DEeP Random Walks

被引:0
|
作者
Moghaddam, Mandana Javanshir [1 ]
Eslami, Abouzar [1 ]
Navab, Nassir [1 ]
机构
[1] Royal Inst Technol KTH Stockholm, Stockholm, Sweden
来源
关键词
Segmentation; Random Walks; Distance; Weak Boundaries;
D O I
10.1117/12.2006902
中图分类号
O43 [光学];
学科分类号
070207 ; 0803 ;
摘要
In this paper, we proposed distance enforced penalized (DEeP) random walks segmentation framework to delineate coupled boundaries by modifying classical random walks formulations. We take into account curves inter-dependencies and incorporate associated distances into weight function of conventional random walker. This effectively leverages segmentation of weaker boundaries guided by stronger counterparts, which is the main advantage over classical random walks techniques where the weight function is only dependent on intensity differences between connected pixels, resulting in unfavorable outcomes in the context of poor contrasted images. First, we applied our developed algorithm on synthetic data and then on cardiac magnetic resonance (MR) images for detection of myocardium borders. We obtained encouraging results and observed that proposed algorithm prevents epicardial border to leak into right ventricle or cross back into endocardial border that often observe when conventional random walker is used. We applied our method on forty cardiac MR images and quantified the results with corresponding manual traced borders as ground truths. We found the Dice coefficients 70% +/- 14% and 43% +/- 14% respectively for DEeP random walks and conventional one.
引用
收藏
页数:6
相关论文
共 50 条
  • [41] DIRICHLET RANDOM WALKS
    Letac, Gerard
    Piccioni, Mauro
    JOURNAL OF APPLIED PROBABILITY, 2014, 51 (04) : 1081 - 1099
  • [42] Distributed Random Walks
    Das Sarma, Atish
    Nanongkai, Danupon
    Pandurangan, Gopal
    Tetali, Prasad
    JOURNAL OF THE ACM, 2013, 60 (01)
  • [43] Random walks on combs
    Durhuus, B
    Jonsson, T
    Wheater, JF
    JOURNAL OF PHYSICS A-MATHEMATICAL AND GENERAL, 2006, 39 (05): : 1009 - 1037
  • [44] On oscillating random walks
    Lotov, VI
    SIBERIAN MATHEMATICAL JOURNAL, 1996, 37 (04) : 764 - 774
  • [45] Disordered Random Walks
    Pato, Mauricio P.
    BRAZILIAN JOURNAL OF PHYSICS, 2021, 51 (02) : 238 - 243
  • [46] Hyperbolic random walks
    Gruet, Jean-Claude
    SEMINAIRE DE PROBABILITES XLI, 2008, 1934 : 279 - 294
  • [47] Hipster random walks
    Addario-Berry, L.
    Cairns, H.
    Devroye, L.
    Kerriou, C.
    Mitchell, R.
    PROBABILITY THEORY AND RELATED FIELDS, 2020, 178 (1-2) : 437 - 473
  • [48] Random walks on random Koch curves
    Seeger, S.
    Hoffmann, K. H.
    Essex, C.
    JOURNAL OF PHYSICS A-MATHEMATICAL AND THEORETICAL, 2009, 42 (22)
  • [49] Simulating Random Walks in Random Streams
    Kallaugher, John
    Kapralov, Michael
    Price, Eric
    PROCEEDINGS OF THE 2022 ANNUAL ACM-SIAM SYMPOSIUM ON DISCRETE ALGORITHMS, SODA, 2022, : 3091 - 3126
  • [50] Biased random walks on random graphs
    Ben Arous, Gerard
    Fribergh, Alexander
    PROBABILITY AND STATISTICAL PHYSICS IN ST. PETERSBURG, 2016, 91 : 99 - 153