Connectivity probability evaluation of a large-scale highway bridge network using network decomposition

被引:3
|
作者
Li, Shunlong [1 ]
Wang, Jie [1 ]
He, Shaoyang [2 ]
机构
[1] Harbin Inst Technol, Sch Transportat Sci & Engn, Harbin 150090, Peoples R China
[2] CCCC Highway Consultants Co Ltd, HPDI, Beijing 100088, Peoples R China
关键词
Connectivity probability; Large-scale bridge network; Network decomposition; Multilevel k-way graph partition; Simplified network; RELIABILITY EVALUATION; ALGORITHM; LINK; OPTIMIZATION; COMPLEXITY; SYSTEM;
D O I
10.1016/j.ress.2023.109191
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
The existing NP-hard problem makes it difficult to evaluate the connectivity probability of large-scale networks, causing great barriers to evaluating and ensuring network safety. In this study, the connectivity probability for a highway bridge network composed of 1772 bridges is evaluated using network decomposition. First, the multilevel k-way graph partition is employed recursively to decompose the network into several approximately equally-sized subnetworks and minimum edge-cuts in series. Then, the decomposed network connectivity probability could be achieved in two steps: subnet and simplified network evaluations. In the subnet evaluation step, the subnet states with and without edge-cuts are judged respectively. Different from the existing connec-tivity binary definition as connected or disconnected, three states are redefined using adjacent matrices for each subnet: subnet with and without edge-cuts both connected (CCS), both disconnected (DDS), subnet with edge -cuts connected while without edge-cuts disconnected (DCS). For DDS would inevitably lead to the disconnec-tion of the bridge network, such state wouldn't be enumerated in the following step for efficiency, while the CCS and DCS would be further represented by the terminal nodes. In the simplified network evaluation step, the highway bridge network connectivity can be thoroughly represented by treating terminal nodes and edge-cuts as a serial simplified network whose connectivity probability could be calculated by analysing the limited states. The connectivity probability evaluation shows high efficiency and accuracy in the investigated bridge network.
引用
收藏
页数:10
相关论文
共 50 条
  • [31] A hierarchical optimization neural network for large-scale dynamic systems
    Hou, ZG
    AUTOMATICA, 2001, 37 (12) : 1931 - 1940
  • [32] Implementing DICOM Structured Reporting in a Large-Scale Telemedicine Network
    von Wangenheim, Aldo
    Barcellos, Cloves Langendorf, Jr.
    Andrade, Rafael
    Back Giuliano, Isabela de Carlos
    Borgatto, Adriano Ferreti
    de Andrade, Dalton Francisco
    TELEMEDICINE AND E-HEALTH, 2013, 19 (07) : 535 - 541
  • [33] Optimization of large-scale heat exchanger network synthesis problems
    Björk, KM
    Pettersson, F
    IASTED: PROCEEDINGS OF THE IASTED INTERNATIONAL CONFERENCE ON MODELLING AND SIMULATION, 2003, : 313 - 318
  • [34] Credible seed identification for large-scale structural network alignment
    Wang, Chenxu
    Wang, Yang
    Zhao, Zhiyuan
    Qin, Dong
    Luo, Xiapu
    Qin, Tao
    DATA MINING AND KNOWLEDGE DISCOVERY, 2020, 34 (06) : 1744 - 1776
  • [35] New method for large-scale heat exchanger network synthesis
    Brandt, Christopher
    Fieg, Georg
    Luo, Xing
    Engel, Ole
    11TH INTERNATIONAL SYMPOSIUM ON PROCESS SYSTEMS ENGINEERING, PTS A AND B, 2012, 31 : 695 - 699
  • [36] Designing large-scale bus network with seasonal variations of demand
    Amiripour, S. M. Mandi
    Ceder, Avishai
    Mohaymany, Afshin Shariat
    TRANSPORTATION RESEARCH PART C-EMERGING TECHNOLOGIES, 2014, 48 : 322 - 338
  • [37] Zonal Planning for a Large-Scale Distribution Network Considering Reliability
    Shi, Zhiwei
    You, Guangzeng
    Miu, Linfu
    Sun, Ning
    Duan, Lei
    Yu, Qianqian
    Xiao, Chuanliang
    Zhao, Ke
    PROCESSES, 2025, 13 (02)
  • [38] Efficient and scalable reinforcement learning for large-scale network control
    Ma, Chengdong
    Li, Aming
    Du, Yali
    Dong, Hao
    Yang, Yaodong
    NATURE MACHINE INTELLIGENCE, 2024, 6 (09) : 1006 - 1020
  • [39] A decomposition algorithm for network reliability evaluation
    Carlier, J
    Lucet, C
    DISCRETE APPLIED MATHEMATICS, 1996, 65 (1-3) : 141 - 156
  • [40] Redesigning Benders Decomposition for Large-Scale Facility Location
    Fischetti, Matteo
    Ljubic, Ivana
    Sinnl, Markus
    MANAGEMENT SCIENCE, 2017, 63 (07) : 2146 - 2162