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JotlasNet: Joint Tensor Low-Rank and Attention-based Sparse Unrolling Network for Accelerating Dynamic MRI

Yinghao Zhang, Haiyan Gui, Ningdi Yang, Yue Hu

TL;DR

This work tackles the challenge of accelerating dynamic MRI by formulating a joint tensor low-rank and attention-based sparse reconstruction. It introduces JotlasNet, a deep unrolled network derived from a composite splitting algorithm, that learns transform domains via CNNs and employs an attention-based soft thresholding operator to provide per-channel sparsity adaptivity. The approach lever transformed tensor nuclear norm regularization and CNN-learned sparsity, organized into a five-layer, parallel unrolling with gradient descent and Nesterov acceleration. Experiments on OCMR and CMRxRecon demonstrate superior reconstruction quality over state-of-the-art multi- and single-coil methods, with competitive speed and strong ablation support for the dual-prior design and AST mechanism.

Abstract

Joint low-rank and sparse unrolling networks have shown superior performance in dynamic MRI reconstruction. However, existing works mainly utilized matrix low-rank priors, neglecting the tensor characteristics of dynamic MRI images, and only a global threshold is applied for the sparse constraint to the multi-channel data, limiting the flexibility of the network. Additionally, most of them have inherently complex network structure, with intricate interactions among variables. In this paper, we propose a novel deep unrolling network, JotlasNet, for dynamic MRI reconstruction by jointly utilizing tensor low-rank and attention-based sparse priors. Specifically, we utilize tensor low-rank prior to exploit the structural correlations in high-dimensional data. Convolutional neural networks are used to adaptively learn the low-rank and sparse transform domains. A novel attention-based soft thresholding operator is proposed to assign a unique learnable threshold to each channel of the data in the CNN-learned sparse domain. The network is unrolled from the elaborately designed composite splitting algorithm and thus features a simple yet efficient parallel structure. Extensive experiments on two datasets (OCMR, CMRxRecon) demonstrate the superior performance of JotlasNet in dynamic MRI reconstruction.

JotlasNet: Joint Tensor Low-Rank and Attention-based Sparse Unrolling Network for Accelerating Dynamic MRI

TL;DR

This work tackles the challenge of accelerating dynamic MRI by formulating a joint tensor low-rank and attention-based sparse reconstruction. It introduces JotlasNet, a deep unrolled network derived from a composite splitting algorithm, that learns transform domains via CNNs and employs an attention-based soft thresholding operator to provide per-channel sparsity adaptivity. The approach lever transformed tensor nuclear norm regularization and CNN-learned sparsity, organized into a five-layer, parallel unrolling with gradient descent and Nesterov acceleration. Experiments on OCMR and CMRxRecon demonstrate superior reconstruction quality over state-of-the-art multi- and single-coil methods, with competitive speed and strong ablation support for the dual-prior design and AST mechanism.

Abstract

Joint low-rank and sparse unrolling networks have shown superior performance in dynamic MRI reconstruction. However, existing works mainly utilized matrix low-rank priors, neglecting the tensor characteristics of dynamic MRI images, and only a global threshold is applied for the sparse constraint to the multi-channel data, limiting the flexibility of the network. Additionally, most of them have inherently complex network structure, with intricate interactions among variables. In this paper, we propose a novel deep unrolling network, JotlasNet, for dynamic MRI reconstruction by jointly utilizing tensor low-rank and attention-based sparse priors. Specifically, we utilize tensor low-rank prior to exploit the structural correlations in high-dimensional data. Convolutional neural networks are used to adaptively learn the low-rank and sparse transform domains. A novel attention-based soft thresholding operator is proposed to assign a unique learnable threshold to each channel of the data in the CNN-learned sparse domain. The network is unrolled from the elaborately designed composite splitting algorithm and thus features a simple yet efficient parallel structure. Extensive experiments on two datasets (OCMR, CMRxRecon) demonstrate the superior performance of JotlasNet in dynamic MRI reconstruction.

Paper Structure

This paper contains 26 sections, 19 equations, 7 figures, 6 tables, 1 algorithm.

Figures (7)

  • Figure 1: The proposed JotlasNet. The network is unfolded from \ref{['eq:net']}. The red-marked symbols are learnable parameters. Five layers are included: Gradient Descent (GD), Low-Rank (LR), Sparse (S), combination, and Acceleration (ACC) layers. The LR and S layers are detailed in the text.
  • Figure 2: Reconstruction results on the OCMR dataset (single-coil) using radial sampling with 16 lines. The first row shows the reconstructed images at a specific time frame, and the second row shows the corresponding error maps, except for the first image depicted the sampling mask. The third and fourth rows show the x-t images and the corresponding error maps, respectively. The position of x-t images is marked with red lines on the label image. The PSNR values respected to this test image are also listed.
  • Figure 3: Reconstruction results on the CMRxRecon dataset (multi-coil) using 4X equispaced sampling. The first row shows the reconstructed images at a specific time frame, and the second row shows the corresponding error maps, except for the first image depicted the sampling mask. The third and fourth rows show the x-t images and the corresponding error maps, respectively. The position of x-t images is marked with red lines on the label image. The PSNR values respected to this test image are also listed.
  • Figure 4: Reconstruction results of JotlasNet, CineVN, and T2LR-Net on the OCMR dataset (multi-coil) using 8-fold VISTA sampling.
  • Figure 5: The PSNR of JotlasNet under different numbers of iterations (N). The blue line shows the mean PSNRs while the error bars represents the standard deviations.
  • ...and 2 more figures