利用量子灰色洛特卡-沃尔特拉模型识别中美动态贸易关系

IF 3.6 2区 数学 Q1 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS
Zheng-Xin Wang, Yue-Ting Li, Ling-Fei Gao
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引用次数: 0

摘要

在 Lotka-Volterra 生态系统分析框架中引入了量子回归技术。建立了量子灰色 Lotka-Volterra 模型,以揭示中美之间的动态贸易关系。建立了一个优化模型来求解最优量值参数。实证结果表明,基于1999-2019年中美贸易季度数据,量子灰色Lotka-Volterra模型具有较高的拟合精度,揭示了不同量级的贸易关系。由于中国对美国的出口抑制了中国从美国的进口,因此长期的中美贸易关系呈现出突出的捕食者与被捕食者的关系。此外,我们根据中国加入世贸组织、2008 年全球金融危机、2015 年全球经济复苏乏力和 2018 年中美贸易战这四个关键事件,将样本分为五个阶段,认识到不同阶段的不同特征。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Identification of the Dynamic Trade Relationship between China and the United States Using the Quantile Grey Lotka–Volterra Model
The quantile regression technique is introduced into the Lotka–Volterra ecosystem analysis framework. The quantile grey Lotka–Volterra model is established to reveal the dynamic trade relationship between China and the United States. An optimisation model is constructed to solve optimum quantile parameters. The empirical results show that the quantile grey Lotka–Volterra model shows higher fitting accuracy and reveals the trade relationships at different quantiles based on quarterly data on China–US trade from 1999 to 2019. The long-term China–US trade relationship presents a prominent predator–prey relationship because exports from China to the US inhibited China’s imports from the United States. Moreover, we divide samples into five stages according to four key events, China’s accession to the WTO, the 2008 global financial crisis, the weak global economic recovery in 2015, and the 2018 China–US trade war, recognising various characteristics at different stages.
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来源期刊
Fractal and Fractional
Fractal and Fractional MATHEMATICS, INTERDISCIPLINARY APPLICATIONS-
CiteScore
4.60
自引率
18.50%
发文量
632
审稿时长
11 weeks
期刊介绍: Fractal and Fractional is an international, scientific, peer-reviewed, open access journal that focuses on the study of fractals and fractional calculus, as well as their applications across various fields of science and engineering. It is published monthly online by MDPI and offers a cutting-edge platform for research papers, reviews, and short notes in this specialized area. The journal, identified by ISSN 2504-3110, encourages scientists to submit their experimental and theoretical findings in great detail, with no limits on the length of manuscripts to ensure reproducibility. A key objective is to facilitate the publication of detailed research, including experimental procedures and calculations. "Fractal and Fractional" also stands out for its unique offerings: it warmly welcomes manuscripts related to research proposals and innovative ideas, and allows for the deposition of electronic files containing detailed calculations and experimental protocols as supplementary material.
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