Efficient Nuclei Segmentation based on Spectral Graph Partitioning

被引:0
|
作者
Lee, Gwo Giun [1 ]
Hung, Shi-Yu [1 ]
Wang, Tai-Ping [2 ]
Chen, Chun-Fu [1 ]
Sun, Chi-Kuang [3 ,4 ]
Liao, Yi-Hua [5 ,6 ]
机构
[1] Natl Cheng Kung Univ, Dept Elect Engn, Tainan, Taiwan
[2] Adv Semicond Engn Inc, Test R&D Div, Kaohsiung, Taiwan
[3] Natl Taiwan Univ, Grad Inst Photon & Optoelect, Taipei, Taiwan
[4] Natl Taiwan Univ, Dept Elect Engn, Taipei, Taiwan
[5] Natl Taiwan Univ, Coll Med, Dept Dermatol, Taipei, Taiwan
[6] Natl Taiwan Univ Hosp, Taipei, Taiwan
来源
2016 IEEE INTERNATIONAL SYMPOSIUM ON CIRCUITS AND SYSTEMS (ISCAS) | 2016年
关键词
watershed transform; parallel processing; spectral partitioning; graph theory; spectral graph theory;
D O I
暂无
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
Biomedical image processing that offers computer-aided diagnosis is much more popular due to the availability of high quality and large quantity of medical data. Our well-developed biomedical image computing system, which automatically extracts and segments the nucleus and cytoplasm of cell in medical images, is no doubt following this idea. Nonetheless, even though previous system provide good algorithmic performance, its throughput is limited by high computation load and data dependency. Therefore, we deploy spectral graph partitioning to improve computation speed of the most complex module, maker-controlled watershed transform for nuclei detection. By modeling our problem as a graph and embedding architectural costs as the attributes in vertices and edges, we equally distribute workload among processors and reduce overhead in data transfer rate. We deploy the proposed approach on Intel Core i7-930 CPU with four cores and eight threads and test 153 medical images; as a consequence, we achieve less data transfer and better load balance as compared to conventional workload distribution through clustering and other graph partitioning methods.
引用
收藏
页码:2723 / 2726
页数:4
相关论文
共 50 条
  • [31] Deep Learning and Spectral Embedding for Graph Partitioning
    Gatti, Alice
    Hu, Zhixiong
    Smidt, Tess
    Ng, Esmond G.
    Ghysels, Pieter
    PROCEEDINGS OF THE 2022 SIAM CONFERENCE ON PARALLEL PROCESSING FOR SCIENTIFIC COMPUTING, PP, 2022, : 25 - 36
  • [32] Detectability of the spectral method for sparse graph partitioning
    Kawamoto, T.
    Kabashima, Y.
    EPL, 2015, 112 (04)
  • [33] A subspace semidefinite programming for spectral graph partitioning
    Oliveira, S
    Stewart, D
    Soma, T
    COMPUTATIONAL SCIENCE-ICCS 2002, PT I, PROCEEDINGS, 2002, 2329 : 1058 - 1067
  • [34] Spectral methods for community detection and graph partitioning
    Newman, M. E. J.
    PHYSICAL REVIEW E, 2013, 88 (04)
  • [35] Fast Spectral Graph Partitioning with a Randomized Eigensolver
    Espinoza, Heliezer J. D.
    Loe, Jennifer A.
    Boman, Erik G.
    2023 IEEE HIGH PERFORMANCE EXTREME COMPUTING CONFERENCE, HPEC, 2023,
  • [36] Spectral segmentation with multiscale graph decomposition
    Cour, T
    Bénézit, F
    Shi, J
    2005 IEEE COMPUTER SOCIETY CONFERENCE ON COMPUTER VISION AND PATTERN RECOGNITION, VOL 2, PROCEEDINGS, 2005, : 1124 - 1131
  • [37] Document Image Segmentation as a Spectral Partitioning Problem
    Dasigi, Praveen
    Jain, Raman
    Jawahar, C. V.
    SIXTH INDIAN CONFERENCE ON COMPUTER VISION, GRAPHICS & IMAGE PROCESSING ICVGIP 2008, 2008, : 305 - 312
  • [38] An Efficient Parallelization Strategy for the Adaptive Integral Method Based on Graph Partitioning
    Marek, Damian
    Sharma, Shashwat
    Triverio, Piero
    2020 14TH EUROPEAN CONFERENCE ON ANTENNAS AND PROPAGATION (EUCAP 2020), 2020,
  • [39] PECC: parallel expansion based on clustering coefficient for efficient graph partitioning
    Shi, Chengcheng
    Xie, Zhenping
    DISTRIBUTED AND PARALLEL DATABASES, 2024, 42 (04) : 447 - 467
  • [40] Efficient Hierarchical Graph-Based Segmentation of RGBD Videos
    Hickson, Steven
    Birchfield, Stan
    Essa, Irfan
    Christensen, Henrik
    2014 IEEE CONFERENCE ON COMPUTER VISION AND PATTERN RECOGNITION (CVPR), 2014, : 344 - 351