Optimization research on logistics network cargo volume prediction based on ARMA model
DOI:
https://doi.org/10.54097/mqzg9a29Keywords:
Time Series, Integer Programming, Dynamic Adjustment, Personnel Scheduling.Abstract
With the rapid development of power grid logistics, predicting the cargo volume of logistics network sorting centers and reasonable personnel scheduling play a crucial role in their development. This article studies the problem of cargo volume prediction and personnel scheduling in logistics network sorting centers. A time series prediction model, logistics graph and network analysis model, and 01 integer programming model are established to obtain a more reasonable cargo volume prediction and personnel scheduling plan. To predict the daily and hourly cargo volume of 57 sorting centers for the next 30 days, an ARMA time series prediction model was established based on time series data. Firstly, the original sequence was preprocessed, and then the ARMA model was used to predict and analyze the daily and hourly cargo volume of each sorting center. Finally, a goodness of fit test was conducted on the model, and it was found that the model passed the test. When there are changes in the transportation routes between sorting centers in the next 30 days, this article establishes a graph and network model to analyze the transportation routes, analyze the changed routes, and finally dynamically adjust the predicted daily and hourly cargo volume for the next 30 days based on the built model. After calculation, the final dynamic adjustment result is obtained.
Downloads
References
Ma Tingwei. Research on order picking strategy of logistics center [D]. Beijing University of Posts and Telecommunications, 2015.
Tian Tang, (2021) Supply Chain Demand Forecasting Model based on ARIMA and BP Neural Network and its comparative analysis Ying Yong Shu Xue Jin Zhang, 10 (06), 2041 - 2049 https: //doi.org/10.12677/aam. 2021. 106214.
Liŭ, D. (2024). Enterprise Digital Retail Business data analysis and Forecasting based on Time series analysis. Advances in Economics, Management and Political Sciences, 77 (1), 206 – 212. https: //doi.org/10.54254/2754-1169/77/20241678 (arma).
Plante, J. (2017). Rank correlation under categorical confounding. Journal of Statistical Distributions and Applications, 4 (1). https: //doi.org/10.1186/s40488 - 017 - 0076 - 1.
Alitasb, G. K. (2024). Assessment of fractional and integer order models of induction motor using MATLAB/Simulink. Modelling and Simulation in Engineering, 2024, 1 – 11. https: //doi.org/10.1155/2024/2739649.
Zhang Zhaochi. A Study on Predicting the Number of College Entrance Examinations Based on ARMA Model: A Case Study of H City [J]. Heilongjiang Science, 2023,14 (05): 92 - 95.
LIANG G, WILKES D M, CADZOW J A. ARMA modelorder estimation based on the eigenvalues of the covariance matrix [J]. IEEE Transactions on Signal Processing, 1993, 41 (10): 3003 - 3009.
Tang Minggang, Qi Min, Wang Dajun, etc Application of ARMA model in accuracy analysis of radar dynamic measurement [J]. Modern Radar, 2019, 41 (05): 77 - 81.
ZHENG Zhuo, CHEN Ao, LI Yueju. An improved ARIMA prediction model for ship systems [J]. Ship and Ocean Engineering, 2023, 39 (06): 29 - 34+55.
Wang, Y. (2023). Overview of logistics demand forecasting methods. Frontiers in Business, Economics and Management, 9 (2), 251 – 255. https: //doi.org/10.54097/fbem.v9i2. 9293.
Downloads
Published
Issue
Section
License

This work is licensed under a Creative Commons Attribution-NonCommercial 4.0 International License.






