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Accelerated CEST Imaging with Parallel Deep Convolutional Neural Networks
Huajun She1, Shu Zhang1, Xinzeng Wang1, Ece Ercan1, Jochen Keupp2, Anath Madhuranthakam1,3, Ivan Dimitrov1,4, Robert Lenkinski1,3, and Elena Vinogradov1,3

1Radiology, UT Southwestern Medical Center, Dallas, TX, United States, 2Philips Research, Hamburg, Germany, 3Advanced Imaging Research Center, UT Southwestern Medical Center, Dallas, TX, United States, 4Philips Healthcare, Gainesville, FL, United States

Synopsis

CEST is a new contrast mechanism in MRI. However, a successful application of CEST is hampered by its slow acquisition. This work investigates accelerating CEST imaging using parallel convolutional neural networks (PCNN). We extend the Cascade-CNN into a multi-channel model and train the network establish a mapping from the multi-coil input to multi-coil output. This work is the first try to apply deep learning and convolutional neural networks technique in accelerating CEST imaging. The in vivo brain results show that the proposed method demonstrates a high quality reconstruction of the MTRasym maps with different saturation pulses at R=4.

Purpose

Chemical exchange saturation transfer (CEST) is a novel and promising contrast mechanism in MRI [1]. However, a successful translation of CEST into clinic might be hampered by its time-consuming acquisition. Parallel imaging methods such as SENSE [2] are widely used to accelerating MRI. However, SENSE is limited in CEST by reconstruction accuracy [3]. Convolutional Neural Networks (CNN) is a deep learning method for MRI reconstruction [4-7], which trains a neural network to connect the undersampled images with the fully sampled images. Cascade-CNN [7] learns a mapping from undersampled images to the fully sampled images with a cascade network layers, and shows high quality reconstruction for the test data in the single coil case. However, it did not consider the case of multi-channel MRI imaging, which is the standard method in MRI scan. We extended the Cascade-CNN into a parallel-CNN (PCNN) network combining multi-coil data to accelerate CEST. The proposed method shows good reconstruction quality for in vivo brain CEST data at acceleration factor R=4.

Theory

In the extended version of CNN developed and tested here, the PCNN, the input of the CNN is composed of multi-coil undersampled images, and the output of the CNN is composed of multi-coil fully sampled images. PCNN can learn the mapping of multi-coil data similar to SENSE [2]. As shown in Fig. 1, after extracting the real part (purple arrows) and imaginary part (blue arrows) from the input data, the multi-channel data is fed into the network. The network is cascaded by several blocks (brown squares) [7] to improve reconstruction quality. Each block includes several convolutional layers (yellow bars) followed by activation layers (red bars), fully connect layer (green bars), residual layer (summations), and data consistency (DC) layer (blue bars). The residual layer can help the network converge faster [8]. The DC layer can constraint the reconstruction image to be consistent to the fully sampled k-space data [7].

Methods

All the experiments were performed on a Philips 3T scanner using a 32-channel head coil. All CEST images were acquired with a TSE sequence, TR/TE=4200/6.4 ms, slice thickness=4.4mm, matrix=240x240, FOV=240x240mm2. The saturation RF consisted of 40 Hyperbolic Secant or Sinc-Gaussian pulses each of 49.5 ms duration with 0.5 ms intervals; 31 offset points were swept between ±1000Hz in steps of 67Hz with one additional image acquired without saturation for normalization. Three saturation power levels were tested: 0.7 μT, 1.2 μT, and 1.6 μT. Ten sets of in vivo human brain data were collected for training, and the other two datasets for testing. CEST processing used WASSR [9] for B0 inhomogeneity correction. Data augmentation was used for the training data to avoid the overfitting problem. The MTRasym­ maps were calculated at 3.5 ppm (amide proton transfer). PCNN was implemented with Python. All the computations were performed on a Lenovo workstation with Intel Xeon CPU and NVidia GeForce GPU. Since the reconstruction using 32 channels data took too much GPU memory, the software channel compression [10] was performed to combine the 32-coil data into 4 virtual coils. Currently, we have evaluated the performance of PCNN by performing retrospective Cartesian undersampling [11], and the acceleration factor was R=4. Evaluations at higher acceleration factors (R=6,8,etc) are underway.

