PRODUCTION UNCERTAINTIES MODELLING BY BAYESIAN INFERENCE USING GIBBS SAMPLING

被引:2
|
作者
Azizi, A. [1 ]
bin Ali, A. Y. [2 ]
Ping, L. W. [2 ]
Mohammadzadeh, M. [3 ]
机构
[1] Univ Malaysia Pahang, Fac Mfg Engn, Kuala Lumpur, Pahang, Malaysia
[2] Univ Sci, Fac Mech Engn, Shah Alam, Malaysia
[3] Tarbiat Modares Univ, Dept Stat, Tehran, Iran
来源
关键词
MULTISTAGE PRODUCTION; THROUGHPUT ANALYSIS; PRIOR DISTRIBUTIONS; PRODUCTION SYSTEMS; MANAGEMENT; COMPLEXITY; PRIORS; LINE;
D O I
10.7166/26-3-572
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
Analysis by modelling production throughput is an efficient way to provide information for production decision-making. Observation and investigation based on a real-life tile production line revealed that the five main uncertain variables are demand rate, breakdown time, scrap rate, setup time, and lead time. The volatile nature of these random variables was observed over a specific period of 104 weeks. The processes were sequential and multi-stage. These five uncertain variables of production were modelled to reflect the performance of overall production by applying Bayesian inference using Gibbs sampling. The application of Bayesian inference for handling production uncertainties showed a robust model with 2.5 per cent mean absolute percentage error. It is recommended to consider the five main uncertain variables that are introduced in this study for production decision-making. The study proposes the use of Bayesian inference for superior accuracy in production decision-making.
引用
收藏
页码:27 / 40
页数:14
相关论文
共 50 条
  • [41] Bounds on the generalization ability of Bayesian inference and Gibbs algorithms
    Teytaud, O
    Paugam-Moisy, H
    [J]. ARTIFICIAL NEURAL NETWORKS-ICANN 2001, PROCEEDINGS, 2001, 2130 : 265 - 270
  • [42] NMR-Based Configurational Assignments of Natural Products: Gibbs Sampling and Bayesian Inference Using Floating Chirality Distance Geometry Calculations
    Immel, Stefan
    Koeck, Matthias
    Reggelin, Michael
    [J]. MARINE DRUGS, 2022, 20 (01)
  • [43] BAYESIAN-ANALYSIS OF GENETIC CHANGE DUE TO SELECTION USING GIBBS SAMPLING
    SORENSEN, DA
    WANG, CS
    JENSEN, J
    GIANOLA, D
    [J]. GENETICS SELECTION EVOLUTION, 1994, 26 (04) : 333 - 360
  • [44] Bayesian analysis of constant stress AFT for weibull distribution using Gibbs sampling
    Lin Jing
    Chen Jie
    Han Yuqi
    [J]. PROCEEDINGS OF 2007 IEEE INTERNATIONAL CONFERENCE ON GREY SYSTEMS AND INTELLIGENT SERVICES, VOLS 1 AND 2, 2007, : 1492 - 1496
  • [45] Efficient sampling for Bayesian inference of conjunctive Bayesian networks
    Sakoparnig, Thomas
    Beerenwinkel, Niko
    [J]. BIOINFORMATICS, 2012, 28 (18) : 2318 - 2324
  • [46] Bayesian estimation of multidimensional item response theory model using Gibbs sampling
    Zheng, BY
    [J]. COMMUNICATIONS IN STATISTICS-THEORY AND METHODS, 2000, 29 (5-6) : 1405 - 1417
  • [47] Improving Statistical Machine Translation Using Bayesian Word Alignment and Gibbs Sampling
    Mermer, Coskun
    Saraclar, Murat
    Sarikaya, Ruhi
    [J]. IEEE TRANSACTIONS ON AUDIO SPEECH AND LANGUAGE PROCESSING, 2013, 21 (05): : 1090 - 1101
  • [48] Bayesian Nonparametric Weighted Sampling Inference
    Si, Yajuan
    Pillai, Natesh S.
    Gelman, Andrew
    [J]. BAYESIAN ANALYSIS, 2015, 10 (03): : 605 - 625
  • [49] Bayesian Inference of (Co) Variance Components and Genetic Parameters for Economic Traits in Iranian Holsteins via Gibbs Sampling
    Faraji-Arough, H.
    Aslaminejad, A. A.
    Tahmoorespur, M.
    Rokouei, M.
    Shariati, M. M.
    [J]. IRANIAN JOURNAL OF APPLIED ANIMAL SCIENCE, 2015, 5 (01): : 51 - 60
  • [50] Stochastic approximation Monte Carlo Gibbs sampling for structural change inference in a Bayesian heteroscedastic time series model
    Kim, Jaehee
    Cheon, Sooyoung
    [J]. JOURNAL OF APPLIED STATISTICS, 2014, 41 (10) : 2157 - 2177