Forecasting Cross-border E-commerce Sales Based on Gaussian Process Regression
DOI:
https://doi.org/10.6918/IJOSSER.202502_8(2).0034Keywords:
Gaussian process; Time Series; Kernel Function; Forecasting.Abstract
In recent years, cross-border e-commerce is booming. In the cross-border e-commerce model B2C (Business to Customer), the transaction subject is the enterprise and the consumer, due to its characteristics of small batch, multi-batch, facing many customers and order dispersion, the enterprise needs to plan the future experience strategy based on the sales, and the prediction of sales becomes more and more important. In order to meet the enterprise's demand for sales forecasting, this paper establishes a Gaussian process regression model, and selects Squared Exponential Kernel, Rational Quadeatic Kernel and Matern Kernel to construct a combined kernel function for forecasting. Comparing the prediction results with other models, it is found that the Gaussian process regression model using the combined kernel function has better prediction effect than other models, and the prediction results can help cross-border e-commerce enterprises to make decisions.
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References
[1] E Li-Bin,Huang Yong-Sheng. New way of international trade:the latest research on cross-border e-commerce[J]. Journal of Northeast University of Finance and Economics,2014,(02):22-31.
[2] Zhang Xiaheng. Cross-border e-commerce types and operation mode[J]. China Circulation Economy,2017,31(01): 76-83.DOI:10.14089/j.cnki.cn11-3664/f.2017.01.010.
[3] Zou Baxian, Liu Qiang. Network traffic prediction based on ARMA model[J]. Computer Research and Development, 2002, (12):1645-1652.
[4] ZHANG Mei-Ying, HE Jie. A review of research on time series forecasting models[J]. Practice and Understanding of Mathematics,2011,41(18):189-195.
[5] DING Shifei, QI Bingjuan, TAN Hongyan. A review of support vector machine theory and algorithm research[J]. Journal of University of Electronic Science and Technology,2011,40(01):2-10.
[6] Qi Hengnian. A review of support vector machines and their applications[J]. Computer Engineering, 2004, (10):6-9.
[7] FANG Kuangnan, WU Mibin, ZHU Jianping, et al. A review of random forest methods[J]. Statistics and Information Forum,2011,26(03):32-38.
[8] HE Zhikun, LIU Guangbin, ZHAO Xijing, et al. A review of Gaussian process regression methods[J]. Control and Decision Making,2013,28(08):1121-1129+1137.DOI:10.13195/j.kzyjc.2013.08.018.
[9] Seeger M .Gaussian processes for machine learning[J]. International Journal of Neural System, 2004, 14(2):69-106.
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