor 3, no FOV shifting, and no
in-plane acceleration (R=1). Phantom data
were acquired using a 2.6mm isotropic protocol with TR=1 s, TE=27 ms, 76×76 matrix,
9 slices, MB factor 3, FOV/3 CAIPI shift, and in-plane acceleration of R=2. All data were collected on a
Siemens 7T whole-body scanner equipped
with SC72 body gradients and a custom-made 32-channel brain array receive coil
[7]. Images were reconstructed using
MATLAB running on a Linux workstation
and were compared with default online reconstructions.
Two
temporally encoded frames of calibration data were acquired for each slice, with
reversed readout gradient polarity, using FLEET [8] to limit temporal phase errors. The
calibration data were then sorted by readout gradient polarity, RO+ versus
RO−, and a set of ghost-free “target” data were generated using
GESTE, as in [5]. Next, calibration “source” data were
generated by synthesizing an SMS-EPI slice-group acquisition from the
single-slice calibration data, including appropriate Blipped-CAIPI phase
shifting. This process mirrors conventional slice-GRAPPA training [6], but here yields two sets of source data from the temporally encoded data: each consisting
of RO+ or RO− data only. DPG kernel coefficients were
computed from the synthesized collapsed-slice calibration source data and a
single uncollapsed slice from the ghost-free target data. This calibration
process was repeated to estimate different DPG coefficients for each individual
slice in the SMS slice group.
Reconstruction of each acquired
collapsed slice group was performed by (a) removing the absolute phase imposed
on the slice group due to CAIPI blipping, according to the position of the
slices relative to the scanner isocenter, then (b) convolving appropriate DPG
kernels with the data to yield ghost-corrected images for each slice in the
slice group. For the R=2 data, a
single DPG kernel was used to perform slice separation and data recovery simultaneously. Coil
images were combined using root-sum-of-squares (RSOS). For comparison, current state-of-the-art images
were generated by the on-scanner SMS-EPI
reconstruction program.
Results
Conventional Nyquist ghost
correction (NGC) seeks to estimate linear and constant phase errors from the
difference in phase between navigator signals measured prior to the EPI echo
train. Fig. 1 illustrates these phase difference
signals for three uncollapsed slices of the
in vivo calibration data and their
corresponding collapsed slice group. Two slices (9 and 6) exhibit the expected
linear character, whereas the third (Slice 3) does not. In the NGC signal for
the slice group, bottom of Fig. 1, noise is largest in regions
corresponding to the Slice 3 non-linearity. DPG is able to correct non-linear
phase effects [5] and provide slice-specific ghost
correction, yielding images from SMS-EPI data with significantly lower levels
of ghosting as shown in Fig. 2 and highlighted by the arrows. Phantom
images in Fig. 3 demonstrate that DPG can concurrently perform data recovery in
SMS-EPI data acquired using in-plane acceleration. Although ghosting levels in the on-line and
DPG phantom images are comparable, the DPG-SMS images show lower levels of
phase interference artifacts in the upper slices, as highlighted by the arrows.
Discussion
Our results demonstrate that
DPG can simultaneously perform data recovery, slice separation, and ghost correction
on SMS-EPI
data with both slice and
in-plane accelerations. Its effectiveness may be limited by the size of
the DPG kernels, however, and depend on the MB factor and in-plane acceleration
rate. Understanding the interaction between kernel size, MB factor, and
in-plane acceleration rate is a focus of current research.
Acknowledgements
Support for this work provided in part by the Functional Neuroimaging Laboratory at BWH, NIH NIBIB K01-EB011498 (Polimeni) and R01-EB019437 (Polimeni).References
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