| Literature DB >> 33798219 |
Sheng Liu1,2, Ming Bai3, Min Yao3, Ke Huang3.
Abstract
In developing countries, the phenomena of rural depopulation have been an intense continuing, which have become a major bottleneck for the sustainable revitalization of traditional villages. However, the factors influencing the spatial disparity of population hollowing (SDPH) in traditional villages within a prefecture-level city have not been fully quantitatively researched. Based on the factors that influence general villages, this study incorporated historical and cultural factors related to traditional village characteristics to construct a targeted influencing factor index system and then identified the key factors by applying the geo-detector method. With the percentage of resident population (PRP) used as a metric, this study examined Lishui, one of China's traditional village agglomeration regions, as an example to explore SDPH in traditional villages. The results of this study were revealed in the following. (1) The average PRP value in traditional villages in Lishui was 0.68, with clear spatial disparities between the northern region (0.73) and the southern region (0.57). (2) The factors driving the SDPH included both natural and anthropogenic factors; of these, altitude, the number of public facilities, and the number of communication base stations were the most significant influencing factors. In contrast, historical and cultural factors have relatively low impacts. (3) The interaction relationships of pair factors were often enhanced on a bivariate basis, with the highest enhanced impact occurring from the interaction of two variables: the degree of intangible cultural inheritance and altitude. (4) The intervals of the variables leading to the hollowing of the population above a moderate level can be detected. This method can effectively analyze the factors influencing SDPH in traditional villages; can help reveal the interaction impact of pair factors; and can help identify the factors' risk intervals.Entities:
Year: 2021 PMID: 33798219 PMCID: PMC8018637 DOI: 10.1371/journal.pone.0249448
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Fig 1Location of Lishui and its national traditional villages.
The maps were generated by ArcGIS 10.6 and were for illustrative purposes only.
Fig 2Technical route.
Selection of influencing factors of population hollowing and their measurement.
| Criteria | Element | Code | Indicator | Unit | Measurement Method |
|---|---|---|---|---|---|
| Natural | Terrain | X1 | Slope | Slope of the village | |
| X2 | Altitude | m | Altitude of the village | ||
| Temperature | X3 | Summer temperature | °C | Summer surface temperature in the village | |
| X4 | Winter temperature | °C | Winter surface temperature in the village | ||
| Landform | X5 | Vegetation index | - | NDVI of the village | |
| Anthropogenic | Daily Life | X6 | Numbers of public service facilities | - | The number of facilities within 1 km of the village. The public service facilities specifically include businesses, schools, elderly care, and tourism services. |
| X7 | Numbers of communication base stations | - | The number of communication base stations within 2 kilometers of the village. | ||
| X8 | Area of construction land | acre | Direct extraction | ||
| X9 | Distance to the high-speed rail station | km | Distance from village to the high-speed rail station | ||
| Industry | X10 | Distance to agricultural bases | km | The shortest distance from the village to agricultural bases, agriculture, including bases of farm, forestry, animal husbandry, and fishery | |
| X11 | Distance to the scenic spots | km | The shortest distance from the village to a scenic spot above the AAA level (defined by Tourist Attraction Rating Categories of China) | ||
| Economy | X12 | Village collective income | 10,000 CNY | Direct extraction | |
| X13 | Per capita income | 10,000 CNY | Direct extraction | ||
| History and culture | X14 | The degree of tangible cultural inheritance | - | Quantity of National level*6 + Quantity of Provincial level *3 + Quantity of City level*1 + Quantity of County level*0.5 | |
| X15 | The degree of Intangible cultural inheritance | - | Quantity of National level * 6 + Quantity of Provincial level * 3 + Quantity of City level * 1 |
Note: (1) Data of X7, X12, X13, X14, and X15, were directly collected from the Chinese Traditional Village Survey Registration Form (2017). Except for these, all other data were calculated using GIS 10.6 for spatial calculation.
(2)The calculation of X14 and X15 used the scoring method. According to the classification of Chinese cultural relic protection level and intangible cultural protection level, the number of protection units of corresponding grades were counted respectively, and then were weighted the score of each level and summed (The score of each grade is given from high to low according to the importance of the grade).