Results

Fig. 2 compares the results reconstructed with fully sampled and PCNN for an in vivo brain dataset using an Hyperbolic Secant saturation pulse at different saturation power levels. In Fig. 2(a), the reconstruction MTRasym maps and difference images demonstrate that PCNN can give high reconstruction quality similar to the fully sampled case. Fig. 2 (b) shows the Bland-Altman plot [12] and correlation plot reconstructed with PCNN and the fully sampled case for different saturation power in the region of interest (ROI). The ROI is shown at the bottom right corner. It is evident that PCNN leads to a high correlation with the fully sampled data. Fig. 2 (b) also shows that PCNN gives similar ROI-averaged Z-spectrum to fully sampled data. Fig. 3 shows the results of another dataset with Sinc-Gaussian saturation pulses, and the conclusion is the same and it shows that PCNN can also give high reconstruction quality at different saturation pulses.

Conclusion

We propose a parallel convolutional neural networks (PCNN) method for CEST imaging. In vivo human brain results demonstrate that the proposed method is able to reconstruct the image similar to fully sampled case at reduction factor of R=4. Work is in progress to collect more training dataset at different saturation time and evaluate the method in larger populations of volunteers.

Acknowledgements

The authors thank Mr. Jo Schlemper and Dr. Jose Caballero (Imperial College London) for making the Cascade-CNN code available online. The authors thank Dr. Asghar Hajibeigi (University of Texas Southwestern Medical Center) for phantom preparation. This work was supported by the NIH grant R21 EB020245 and by the UTSW Radiology Research fund.

References

[1] van Zijl P, et al. MRM 2011;65:927–948.

[2] Pruessmann KP, et al. MRM 1999;42:952–962.

[3] Zhang Y, et al. MRM 2017;77:2225–2238.

[4] Wang S, et al. ISMRM 2016;1778.

[5] Yang Y, et al. NIPS 2016;10–18.

[6] Lee D, et al. ISBI 2017;15–18.

[7] Schlemper J, et al. IPMI 2017;647–658.

[8] He K, et al. ICCCV 2015;1026.

[9] Kim M, et al. MRM 2009;61:1441–1450.

[10] Huang F, et al. MRM 2008;26:133–141.

[11] Lustig M, et al. MRM 2007;58:1182–1195.

[12] Martin BJ, et al. Lancet 1986;327:307–310.

Figures

Fig. 1 shows the structure of PCNN. The input is composed of multi-coil (C=4) undersampled images, the output is multi-coil fully sampled images. After extracting the real part (purple arrows) and imaginary part (blue arrows), the multi-channel data is fed into the network. The network is cascaded by several blocks (brown squares). Each block includes several convolutional layers (yellow bars) followed by activation layers (red bars), fully connect layer (green bars), residual layer (summations), and data consistency (DC) layer (blue bars). Fast Fourier transform (FFT) is taken on the undersampled image to constraint the reconstruction’s k-space data to sampled data.

Fig. 2 (a) MTRasym maps reconstruction of fully sampled, PCNN and Difference = (MTRasym Full - MTRasym PCNN) for the in vivo brain data using Hyperbolic Secant pulses for saturation at the reduction factor R=4. (b) Left: The Bland-Altman plot and correlation plot of the data reconstructed with PCNN and the fully sampled data for different saturation power levels in the region of interest (ROI). The ROI is shown at the bottom right corner. (b) Right: ROI-averaged Z-spectra using PCNN reconstruction and fully sampled reconstruction.

Fig. 3 (a) MTRasym maps reconstruction of fully sampled, PCNN and Difference = (MTRasym Full - MTRasym PCNN) for the in vivo brain data using Sinc-Gaussian pulses for saturation at the reduction factor R=4. The results demonstrate that PCNN gives a good reconstruction quality and small aliasing. (b) Left: Bland-Altman plot and correlation plot of the data reconstructed using PCNN and the fully sampled data for different saturation power levels in the region of interest (ROI). The ROI is shown at the bottom right corner. (b) Right: the ROI-averaged Z-spectrum of PCNN reconstruction and fully sampled reconstruction.

Proc. Intl. Soc. Mag. Reson. Med. 26 (2018)
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