| Literature DB >> 35324592 |
Weiwei Li1, Ping Zhang2,3, Kaixu Zhao4, Sidong Zhao5.
Abstract
The study of the spatial differentiation of COVID-19 in cities and its driving mechanism is helpful to reveal the spatial distribution pattern, transmission mechanism and diffusion model, and evolution mechanism of the epidemic and can lay the foundation for constructing the spatial dynamics model of the epidemic and provide theoretical basis for the policy design, spatial planning and implementation of epidemic prevention and control and social governance. Geodetector (Origin version, Beijing, China) is a great tool for analysis of spatial differentiation and its influencing factors, and it provides decision support for differentiated policy design and its implementation in executing the city-specific policies. Using factor detection and interaction analysis of Geodetector, 15 indicators of economic, social, ecological, and environmental dimensions were integrated, and 143 cities were selected for the empirical research in China. The research shows that, first of all, risks of both infection and death show positive spatial autocorrelation, but the geographical distribution of local spatial autocorrelation differs significantly between the two. Secondly, the inequalities in urban economic, social, and residential environments interact with COVID-19 spatial heterogeneity, with stronger explanatory power especially when multidimensional inequalities are superimposed. Thirdly, the spatial distribution and spread of COVID-19 are highly spatially heterogeneous and correlated due to the complex influence of multiple factors, with factors such as Area of Urban Construction Land, GDP, Industrial Smoke and Dust Emission, and Expenditure having the strongest influence, the factors such as Area of Green, Number of Hospital Beds and Parks, and Industrial NOx Emissions having unignorable influence, while the factors such as Number of Free Parks and Industrial Enterprises, Per-GDP, and Population Density play an indirect role mainly by means of interaction. Fourthly, the factor interaction effect from the infected person's perspective mainly shows a nonlinear enhancement effect, that is, the joint influence of the two factors is greater than the sum of their direct influences; but from the perspective of the dead, it mainly shows a two-factor enhancement effect, that is, the joint influence of the two factors is greater than the maximum of their direct influences but less than their sum. Fifthly, some suggestions are put forward from the perspectives of building a healthy, resilient, safe, and smart city, providing valuable reference and decision basis for city governments to carry out differentiated policy design.Entities:
Keywords: COVID-19; China; infectious diseases; spatial distribution; urban inequalities
Year: 2022 PMID: 35324592 PMCID: PMC8949350 DOI: 10.3390/tropicalmed7030045
Source DB: PubMed Journal: Trop Med Infect Dis ISSN: 2414-6366
Figure 1Study Area.
Figure 2Research framework and steps.
Interaction between Explanatory Variables.
| Graphical Representation | Description | Interaction |
|---|---|---|
|
| non-linear Weaken | |
|
| unitary-non-linear Weaken | |
|
| bifactor enhancement | |
|
| Independent | |
|
| non-linear enhancement |
Legend: Min ( (), (); Max ( (), ()); () + (); (∩).
Model variable description.
| Variable | Index | Code | Type |
|---|---|---|---|
| Dependent variable | Number of Patients |
| |
| Number of Deaths |
| ||
| Independent variable | Gross Domestic Product (GDP) |
| Economic driving force |
| Per-GDP |
| ||
| Revenue |
| ||
| Expenditure |
| ||
| Number of Industrial Enterprises |
| ||
| Population Density |
| Social driving force | |
| Area of Urban Construction Land |
| ||
| Number of Hospital Beds |
| ||
| Number of Licensed (Assistant) Doctors |
| ||
| Industrial NOx Emissions |
| Ecological and Environmental driving force | |
| Industrial Smoke and Dust Emission |
| ||
| Area of Green |
| ||
| Area of Parks |
| ||
| Number of Parks |
| ||
| Number of Free Parks |
|
Figure 3Spatial heterogeneity analysis of COVID-19 in China cities. Note: CV stands for coefficient of variation and GI stands for Gini index.
The Value of Global Moran’s I.
| Global Moran’s I | Confidence Level | ||
|---|---|---|---|
| Number of patient and death | Patients | 0.009 | 0.008 |
| Deaths | 0.002 | 0.010 | |
| Proportion of patient and death per million population | Patients | 0.030 | 0.004 |
| Deaths | 0.011 | 0.009 | |
| Proportion of patient and death per hundred square kilometers | Patients | 0.010 | 0.013 |
| Deaths | 0.003 | 0.023 | |
Figure 4Cluster analysis of COVID-19 in China cities.
Figure 5Spatial autocorrelation analysis of COVID-19 in China cities.
Figure 6Standard deviation ellipse analysis of COVID-19 in China cities.
Analysis of factor detector.
|
|
| |||||
|---|---|---|---|---|---|---|
| Influence | Influence | |||||
| economic | Gross Domestic Product (GDP) |
| 0.49 ** | 0.39 | 0.18 ** | 0.20 |
| Per-GDP |
| 0.21 | 0.08 | |||
| Revenue |
| 0.06 | 0.11 ** | |||
| Expenditure |
| 0.49 ** | 0.32 ** | |||
| Number of Industrial Enterprises |
| 0.19 ** | 0.05 | |||
| social | Population Density |
| 0.09 | 0.36 | 0.02 | 0.17 |
| Area of Urban Construction Land |
| 0.50 ** | 0.10 ** | |||
| Number of Hospital Beds |
| 0.33 ** | 0.24 ** | |||
| Number of Licensed (Assistant) Doctors |
| 0.25 ** | 0.07 | |||
| ecological and environmental | Industrial NOx Emissions |
| 0.32 ** | 0.32 | 0.13 ** | 0.20 |
| Industrial Smoke and Dust Emission |
| 0.49 ** | 0.24 ** | |||
| Area of Green |
| 0.33 ** | 0.24 ** | |||
| Area of Parks |
| 0.26 ** | 0.11 | |||
| Number of Parks |
| 0.32 ** | 0.07 | |||
| Number of Free Parks |
| 0.19 ** | 0.00 | |||
Note: ** stands for p < 0.05.
Figure 7Analysis of interaction detector. (), (): Number of Patients and Deaths.
Figure 8Driving mechanism of spatial heterogeneity.