Stratification of independent variables.
| Code | Unit | Stratification Standard | |||||
|---|---|---|---|---|---|---|---|
| 1 | 2 | 3 | 4 | 5 | 6 | ||
| X2 | m | <200 | 200–400 | 400–600 | 600–800 | 800–1000 | >1000 |
| X3 | °C | <27 | 27–29 | 29–31 | 31–33 | >33 | |
| X4 | °C | <5 | 5–7 | 7–9 | 9–11 | >11 | |
| X5 | - | <0.3 | 0.3–0.4 | 0.4–0.5 | 0.5–0.6 | >0.6 | |
| X6 | - | 0 | 1–5 | 5–9 | 9–13 | 13–17 | >17 |
| X7 | - | 0 | 1–3 | 3–5 | 5–7 | 7–9 | >9 |
| X8 | acre | <50 | 50–100 | 100–150 | 150–200 | 200–250 | >250 |
| X10 | km | 0–2 | 2–4 | 4–6 | 6–8 | 8–10 | >10 |
| X11 | km | 0–3 | 3–6 | 6–9 | 9–12 | 12–15 | >15 |
| X12 | 10,000 CNY | 0–20 | 20–40 | 40–60 | 60–80 | 80–100 | >100 |
| X13 | 10,000CNY | <0.8 | 0.8–1 | 1–1.2 | 1.2–1.4 | 1.4–1.6 | >1.6 |
| X14 | - | 0–2.5 | 2.5–4.5 | 4.5–6.5 | 6.5–8.5 | 8.5–10.5 | ≥10.5 |
| X15 | - | 0 | 1 | 2 | 3 | 4 | ≥5 |
Note: The names of the indicators corresponding to each code are shown in Table 1.
Fig 3The spatial distributions of all stratified variables.
The maps were generated by ArcGIS 10.6 and were for illustrative purposes only.
PRP values and population hollowing levels in traditional villages.
| Level of Population Hollowing | Interval Value of PRP | Mean Value of PRP | Number | Percentage(%) |
|---|---|---|---|---|
| No hollowing | ≥1.0 | 1.07 | 26 | 17.33 |
| Mild hollowing | 0.7–1.0 | 0.84 | 48 | 32.00 |
| Moderate hollowing | 0.4–0.7 | 0.55 | 50 | 33.33 |
| Severe hollowing | <0.4 | 0.26 | 26 | 17.33 |
| Total | 0.05–4.14 | 0.68 | 150 | 100 |
| North | 0.12–1.64 | 0.73 | 98 | 66.22 |
| South | 0.05–1.37 | 0.57 | 50 | 33.78 |
Note: The southern area includes four counties: Longquan, Qingyuan, Jingning, and Yunhe. The northern area includes five counties: Suichang, Songyang, Liandu, Qingtian, and Jinyun.
Fig 4Moran scatter plot of PRP values.
Fig 5Spatial distribution of PRP values for traditional villages in Lishui area.
The maps were generated by ArcGIS 10.6 and were for illustrative purposes only.
Correlation analysis between PRP and each potential factor.
| Code | X1 | X2 | X3 | X4 | X5 | X6 | X7 | X8 | X9 | X10 | X11 | X12 | X13 | X14 | X15 |
|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
| -0.112 | -0.425 | 0.256 | 0.296 | -0.284 | 0.382 | 0.317 | 0.216 | -0.082 | -0.235 | -0.328 | 0.294 | 0.183 | 0.307 | 0.331 | |
| 0.173 | 0.000 | 0.002 | 0.000 | 0.000 | 0.000 | 0.000 | 0.008 | 0.321 | 0.004 | 0.000 | 0.000 | 0.025 | 0.000 | 0.000 | |
| VIF | 1.437 | 1.932 | 2.184 | 1.775 | 1.459 | 4.888 | 3.975 | 2.351 | 1.614 | 1.549 | 1.427 | 2.462 | 1.240 | 1.944 | 1.206 |
* Significant at the 5% level (two-tail).
**Significant at the 1% level (two-tail).
Explanatory power of influencing factors to dependent variables.
| Code | q | p | rank | Code | q | p | rank | |
|---|---|---|---|---|---|---|---|---|
| X2 | 0.177 | 0.000 | 1 | X6 | 0.176 | 0.005 | 2 | |
| X3 | 0.085 | 0.049 | 11 | X7 | 0.169 | 0.000 | 3 | |
| X4 | 0.042 | 0.441 | - | X8 | 0.119 | 0.022 | 5 | |
| X5 | 0.153 | 0.011 | 4 | X10 | 0.092 | 0.023 | 7 | |
| X11 | 0.079 | 0.080 | 12 | |||||
| X12 | 0.096 | 0.068 | 9 | |||||
| X13 | 0.095 | 0.034 | 8 | |||||
| X14 | 0.100 | 0.033 | 6 | |||||
| X15 | 0.087 | 0.084 | 10 |
* p-value< 0.1
** p-value < 0.05
***p-value < 0.01.
Interaction between pair factors.
