Adaptive Local Neighborhood-Based Neural Networks for MR Image Reconstruction From Undersampled Data

被引:0
作者
Liang, Shijun [1 ]
Lahiri, Anish [2 ]
Ravishankar, Saiprasad [1 ,3 ]
机构
[1] Michigan State Univ, Dept Biomed Engn, E Lansing, MI 48824 USA
[2] Univ Michigan, Dept Elect & Comp Engn, Ann Arbor, MI 48901 USA
[3] Michigan State Univ, Dept Computat Math Sci & Engn, E Lansing, MI 48824 USA
关键词
Image reconstruction; Magnetic resonance imaging; Training; Deep learning; Adaptation models; Time measurement; Optimization; Compressed sensing; deep learning; machine learning; magnetic resonance imaging; unrolling; ACCELERATED MRI;
D O I
10.1109/TCI.2024.3394770
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
Recent medical image reconstruction techniques focus on generating high-quality medical images suitable for clinical use at the lowest possible cost and with the fewest possible adverse effects on patients. Recent works have shown significant promise for reconstructing MR images from sparsely sampled k-space data using deep learning. In this work, we propose a technique that rapidly estimates deep neural networks directly at reconstruction time by fitting them on small adaptively estimated neighborhoods of a training set. In brief, our algorithm alternates between searching for neighbors in a data set that are similar to the test reconstruction, and training a local network on these neighbors followed by updating the test reconstruction. Because our reconstruction model is learned on a dataset that is in some sense similar to the image being reconstructed rather than being fit on a large, diverse training set, it is more adaptive to new scans. It can also handle changes in training sets and flexible scan settings, while being relatively fast. Our approach, dubbed LONDN-MRI, was validated on multiple data sets using deep unrolled reconstruction networks. Reconstructions were performed at four fold and eight fold undersampling of k-space with 1D variable-density random phase-encode undersampling masks. Our results demonstrate that our proposed locally-trained method produces higher-quality reconstructions compared to models trained globally on larger datasets as well as other scan-adaptive methods.
引用
收藏
页码:1235 / 1249
页数:15
相关论文
共 47 条
  • [1] MoDL: Model-Based Deep Learning Architecture for Inverse Problems
    Aggarwal, Hemant K.
    Mani, Merry P.
    Jacob, Mathews
    [J]. IEEE TRANSACTIONS ON MEDICAL IMAGING, 2019, 38 (02) : 394 - 405
  • [2] Scan-specific robust artificial-neural-networks for k-space interpolation (RAKI) reconstruction: Database-free deep learning for fast imaging
    Akcakaya, Mehmet
    Moeller, Steen
    Weingaertner, Sebastian
    Ugurbil, Kamil
    [J]. MAGNETIC RESONANCE IN MEDICINE, 2019, 81 (01) : 439 - 453
  • [3] On instabilities of deep learning in image reconstruction and the potential costs of AI
    Antun, Vegard
    Renna, Francesco
    Poon, Clarice
    Adcock, Ben
    Hansen, Anders C.
    [J]. PROCEEDINGS OF THE NATIONAL ACADEMY OF SCIENCES OF THE UNITED STATES OF AMERICA, 2020, 117 (48) : 30088 - 30095
  • [4] Plug-and-Play Unplugged: Optimization-Free Reconstruction Using Consensus Equilibrium
    Buzzard, Gregery T.
    Chan, Stanley H.
    Sreehari, Suhas
    Bouman, Charles A.
    [J]. SIAM JOURNAL ON IMAGING SCIENCES, 2018, 11 (03): : 2001 - 2020
  • [5] Chen C, 2020, Arxiv, DOI arXiv:2008.03410
  • [6] Cheng J. Y., 2019, 2D Stanford FSE
  • [7] Bilevel Methods for Image Reconstruction
    Crockett, Caroline
    Fessler, Jeffrey A.
    [J]. FOUNDATIONS AND TRENDS IN SIGNAL PROCESSING, 2021, 15 (2-3): : 121 - 289
  • [8] A Transfer-Learning Approach for Accelerated MRI Using Deep Neural Networks
    Dar, Salman Ul Hassan
    Ozbey, Muzaffer
    Catli, Ahmet Burak
    Cukur, Tolga
    [J]. MAGNETIC RESONANCE IN MEDICINE, 2020, 84 (02) : 663 - 685
  • [9] Parallel MR imaging
    Deshmane, Anagha
    Gulani, Vikas
    Griswold, Mark A.
    Seiberlich, Nicole
    [J]. JOURNAL OF MAGNETIC RESONANCE IMAGING, 2012, 36 (01) : 55 - 72
  • [10] Compressed sensing
    Donoho, DL
    [J]. IEEE TRANSACTIONS ON INFORMATION THEORY, 2006, 52 (04) : 1289 - 1306