Analysis on the Evolution and Resilience of Ecological Network Structure in Wuhan Metropolitan Area
Abstract
:1. Introduction
2. Materials and Methods
2.1. Data Sources and Research Framework
2.2. Methods
2.2.1. Recognition of Ecological Source Sites
2.2.2. Construction of Ecological Resistance Surface
- Land use typeLand use, a significant component influencing biological landscape movement, reflects the positive or negative effects of various land use attributes on landscape movement. The land use in the research area is divided into water areas, natural protection land, forest land, grassland, cultivated land, bare land, facility land, and urban construction land, according to the “Classification of Land Use Status” (GB/T 21010-2017) standard (Table 2). Land use patterns differ considerably in ecological resistance creation, and thus depict the internal organic relationships in the ecological security pattern.
- Vegetation coverageFractional vegetation cover (FVC) measures vegetation density and reflects its growth pattern, and is a significant index for ecosystem description. This study estimated the impact of vegetation cover on an ecological resistance surface in the Wuhan metropolitan area using FVC as the foundational data.
- Geographical feature informationGeographical factors considerably affect ecological corridors, and clear disparities occur between mountainous and plains regions. In this study, the change in slope was primarily explored in the evaluation of geographical attributes. The 2000, 2010, and 2020 geographic elevation data of the Wuhan metropolitan area were evaluated using the main guidelines of comprehensive management planning for soil and water conservation (GB/T15772-2008).
- Weight calculationAccording to previous research [40], the effects of natural conditions and human disturbance must be considered in the construction of a resistant surface. The importance of each element is represented by the increment value of each weight (). Patch connection is more critical when the weight is higher. The weights for the Wuhan metropolitan area were calculated over time using Formula (2), and the resistance was split into five levels: most important (5), very important (4), important (3), potential (2), and general (1) (Table 3).
2.3. Minimum Cumulative Resistance Model
2.4. Network Analysis
3. Results
3.1. Ecological Resistance Surface Construction
3.2. Ecological Corridor Generation
3.3. Ecological Network Structure
- Figure 6 depicts an upward trend in the average degree of ecological networks over the last three years. Figure 6 compares the 2000–2010 data with the 2010–2020 data. Over the years, the average degree first increases and then decreases, although the overall trend is stable. Further statistical analysis reveals that the most important ecological nodes in the Wuhan metropolitan area are found in the southern forests and along the western waterways. The central and southern regions have the strongest network connectivity, and the mutual influence among nodes is clearer, as depicted by the average degree.
- The closeness centrality group reveals an overall increasing trend (Figure 6). Closeness centrality represents the closeness of a node to other nodes. The closeness centrality of the Wuhan metropolitan area expands as the city grows. The most important nodes are located around Wuhan and extend to the southern forest (Figure 6). The important nodes are also centered in the southern forest and agricultural area.
- The overall indirect centrality of ecological networks has declined over the years (Figure 6). Despite the consistency in the number of the most important nodes over the past 20 years, the number of important nodes has reduced by 31.25% due to a decrease in the number of corridors. This directly influences the network scope of information dissemination, lowering the ecological network ability to control information and resource exchange among nodes.
- Figure 6 demonstrates that the overall clustering coefficient has been increasing over the study period. The Wuhan metropolitan area’s overall connectivity is improving. The top half of the table demonstrates that, while the network propagation scope is weakening, the network connectivity and wholeness have expanded over the years. Consequently, the “near-center potential” was chosen to assess the changes in the overall ecological network to further study the entire network hierarchy and clarify the network structural stability. The closeness centralization of the Wuhan urban area has weakened over the years, as shown in the bottom half of the table. According to the findings of the network structure study, the network closeness centralization in the Wuhan metropolitan area has decreased, its variability has decreased, and its connectivity and balance have increased.
4. Discussion
4.1. Relationship between Network Analysis Indicators and Network Resilience
- The network indicators of nodes have an important connection with the overall network structure. With the simplification of the network structure over 20 years, it is concluded from the changes of clustering coeifficent and closeness centralization that the overall ecological network structure of Wuhan metropolitan area tends to be stable.