| MAX(A,B) | C | A+B | results | Interpretation | MAX(A,B) | C | A+B | results | Interpretation |
|---|---|---|---|---|---|---|---|---|---|
| X2 = 0.177< | X2∩X3 = 0.344 | 0.262 = X2+X3 | C>A+B | ↑↑ | X6 = 0.176< | X6∩X11 = 0.226 | 0.345 = X6+X11 | C<A+B | ↑ |
| X2 = 0.177< | X2∩X5 = 0.379 | 0.330 = X2+X5 | C>A+B | ↑↑ | X6 = 0.176< | X6∩X12 = 0.276 | 0.272 = X6+X12 | C>A+B | ↑↑ |
| X2 = 0.177< | X2∩X6 = 0.320 | 0.352 = X2+X6 | C<A+B | ↑ | X6 = 0.176< | X6∩X13 = 0.277 | 0.271 = X6+X13 | C>A+B | ↑↑ |
| X2 = 0.177< | X2∩X7 = 0.299 | 0.296 = X2+X7 | C>A+B | ↑↑ | X6 = 0.176< | X6∩X14 = 0.361 | 0.276 = X6+X14 | C>A+B | ↑↑ |
| X2 = 0.177< | X2∩X8 = 0.326 | 0.268 = X2+X8 | C>A+B | ↑↑ | X6 = 0.176< | X6∩X15 = 0.586 | 0.263 = X6+X15 | C>A+B | ↑↑ |
| X2 = 0.177< | X2∩X9 = 0.258 | 0.255 = X2+X9 | C>A+B | ↑↑ | X7 = 0.119< | X7∩X8 = 0.276 | 0.211 = X7+X8 | C>A+B | ↑↑ |
| X2 = 0.177< | X2∩X11 = 0.274 | 0.346 = X2+X11 | C<A+B | ↑ | X7 = 0.120< | X7∩X9 = 0.276 | 0.198 = X7+X9 | C>A+B | ↑↑ |
| X2 = 0.177< | X2∩X12 = 0.251 | 0.273 = X2+X12 | C<A+B | ↑ | X7 = 0.121< | X7∩X11 = 0.268 | 0.289 = X7+X11 | C<A+B | ↑ |
| X2 = 0.177< | X2∩X13 = 0.326 | 0.272 = X2+X13 | C>A+B | ↑↑ | X11 = 0.169< | X7∩X12 = 0.27 | 0.216 = X7+X12 | C>A+B | ↑↑ |
| X2 = 0.177< | X2∩X14 = 0.412 | 0.277 = X2+X14 | C>A+B | ↑↑ | X7 = 0.121< | X7∩X13 = 0.336 | 0.214 = X7+X13 | C>A+B | ↑↑ |
| X2 = 0.177< | X2∩X15 = 0.679 | 0.264 = X2+X15 | C>A+B | ↑↑ | X7 = 0.122< | X7∩X14 = 0.333 | 0.22 = X7+X14 | C>A+B | ↑↑ |
| X5 = 0.153< | X3∩X5 = 0.200 | 0.239 = X3+X5 | C<A+B | ↑ | X7 = 0.123< | X7∩X15 = 0.345 | 0.207 = X7+X15 | C>A+B | ↑↑ |
| X6 = 0.176< | X3∩X6 = 0.388 | 0.261 = X3+X6 | C>A+B | ↑↑ | X8 = 0.092< | X8∩X9 = 0.209 | 0.170 = X8+X9 | C>A+B | ↑↑ |
| X7 = 0.119< | X3∩X7 = 0.265 | 0.205 = X3+X7 | C>A+B | ↑↑ | X11 = 0.169< | X8∩X11 = 0.285 | 0.261 = X8+X11 | C>A+B | ↑↑ |
| X8 = 0.092< | X3∩X8 = 0.265 | 0.177 = X3+X8 | C>A+B | ↑↑ | X12 = 0.096< | X8∩X12 = 0.231 | 0.188 = X8+X12 | C>A+B | ↑↑ |
| X3 = 0.085< | X3∩X9 = 0.336 | 0.164 = X3+X9 | C>A+B | ↑↑ | X13 = 0.095< | X8∩X13 = 0.214 | 0.187 = X8+X13 | C>A+B | ↑↑ |
| X11 = 0.169< | X3∩X11 = 0.369 | 0.254 = X3+X11 | C>A+B | ↑↑ | X14 = 0.100< | X8∩X14 = 0.239 | 0.192 = X8+X14 | C>A+B | ↑↑ |
| X12 = 0.096< | X3∩X12 = 0.231 | 0.182 = X3+X12 | C>A+B | ↑↑ | X8 = 0.092< | X8∩X15 = 0.247 | 0.179 = X8+X15 | C>A+B | ↑↑ |
| X13 = 0.095< | X3∩X13 = 0.206 | 0.18 = X3+X13 | C>A+B | ↑↑ | X11 = 0.169< | X9∩X11 = 0.232 | 0.248 = X9+X11 | C<A+B | ↑ |
