Accelerating Global Tractography Using Parallel Markov Chain Monte Carlo

被引:0
|
作者
Wu, Haiyong [1 ,2 ,3 ]
Chen, Geng [2 ,3 ,4 ]
Yang, Zhongxue [1 ]
Shen, Dinggang [2 ,3 ]
Yap, Pew-Thian [2 ,3 ]
机构
[1] Xiaozhuang Univ, Key Lab Trusted Cloud Comp & Big Data Anal, Nanjing, Jiangsu, Peoples R China
[2] Univ N Carolina, Dept Radiol, Chapel Hill, NC 27599 USA
[3] Univ N Carolina, BRIC, Chapel Hill, NC 27599 USA
[4] Northwestern Polytech Univ, Data Proc Ctr, Xian, Peoples R China
关键词
CONNECTIVITY; TRACKING; BRAIN; MRI; RECONSTRUCTION; IDENTIFICATION; NETWORKS;
D O I
10.1007/978-3-319-28588-7_11
中图分类号
Q [生物科学];
学科分类号
07 ; 0710 ; 09 ;
摘要
Global tractography estimates brain connectivity by determining the optimal configuration of signal-generating fiber segments that best describes the measured diffusion-weighted data, promising better stability than local greedy methods with respect to imaging noise. However, global tractography is computationally very demanding and requires computation times that are often prohibitive for clinical applications. We present here a reformulation of the global tractography algorithm for fast parallel implementation amendable to acceleration using multicore CPUs and general-purpose GPUs. Our method is motivated by the key observation that each fiber segment is affected by a limited spatial neighborhood. That is, a fiber segment is influenced only by the fiber segments that are (or can potentially be) connected to its both ends and also by the diffusion-weighted signal in its proximity. This observation makes it possible to parallelize the Markov chain Monte Carlo (MCMC) algorithm used in the global tractography algorithm so that updating of independent fiber segments can be done concurrently. The experiments show that the proposed algorithm can significantly speed up global tractography, while at the same time maintain or improve tractography performance.
引用
下载
收藏
页码:121 / 130
页数:10
相关论文
共 50 条
  • [31] Structured Markov chain Monte Carlo
    Sargent, DJ
    Hodges, JS
    Carlin, BP
    JOURNAL OF COMPUTATIONAL AND GRAPHICAL STATISTICS, 2000, 9 (02) : 217 - 234
  • [32] Multilevel Markov Chain Monte Carlo
    Dodwell, T. J.
    Ketelsen, C.
    Scheichl, R.
    Teckentrup, A. L.
    SIAM REVIEW, 2019, 61 (03) : 509 - 545
  • [33] THE MARKOV CHAIN MONTE CARLO REVOLUTION
    Diaconis, Persi
    BULLETIN OF THE AMERICAN MATHEMATICAL SOCIETY, 2009, 46 (02) : 179 - 205
  • [34] MARKOV CHAIN MONTE CARLO AND IRREVERSIBILITY
    Ottobre, Michela
    REPORTS ON MATHEMATICAL PHYSICS, 2016, 77 (03) : 267 - 292
  • [35] Parallel Metropolis Coupled Markov Chain Monte Carlo for Isolation with Migration Model
    Zhou, Chunbao
    Lang, Xianyu
    Wang, Yangang
    Zhu, Chaodong
    Lu, Zhonghua
    Chi, Xuebin
    APPLIED MATHEMATICS & INFORMATION SCIENCES, 2013, 7 : 219 - 224
  • [36] Multiprocess parallel antithetic coupling for backward and forward Markov chain Monte Carlo
    Craiu, RV
    Meng, XL
    ANNALS OF STATISTICS, 2005, 33 (02): : 661 - 697
  • [37] Parallel metropolis coupled Markov chain Monte Carlo for Bayesian phylogenetic inference
    Altekar, G
    Dwarkadas, S
    Huelsenbeck, JP
    Ronquist, F
    BIOINFORMATICS, 2004, 20 (03) : 407 - 415
  • [38] Parallel Markov Chain Monte Carlo for Pitman-Yor Mixture Models
    Dubey, Avinava
    Williamson, Sinead A.
    Xing, Eric P.
    UNCERTAINTY IN ARTIFICIAL INTELLIGENCE, 2014, : 142 - 151
  • [39] Dynamic temperature selection for parallel tempering in Markov chain Monte Carlo simulations
    Vousden, W. D.
    Farr, W. M.
    Mandel, I.
    MONTHLY NOTICES OF THE ROYAL ASTRONOMICAL SOCIETY, 2016, 455 (02) : 1919 - 1937
  • [40] Parallel Markov chain Monte Carlo for non-Gaussian posterior distributions
    Miroshnikov, Alexey
    Wei, Zheng
    Conlon, Erin Marie
    STAT, 2015, 4 (01): : 304 - 319