A Joint Distribution-Based Testability Metric Estimation Model for Unreliable Tests

被引:7
|
作者
Ye, Xuerong [1 ]
Chen, Cen [1 ]
Kang, Myeongsu [2 ]
Zhai, Guofu [1 ]
Pecht, Michael [1 ]
机构
[1] Harbin Inst Technol, Dept Elect Engn, Harbin 150001, Heilongjiang, Peoples R China
[2] Univ Maryland, Ctr Adv Life Cycle Engn, College Pk, MD 20742 USA
来源
IEEE ACCESS | 2018年 / 6卷
基金
中国国家自然科学基金;
关键词
Copula theory; fault diagnosis; testability metric estimation; unreliable tests; TEST-POINT SELECTION; FAULT-DIAGNOSIS; IMPERFECT TESTS; ALGORITHM; SYSTEM; STRATEGY;
D O I
10.1109/ACCESS.2018.2859750
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
The selection of tests required to make complex systems testable is a fundamental of system-level fault diagnosis. To evaluate the test selection, testability metric estimation (TME) is required. The influence of unreliable (imperfect) tests, whose outcomes are non-deterministic due to unstable environmental conditions, test equipment errors, and component tolerances, should be considered for accurate TME. Previously, researchers considered a TME model using a Bernoulli distribution with the assumption that the variations of different test outcomes are independent. However, this assumption is not always true. To address the issue, a joint distribution-based TME model was developed derived from the copula function to quantify the influence of dependent outcomes of unreliable tests. The efficacy of the developed TME model was verified with a linear voltage divider and a negative feedback circuit.
引用
收藏
页码:42566 / 42577
页数:12
相关论文
共 50 条
  • [1] Why tests appear to prevent forgetting: A distribution-based bifurcation model
    Kornell, Nate
    Bjork, Robert A.
    Garcia, Michael A.
    JOURNAL OF MEMORY AND LANGUAGE, 2011, 65 (02) : 85 - 97
  • [2] Distribution-based sensitivity metric for highly variable biochemical systems
    Mirsky, H. P.
    Taylor, S. R.
    Harvey, R. A.
    Stelling, J.
    Doyle, F. J., III
    IET SYSTEMS BIOLOGY, 2011, 5 (01) : 50 - U118
  • [3] Distribution-Based Recording Model for HAMR
    Maletzky, Tobias
    Staffaroni, Matteo
    Dovek, Moris M.
    IEEE TRANSACTIONS ON MAGNETICS, 2018, 54 (02)
  • [4] Road traffic estimation and distribution-based route selection
    Kamphuis, Rens
    Mandjes, Michel
    Serra, Paulo
    ELECTRONIC JOURNAL OF STATISTICS, 2025, 19 (01): : 865 - 920
  • [5] Asymptotic Accuracy of Distribution-Based Estimation of Latent Variables
    Yamazaki, Keisuke
    JOURNAL OF MACHINE LEARNING RESEARCH, 2014, 15 : 3541 - 3562
  • [6] Distribution-Based Weights Estimation for Map Matching Algorithms
    Hou, Xiangting
    Luo, Linbo
    Cai, Wentong
    IEEE SYSTEMS JOURNAL, 2022, 16 (03): : 4256 - 4266
  • [9] Destination Prediction by Trajectory Distribution-Based Model
    Besse, Philippe C.
    Guillouet, Brendan
    Loubes, Jean-Michel
    Royer, Francois
    IEEE TRANSACTIONS ON INTELLIGENT TRANSPORTATION SYSTEMS, 2018, 19 (08) : 2470 - 2481
  • [10] Distribution-based PV module degradation model
    Lai, Guangzhi
    Wang, Dong
    Wang, Ziyue
    Fan, Fu
    Wang, Qihang
    Wang, Ruyi
    ENERGY SCIENCE & ENGINEERING, 2023, 11 (03) : 1219 - 1228