| X14 = 0.100< | X3∩X14 = 0.217 | 0.186 = X3+X14 | C>A+B | ↑↑ | X12 = 0.096< | X9∩X12 = 0.206 | 0.175 = X9+X12 | C>A+B | ↑↑ |
| X15 = 0.087< | X3∩X15 = 0.323 | 0.173 = X3+X15 | C>A+B | ↑↑ | X13 = 0.095< | X9∩X13 = 0.202 | 0.174 = X9+X13 | C>A+B | ↑↑ |
| X6 = 0.176< | X5∩X6 = 0.434 | 0.329 = X5+X6 | C>A+B | ↑↑ | X14 = 0.100< | X9∩X14 = 0.263 | 0.179 = X9+X14 | C>A+B | ↑↑ |
| X7 = 0.121< | X5∩X7 = 0.258 | 0.273 = X5+X7 | C>A+B | ↑↑ | X15 = 0.087< | X9∩X15 = 0.546 | 0.166 = X9+X15 | C>A+B | ↑↑ |
| X8 = 0.092< | X5∩X8 = 0.275 | 0.245 = X5+X8 | C>A+B | ↑↑ | X11 = 0.169< | X11∩X12 = 0.246 | 0.265 = X11+X12 | C<A+B | ↑ |
| X5 = 0.153< | X5∩X9 = 0.464 | 0.232 = X5+X9 | C>A+B | ↑↑ | X11 = 0.170< | X11∩X13 = 0.274 | 0.264 = X11+X13 | C>A+B | ↑↑ |
| X11 = 0.169< | X5∩X11 = 0.353 | 0.322 = X5+X11 | C>A+B | ↑↑ | X11 = 0.171< | X11∩X14 = 0.371 | 0.269 = X11+X14 | C>A+B | ↑↑ |
| X12 = 0.096< | X5∩X12 = 0.463 | 0.25 = X5+X12 | C>A+B | ↑↑ | X11 = 0.172< | X11∩X15 = 0.415 | 0.256 = X11+X15 | C>A+B | ↑↑ |
| X13 = 0.095< | X5∩X13 = 0.239 | 0.248 = X5+X13 | C<A+B | ↑ | X12 = 0.096< | X12∩X13 = 0.224 | 0.191 = X12+X13 | C>A+B | ↑↑ |
| X14 = 0.100< | X5∩X14 = 0.242 | 0.254 = X5+X14 | C<A+B | ↑ | X14 = 0.100< | X12∩X14 = 0.225 | 0.197 = X12+X14 | C>A+B | ↑↑ |
| X15 = 0.087< | X5∩X15 = 0.331 | 0.241 = X5+X15 | C>A+B | ↑↑ | X12 = 0.096< | X12∩X15 = 0.261 | 0.184 = X12+X15 | C>A+B | ↑↑ |
| X6 = 0.176< | X6∩X7 = 0.277 | 0.295 = X6+X7 | C<A+B | ↑ | X14 = 0.100< | X13∩X14 = 0.276 | 0.195 = X13+X14 | C>A+B | ↑↑ |
| X6 = 0.176< | X6∩X8 = 0.298 | 0.267 = X6+X8 | C>A+B | ↑↑ | X13 = 0.095< | X13∩X15 = 0.355 | 0.182 = X13+X15 | C>A+B | ↑↑ |
| X6 = 0.176< | X6∩X9 = 0.336 | 0.254 = X6+X9 | C>A+B | ↑↑ | X14 = 0.100< | X14∩X15 = 0.225 | 0.188 = X14+X15 | C>A+B | ↑↑ |
Note: The symbol ‘∩’ denotes the intersection between A and B. “↑” means that x1 and x2 are mutually enhanced, and “↑↑” means that x1 and x2 are non-linearly enhanced. The numbers in the table are q statistics.
Fig 6Changes of the average PRP value of each factor at different strata.
Interaction categories of two factors and the interaction relationship.
| Description | Interaction |
|---|---|
| q(X1∩X2)<Min(q(X1),q(X2)) | Weaken; nonlinear |
| Min(q(X1),q(X2))<q(X1∩X2)<Max(q(X1),q(X2)) | Weaken; unique |
| q(X1∩X2)>Max(q(X1),q(X2)) | Enhanced, bivariate |
| q(X1∩X2) = q(X1)+q(X2) | Independent |
| q(X1∩X2)>q(X1)+q(X2) | Enhanced, nonlinear |