Applied Mathematics and Nonlinear Sciences
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Journal

Applied Mathematics and Nonlinear Sciences


Volume
& Issue

Volume 9, Issue 1


Published
on

January 31, 2024


Pages


DOI

Article

Exploring the Impact of the New Crown Epidemic on Tourism in Qiannan, Guizhou Using Principal Component Analysis Methods

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Authors

Yuanyuan Zou Affiliation:
School of Literature and Media, Qiannan Normal University for Nationalities, Duyun, Guizhou, 558000, China.


Abstract

Principal component analysis is usually a linear combination of all variables, which is very detrimental to the interpretation of the results. Therefore, this paper proposes sparse principal component analysis for analyzing the impact of the Xinguang epidemic on tourism, which can find linear combinations containing only a few input variables, effectively filter out sparse principal components, and achieve the purpose of explaining a high percentage of changes with sparse linear combinations. By observing the trend of accommodation, food and beverage, and tourism turnover data in Guizhou Qiannan region before and after the epidemic from 2015 to 2021, it was confirmed that the data of 2020 was mainly used as the dataset. For sparse principal component analysis, four data sets were selected, each with 14 indicators and 32 samples. The findings revealed that the tourism topics of interest during the epidemic were more spread out and had a lower concentration of links among each other. In the accommodation industry, the 1st principal component is turnover, which has a common factor variance of 0.995 and an eigenvalue of 13.408. In the catering industry, the 2 principal components can be interpreted as the major category of operating costs and the major category of turnover, with component matrix values of (0.997, -0.073) and (0.996, 0.064), respectively.


Keywords

Sparse principal components, Linear combination, Thematic classification, Tourism industry, 00A73


Citation

Zou, Y. (2024). Exploring the impact of the new crown epidemic on tourism in qiannan, guizhou using principal component analysis methods. Applied Mathematics and Nonlinear Sciences, 9(1). https://doi.org/10.2478/amns-2024-0282

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