Measurement of Full Diffusion Tensor Distribution Using High-Gradient Diffusion MRI and Applications in Diffuse Gliomas

被引:4
作者
Song, Yiqiao [1 ,2 ]
Ly, Ina [3 ]
Fan, Qiuyun [1 ,4 ]
Nummenmaa, Aapo [1 ]
Martinez-Lage, Maria [5 ]
Curry, William T. [6 ]
Dietrich, Jorg [3 ]
Forst, Deborah A. [3 ]
Rosen, Bruce R. [1 ]
Huang, Susie Y. [1 ]
Gerstner, Elizabeth R. [3 ]
机构
[1] Massachusetts Gen Hosp, Athinoula A Martinos Ctr Biomed Imaging, Dept Radiol, Charlestown, MA USA
[2] Harvard John Paulson Sch Engn & Appl Sci, Athinoula A Martinos Ctr Biomed Imaging, Dept Radiol, Cambridge, MA USA
[3] Massachusetts Gen Hosp, Stephen E & Catherine Pappas Ctr Neurooncol, Boston, MA USA
[4] Tianjin Univ, Coll Precis Instruments & Optoelect Engn, Dept Biomed Engn, Tianjin, Peoples R China
[5] Massachusetts Gen Hosp, Dept Pathol, Boston, MA USA
[6] Massachusetts Gen Hosp, Dept Neurosurg, Boston, MA USA
来源
FRONTIERS IN PHYSICS | 2022年 / 10卷
基金
美国国家卫生研究院;
关键词
magnetic resonance imaging; connectome scanner; diffusion tensor imaging; glioma tumor; full diffusion tensor distribution; ORIENTATION DISPERSION; TISSUE MICROSTRUCTURE; PROSTATE-CANCER; IDH2; MUTATIONS; LOW-GRADE; MODEL; DENSITY; NMR; RESOLUTION; INVERSION;
D O I
10.3389/fphy.2022.813475
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
Diffusion MRI is widely used for the clinical examination of a variety of diseases of the nervous system. However, clinical MRI scanners are mostly capable of magnetic field gradients in the range of 20-80 mT/m and are thus limited in the detection of small tissue structures such as determining axon diameters. The availability of high gradient systems such as the Connectome MRI scanner with gradient strengths up to 300 mT/m enables quantification of the reduction of the apparent diffusion coefficient and thus resolution of a wider range of diffusion coefficients. In addition, biological tissues are heterogenous on many scales and the complexity of tissue microstructure may not be accurately captured by models based on pre-existing assumptions. Thus, it is important to analyze the diffusion distribution without prior assumptions of the underlying diffusion components and their symmetries. In this paper, we outline a framework for analyzing diffusion MRI data with b-values up to 17,800 s/mm(2) to obtain a Full Diffusion Tensor Distribution (FDTD) with a wide variety of diffusion tensor structures and without prior assumption of the form of the distribution, and test it on a healthy subject. We then apply this method and use a machine learning method based on K-means classification to identify features in FDTD to visualize and characterize tissue heterogeneity in two subjects with diffuse gliomas.
引用
收藏
页数:16
相关论文
共 84 条
  • [1] Analysis of partial volume effects in diffusion-tensor MRI
    Alexander, AL
    Hasan, KM
    Lazar, M
    Tsuruda, JS
    Parker, DL
    [J]. MAGNETIC RESONANCE IN MEDICINE, 2001, 45 (05) : 770 - 780
  • [2] Imaging brain microstructure with diffusion MRI: practicality and applications
    Alexander, Daniel C.
    Dyrby, Tim B.
    Nilsson, Markus
    Zhang, Hui
    [J]. NMR IN BIOMEDICINE, 2019, 32 (04)
  • [3] AxCaliber: A method for measuring axon diameter distribution from diffusion MRI
    Assaf, Yaniv
    Blumenfeld-Katzir, Tamar
    Yovel, Yossi
    Basser, Peter J.
    [J]. MAGNETIC RESONANCE IN MEDICINE, 2008, 59 (06) : 1347 - 1354
  • [4] The role of diffusion MRI in neuroscience
    Assaf, Yaniv
    Johansen-Berg, Heidi
    de Schotten, Michel Thiebaut
    [J]. NMR IN BIOMEDICINE, 2019, 32 (04)
  • [5] Augmented implicitly restarted Lanczos bidiagonalization methods
    Baglama, J
    Reichel, L
    [J]. SIAM JOURNAL ON SCIENTIFIC COMPUTING, 2005, 27 (01) : 19 - 42
  • [6] Basser PJ, 2000, MAGNET RESON MED, V44, P625, DOI 10.1002/1522-2594(200010)44:4<625::AID-MRM17>3.0.CO
  • [7] 2-O
  • [8] A normal distribution for tensor-valued random variables: Applications to diffusion tensor MRI
    Basser, PJ
    Pajevic, S
    [J]. IEEE TRANSACTIONS ON MEDICAL IMAGING, 2003, 22 (07) : 785 - 794
  • [9] MR DIFFUSION TENSOR SPECTROSCOPY AND IMAGING
    BASSER, PJ
    MATTIELLO, J
    LEBIHAN, D
    [J]. BIOPHYSICAL JOURNAL, 1994, 66 (01) : 259 - 267
  • [10] Multidimensional correlation MRI
    Benjamini, Dan
    Basser, Peter J.
    [J]. NMR IN BIOMEDICINE, 2020, 33 (12)