Hui Xue1, James C Moon2, and Peter Kellman1
1NHLBI, NIH, Bethesda, MD, United States, 2Barts Heart Centre, Barts Health NHS Trust, London, United Kingdom
Synopsis
In this abstract, we proposed a
novel self-calibration AI based MR reconstruction algorithm to utilize the
power of a deep neural network. Unlike most deep learning MR reconstruction, this algorithm does not require extra training data and only works on the auto-calibration kspace lines. This algorithm is integrated to run on MR scanner via the Gadgetron InlineAI toolbox. We demonstrated this algorithm on cardiac cine imaging, showing improved
image quality without introduced unrealistic anatomical structures.
Purpose
Deep learning based MR
reconstruction has attracted intensive research attention during past a few
years. While a set of algorithms had been proposed to apply deep neural network
(NN) to different MR reconstruction problems [1], it is not ready for general
clinical deployment. Deep learning based MR recon may be specific to the
anatomy or to the imaging sequences. Although the trained model often gives
superior image quality in targeted imaging applications, it may be difficult to
transfer to new applications or imaging sequences. Even small changes in
imaging protocols, such as acceleration rate or partial Fourier ratio, may
require retraining to adapt the models. Another disadvantage is the requirement
of many training samples. Questions are raised whether models create
unrealistic image features alike anatomical structures. On the other hand, self-calibrated
parallel imaging techniques, such as Grappa [2], are very successful and widely
accepted for clinical imaging. With self-calibration, the auto-calibration data
(ACS) is acquired with the imaging data and used for reconstruction on the
per-scan basis. Noise amplification from parallel imaging is well understood due
to the g-factor effects. Parallel imaging proves to be robust across imaging
sequences and anatomy. Ideally, a successful deep learning algorithm should
inherit these strong points from parallel imaging.
One effort towards general AI based
MR reconstruction is the artificial-neural-networks for k-space interpolation
(RAKI) [3]. In this scheme, entire ACS data is used as a single for trainingsample.
A shallow neural network with two layers (1st convolution layer:
5x4xCHA; 2nd convolution layer: 1x1xCHA) is trained to interpolate
missing kspace data from acquired ones. While RAKI is a self-calibrated technique,
it has two disadvantages: 1) Only a shallow NN was used to approximate the
Grappa kernel calibration; 2) Since number of training set is N=1, more
advanced optimization and normalization techniques, such as Adam optimization
or batch normalization, cannot be used.
In this abstract, we proposed a
novel self-calibration AI based MR reconstruction algorithm to utilize the
power of a deep neural network. Instead of using all ACS data as a single
training sample, every Grappa calibration cell is a training sample. The
residual neural network design was adopted, together with batch normalization.
The Adam optimization can now be used with mini-batch or full batch training
data. We demonstrated this algorithm on cardiac cine imaging, showing improved
image quality without introduced unrealistic anatomical structures.Method
As shown in Figure 1, the DeepGrappa
uses a residual NN structure. The Grappa calibration cell was first assembled from
ACS data. For example, if CHA=32 channels were used, the calibration kernel
along readout was 5 and along phase encoding was 4, every 5x4x32 cell was
collected. All these cells are stacked together to assemble the grappa
calibration equation Ax=B. In the proposed scheme, however, every calibration
cell served as a training sample to NN and corresponding missing data was the
output of NN. Assume the total number of
calibration cell is M. The grappa calibration is remodeled as a NN layer and
serves as input layer for the DeepGrappa. There was a residual connection from
grappa layer to output. This would enforce the NN to “fit” on what Grappa calibration
cannot learn in its linear functional space. This residual connection allowed
faster convergence and gave lower residual errors. A flexible neural network architecture
can be used after Grappa layer. In this experiment, a U-net architecture was
used, as shown in Figure 2. The ADAM optimization was used with L2 loss between
computed and acquired k-space points. Stop criteria was calibration loss is
lower than
or loss
started increase. Here
was linear
grappa calibration residual.
DeepGrappa was integrated on a MR
scanner via the Gadgetron InlineAI toolbox [4]. The NN parameters were computed
on the fly using the incoming ACS data and applied to imaging data to fill
missing k-space points. Resulting images were sent back to the scanner without
any user interaction.
In-vivo tests were performed on two patients for
real-time cine imaging (FOV: 360x270mm2, matrix size 192x111, interleaved
acceleration rate R=4, SSFP readout; for R=5, matrix size 192x105). A Siemens
1.5T scanner was used (Area, Siemens AG, Germany). Patient studies were
conducted at the Barts Heart Centre, London, UK. This study was approved by the
local Ethics Committee and use of the anonymized data was approved by the NIH
Office of Human Subjects Research OHSR (Exemption #13156).Results
Figure
3 gives example reconstruction for tested real-time cine scans. In both R=4 and
5 cases, proposed method generated improved image quality for noticeably
increased SNR. The difference between linear grappa recon and DeepGrappa recon
is noise-like with structure reflecting the noise amplification due to inverse
(g-factor). The inline reconstruction took ~20s, including training and
applying NN to incoming imaging data, on GPU (NVIDIA GTX 2080Ti).Conclusion
A
novel AI based MR reconstruction algorithm is proposed. This method is
self-calibrated and utilized a design of residual neural network, encouraging
to learn over Grappa calibration for beyond linear functional space. Initial
validation showed improved image quality can be achieved, without introducing anatomically
structured features.Acknowledgements
No acknowledgement found.References
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et al. Gadgetron
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