Comparison of the linear and non linear methods for the evaluation of measurement uncertainty

被引:0
|
作者
Martins M.A.F. [1 ]
Kalid R.A. [1 ]
Nery G.A. [2 ]
Teixeira L.A. [2 ]
Gonçalves G.A.A. [2 ]
机构
[1] Universidade Federal da Bahia, Escola Politécnica, Programa de Pós-Graduação em Engenharia Industrial, Salvador
[2] Universidade Federal da Bahia, Escola Politécnica, Colegiado do Curso de Engenharia Química, Salvador
来源
Controle y Automacao | 2010年 / 21卷 / 06期
关键词
Measurement uncertainty; Monte Carlo method; Non linear models; Propagation of probability density functions; Propagation of uncertainties;
D O I
10.1590/s0103-17592010000600002
中图分类号
学科分类号
摘要
The main method recognized by the metrologists for the evaluation of measurement uncertainty is de facto the Guide to the Expression of Uncertainty in Measurement (ISO Guide). Due to some limitations of the proposed method by ISO Guide however, ISO has developed a supplementary method for evaluating the measurement uncertainty based on the propagation of probability density functions using the Monte Carlo method (ISO-S1). The present paper discusses these methods for the quantification of measurement uncertainty. We review the literature, in particular the main papers presenting these modern approaches. We also discuss the merits and the limitations of the ISO Guide and ISO-S1 approaches. Furthermore, a comparative study between these two methods was carried out in two case studies. The obtained results show that it is necessary to evaluate the influence of the degree of non linearity in order to estimate the measurement uncertainty before either method is chosen.
引用
收藏
页码:557 / 576
页数:19
相关论文
共 50 条
  • [21] Monte Carlo Methods for Reliability Evaluation of Linear Sensor Systems
    Yang, Qingyu
    Chen, Yong
    IEEE TRANSACTIONS ON RELIABILITY, 2011, 60 (01) : 305 - 314
  • [22] Efficient estimation of uncertainty in weakly non-linear algorithms for measurand reconstruction
    Szafranski, T
    Morawski, RZ
    MEASUREMENT, 2001, 29 (01) : 77 - 85
  • [23] Evaluation of Measurement Uncertainty on Measurement Chain
    Zu Xianfeng
    Han Yuqin
    PROCEEDINGS OF THE SECOND INTERNATIONAL SYMPOSIUM ON TEST AUTOMATION & INSTRUMENTATION, VOL. 3, 2008, : 1333 - 1336
  • [24] Error-rate estimation in discriminant analysis of non-linear longitudinal data: A comparison of resampling methods
    de la Cruz, Rolando
    Fuentes, Claudio
    Meza, Cristian
    Nunez-Anton, Vicente
    STATISTICAL METHODS IN MEDICAL RESEARCH, 2018, 27 (04) : 1153 - 1167
  • [25] Methods for Optical Shape Measurement and their Measurement Uncertainty
    Pavlicek, Pavel
    Haeusler, Gerd
    INTERNATIONAL JOURNAL OF OPTOMECHATRONICS, 2014, 8 (04) : 292 - 303
  • [26] Optimized Design and Characterization of a Non-Linear 3D Misalignment Measurement System
    Fabris, Davide Maria
    Meldoli, Alice
    Salina, Paolo
    Sala, Remo
    Tarabini, Marco
    IEEE TRANSACTIONS ON INSTRUMENTATION AND MEASUREMENT, 2022, 71
  • [27] Evaluation of measurement uncertainty in electromagnetic compatibility testing
    Kovacevic, Aleksandar M.
    Osmokrovic, Predrag V.
    2012 20TH TELECOMMUNICATIONS FORUM (TELFOR), 2012, : 1108 - 1114
  • [28] Feasible methods for g-measurement and uncertainty comparison with Monte Carlo method
    Afaqul Zafer
    Shibu Saha
    Sanjay Yadav
    Shiv Kumar Jaiswal
    Dinesh Kumar Aswal
    MAPAN, 2021, 36 : 325 - 331
  • [29] Feasible methods for g-measurement and uncertainty comparison with Monte Carlo method
    Zafer, A.
    Saha, S.
    Yaday, S.
    Jaiswal, S. K.
    Aswal, D. K.
    MAPAN-JOURNAL OF METROLOGY SOCIETY OF INDIA, 2021, 36 (02): : 325 - 331
  • [30] Bounds on the complexity of neural-network models and comparison with linear methods
    Hlavácková-Schindler, K
    Sanguineti, M
    INTERNATIONAL JOURNAL OF ADAPTIVE CONTROL AND SIGNAL PROCESSING, 2003, 17 (02) : 179 - 194