Study area
Yanshan County belongs to Shangrao city in northeastern Jiangxi Province, located between east longitude 117° 26′–118° 00′ and north latitude 27° 48′–28° 24′. It connects Guangxin District in the east, Yiyang County and Guixi City in the west, Hengfeng County in the north, Wuyishan City and Guangze County in Fujian Province in the south. The county has a total area of 2178 square kilometers and a resident population of more than 380,000. The forest coverage rate in the region is more than 70%, and the ecological environment is excellent. However, Yanshan County is rich in mineral resources. There are 52 mining areas listed in the resource reserve table, and 44 mining areas have been developed and utilized. The development and utilization of mineral resources greatly promotes economic development, inevitably brings mine environmental problems and leads to the deterioration of the ecological environment (Fig. 1).
Data sources and processing
The land-use data in this study were mainly obtained by Landsat TM/ETM+ image interpretation with remote sensing images from the United States Geological Survey with a resolution of 30 m for the time period including 2000 and 2018, and the months were from July to August. ENVI software was applied to preprocess the 3-phase remote sensing images with radiation calibration, atmospheric correction, declouding, image stitching and cropping to obtain remote sensing images of the study area. According to the actual situation of land resource utilization in Yanshan County, the combination of supervised classification and manual visual interpretation was used to decode and extract the land-use categories of the study area for two periods of 2000 and 2018, and the categories included five major categories, namely, farmland, woodland, grassland, water area and construction land; additionally, the accuracy of interpretation data was verified, and 200 sample points were selected for each of the five land use types. The overall accuracy of classification in the two phases reached over 85%. According to Eike's research conclusion (Eike and Andeas 2008), the interpretation accuracy can meet the needs of this study. Elevation and slope maps extracted and generated from the 30 m resolution digital elevation model data were downloaded from the China Geospatial Data Cloud Platform (http://www.gscloud.cn/). The population density, GDP per capita data at a 1 km resolution and other road traffic data for the corresponding years were obtained from the Chinese Academy of Sciences in Resource and Environmental Sciences data (http://www.resdc.cn/).
Methodology
Habitat quality module of the InVEST model
The InVEST (Integrated Valuation of Environmental Services and Tradeoffs) model was developed by Stanford University, the World Wildlife Fund and the Nature Conservancy to quantitatively assess habitat quality from a biodiversity perspective (Xu et al. 2019). The analysis of habitat quality is carried out by using the habitat quality module in the InVEST model. The module assumes that areas with better habitat quality have higher biodiversity and analyzes the impact of ecological threats related to human activities on land use, leading to an overall assessment of habitat degradation, habitat quality, and habitat scarcity. The main idea of this analysis method is that different land use types may damage habitat quality as a threat source, and habitat quality is linked to the threat source to study the impact of the threat source on habitat quality. Combined with related literature (Li et al. 2018; Chen et al. 2021), we selected farmland, rural resident land, urban land, and industrial and mining land that have a large impact on the ecological landscape to define as threat sources and show them on the threat factor layer (Fig. 2). Then we assigned impact weights and maximum impact distances to these four types of threat sources (Table 1).
Table 1 Attributes of threat data In addition, each land use type as a habitat type is also related to its own habitat suitability and its sensitivity to threat sources. The higher the suitability of the habitat type, the better its habitat quality performance. The stronger the sensitivity of the habitat type to threat sources, the lower its anti-interference ability, and the worse the habitat quality. The habitat suitability of the habitat types and their sensitivity to threat sources were determined by referring to the recommended values of the model, synthesizing the relevant literature (Chu et al. 2018) and the opinions of relevant experts (Table 2).
Table 2 Landscape types and sensitivity of landscape types to each threat Principles of habitat quality assessment
Habitat quality is the environmental level that the ecological environment provides for the survival of individual organisms and populations. It is a continuous variable with a numerical range from low to high. The higher the quality of the habitat, the more stable the ecological structure and function of the patch. The way and intensity of human land use determines the quality of the habitat, and the more intense the land use, the more pronounced the decline in habitat quality (Almpanidou et al. 2014). Habitat quality was calculated based on the degree of habitat degradation, and the habitat quality score decreased with increasing habitat degradation score. The calculation formula of habitat quality is as follows:
$$Q_{xj} = H_{j} \left[ {1 - \left( {\frac{{D_{xj}^{z} }}{{D_{xj}^{z} + k^{z} }}} \right)} \right]$$
(1)
where, \(Q_{xj}\) is the habitat quality of grid cell \(x\) in land cover type \(j\); \(H_{j}\) is the habitat suitability of land cover type \(j\); \(D_{xj}^{z}\) is the level of habitat threat for grid cell \(x\) in land cover type \(j\); \(k\) is the half-saturation factor, which is generally taken as half of the maximum value of \(D_{xj}^{z}\); and \(x\) is a constant.
