Optimisation of Spare Parts Quality Inspection Cost Based on Simulated Annealing and Genetic Algorithm
DOI:
https://doi.org/10.54097/abjt5f75Keywords:
Hypothesis Testing, Simulated Annealing Algorithm, De Moivre-Laplace Theorem, Genetic AlgorithmAbstract
This paper provides an in-depth study on the impact of spare parts quality inspection on production costs in the electronics industry. By establishing a model based on binomial distribution, central limit theorem and right-hand side hypothesis testing, the costs, profits and losses of enterprises under different testing strategies are analysed. Firstly, for the inspection cost problem of accessory products, the minimum number of inspections is determined by assuming the number of sample defective products using binomial distribution and approximating the probability by De Moivre-Laplace theorem. Second, the simulated annealing algorithm is combined to derive 16 decision alternatives based on the analysis of control variables, and the best decision with the lowest total cost is finally determined. Finally, for the case of increasing number of spare parts and the appearance of semi-finished products, a mathematical model with minimising cost as the objective function is developed and solved using a genetic algorithm to evaluate the total cost under different inspection strategies. The study shows that the model proposed in this paper can reasonably solve the cost optimisation problem in electronic product quality inspection with high efficiency and practicality.
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[1] Lai Dongping. Exploration of non-destructive testing technology in quality inspection of building structure engineering [J]. Urban Construction Theory Research (Electronic Edition), 2024,(25):175-177.DOI:10. 19569/ j. cnki. Cn119313/tu.202425058.
[2] Yuan Ranhui,Du Zehong,Wang Longfei,et al. A space-based goniometric-only target localisation method based on hypothesis testing[J]. Shanghai Aerospace (in Chinese and English), 2024, 41(04): 155-162.DOI:10.19328/j.cnki.2096-8655. 2024.04.019.
[3] Jiaxiang Chen. Exploring three types of probability maximum problems with binomial distribution[J]. Secondary Mathematics, 2024, (13):101-103.
[4] FAN Rose, WANG Benwang. Understanding the great likelihood estimation of binomial and hypergeometric distributions from the central limit theorem[J]. Teaching Exam, 2023, (38):65-68.
[5] B. Zhao,X.F. Wang. An application of scheduling model integrating heuristic rules and simulated annealing algorithm[J]. Computer Engineering and Design,2024,45(08):2540-2547. DOI: 10. 16208/j. issn1000-7024.2024.08.039.
[6] Zhang Xinlin,Qu Minglu,Yu Zhen,et al. Building thermal resistance capacity model identification and indoor temperature prediction based on genetic algorithm[J/OL]. HVAC, 1-11[2024-09-12]. http: //kns.cnki.net/ kcms/detail/ 11. 2832. TU.20240909.1647.005.html.
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