Principles of habitat degradation assessment
The degree of habitat degradation represents the degree of influence of threat factors on the habitat structure, and its calculation is based on the following assumption: the higher the sensitivity of a certain type of land use in the ecosystem to threat factors is, the greater the degree of degradation of the land type (Nakanishi et al. 2021). The degree of habitat degradation is closely related to factors such as the distance between each category in the habitat and the threat factor, the sensitivity of the land category to threat factors, and the number of threat factors. The calculation formula of habitat degradation \(Q_{xj}\) is as follows:
$$D_{xj} = \sum\limits_{r = 1}^{R} {\sum\limits_{y = 1}^{{Y_{r} }} {\left( {\frac{{w_{r} }}{{\sum\nolimits_{r = 1}^{R} {w_{r} } }}} \right)} } r_{y} i_{rxy} \beta_{x} S_{jr}$$
(2)
where, \(R\) is the number of threat factors; \(y\) is all grid cells with threat factor \(r\); \(Y_{r}\) is the total number of grid cells occupied by threat factor \(r\); \(r_{y}\) is the threat factor \(r\) in grid cell \(y\); and \(i_{rxy}\) is the threat effect of the threat factor \(r\left( {r_{y} } \right)\) in grid cell \(y\) on habitat grid cell x, \(w_{r}\) is the weight of threat factor \(r\); \(\beta_{x}\) indicates the level of accessibility in grid cell \(x\), where 1 indicates complete accessibility; and \(S_{jr}\) is the sensitivity of habitat type \(j\) to threat \(r\), where values closer to 1 indicate greater sensitivity.
Principles of habitat scarcity assessment
Habitat scarcity is a relative concept that can reveal the impact of land use changes on habitats. It is evaluated with reference to the benchmark land use, that is, the scarcity of land types relative to the reference state (Ansari and Golabi 2019). Based on this, we infer the threats faced by the widely distributed land types in the past. The scarcity of habitats in areas where land use types have changed drastically and legal protection is not in place has increased, and the stability of ecosystems has deteriorated. Ecosystems in areas of gentle change also have more balanced internal material cycles and energy flows and are more stable. The change index R is first calculated for each land use type \(j\).
$$R_{j} = 1 - \frac{{N_{j} }}{{N_{j\text{baseline}} }}$$
(3)
where \(N_{j}\) is the number of grids for class \(j\) in the current land use map and \(N_{j\text{baseline}}\) is similar to \(N_{j}\) for the reference land use map. If there are no class \(j\), \(R_{j}\) equals 0.
Based on \(R_{j}\), the total habitat scarcity index \(R_{x}\) of grid \(x\) can be calculated as:
$$R_{x} = \sum\limits_{x = 1}^{x} {\sigma_{xj} } R_{j}$$
(4)
where \(\sigma_{xj}\) is used to determine whether the current type of grid is \(j\) (the value of 1 indicates yes, and 0 indicates the opposite).
Cold and hot spot analysis and spatial autocorrelation analysis of habitat quality
Cold and hot spot analysis can obtain the spatial clustering of high- or low-value elements, of which the Getis-Ord Gi* index is often used as an important indicator whose value reflects the degree of intraregional linkage (Li et al. 2017), expressed as follows:
$${\text{Gi*}} = \frac{{\sum\nolimits_{j = 1}^{n} {\omega_{ij} x_{j} - \overline{X} \sum\nolimits_{j = 1}^{n} {\omega_{ij} } } }}{{\sqrt[{{}_{s}}]{{\frac{{\left[n\sum\nolimits_{j = 1}^{n} {\omega_{ij}^{2} - \left(\sum\nolimits_{j = 1}^{n} {\omega_{ij} } \right)} \right]^{2} }}{n - 1}}}}}$$
(5)
where \(x_{j}\) is the eigenvalue of raster \(j\), \(w_{ij}\) is the indicator of spatial distribution of weights between raster \(i\) and raster \(j\), and \(n\) is the total number of rasters. When the Gi* value is significantly positive, the habitat quality is clustered with high values, the area is a hot spot. When the Gi* value is significantly negative, the habitat quality is clustered with low values, the area is a cold spot.
Spatial autocorrelation refers to the correlation degree of a certain attribute of geographical things in different spatial locations, which is divided into global autocorrelation and local autocorrelation. Global autocorrelation can be used to describe whether there is a clustering effect of habitat quality in the whole region. In this paper, we used the global Moran's I index for estimation, whose value range is [− 1, 1]. A value greater than 0 indicates a positive correlation, a value closer to 1 indicates a higher degree of agglomeration, a value less than 0 indicates a negative correlation, and a value equal to 0 indicates a random distribution (Moran 1950).