- The overall increase in the average degree index of the nodes within the network represents an increase in the average degree of the nodes within the network, an increase in the structural resilience of the nodes, and an increase in the stability of the equilibrium of the network.
- In past 20 years, the increase in closeness centrality makes the connectivity between nodes within the network enhanced, the functional resilience of nodes enhanced, and the circulation of material and information within the network enhanced.
- The yearly decrease in betweeness centrality indicates a weakening of structural variability within the network, an increase in functional resilience of important nodes, a weakening of the more centripetal overall network, and a more even index of all nodes in the network.
4.2. Impact of Network Analysis of Regional Ecological Security Patterns
4.2.1. Strengthening of Node
4.2.2. Strengthening of Node Connectivity
4.3. The Impact of Constructed Ecological Networks on Eco-Regional Communities
4.4. Limitations and Further Research Directions
5. Conclusions
Author Contributions
Funding
Institutional Review Board Statement
Informed Consent Statement
Data Availability Statement
Acknowledgments
Conflicts of Interest
References
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Construction Theory | Theoretical Characteristics | Reference |
---|---|---|
Minimum consumption distance method | Ecological sources and corridors are combined to establish landscape ecological security patterns. | Zhang [19] |
The resistance surface is created according to the “source-sink” theory and the flexible weighting factor. | Theau [20] | |
Quantifying corridor width Biasing the impact of roads on species migration corridors. | Liu [21] | |
Graph theory | Network structure maps constructed based on Euclidean distance or minimum cost distance to establish the degree of network connectivity at different landscape levels. | Shahram [22] |
Measuring overall network density based on patch node degree and association degree. | Foltête [23,24] | |
Current theory | Quantifying the stochastic migration corridors of species, the Key network nodes and important conservation areas. | Castilho [25] |
Measure and analyze multiple potential corridors in the network. | Dickson [26] | |
Corridor efficiency and functionality are evaluated. | Bleyhl [27] |
Geographic Number | Land Property |
---|---|
01 | Arable Land |
03 | Woodland |
04 | Grassland |
05 | Construction Land |
06 | Mine Silo Storage land |
07 | Residential Land |
10 | Transportation Land |
11 | Land for water and water conservancy facilities |
Assignment | Land Use Type | Fractional Vegetation Cover | Slope |
---|---|---|---|
1 | Waters, nature reserves | −0.2–0.03 | 0–3 |
2 | Woodland | 0.03–0.07 | 3–8 |
3 | Arable land, grassland | 0.07–0.14 | 8–15 |
4 | Bare land, facility land | 0.14–0.23 | 15–25 |
5 | Urban construction land | 0.23–0.62 | >25 |
Weights for 2000 | 0.671 | 0.199 | 0.13 |
Weights for 2010 | 0.668 | 0.197 | 0.135 |
Weights for 2020 | 0.713 | 0.149 | 0.138 |
Name | Formula | Coefficient Description |
---|---|---|
Vegetation cover | and are the maximum and minimum normalized difference vegetation index () values of vegetation cover in the Wuhan urban area, respectively [43]. | |
Weight calculation | I denotes the pre-change resistance factor, while denotes the resistance factor after the change [33]. The ecological threat is higher at a higher [44]. | |
Minimum cumulative resistance | f denotes the value of the minimum cumulative resistance, denotes the spatial distance of species from source j to landscape unit i; denotes the resistance coefficient of landscape unit i to the movement of a species; f denotes the positive correlation between the minimum cumulative resistance and ecological processes [45]. |
Name | Formula | Coefficient Description |
---|---|---|
Average degree | represents the average degree of node i, which is used to calculate node i and other j nodes. Average degree measures the degree of each node in the whole network. The higher the aggregation degree, the greater the average degree, and the greater the inter-node connection, which is more conducive to the formation of a stable network structure. The average degree reflects the degree of equality or importance of nodes [48]. | |
Betweenness centrality | represents the betweenness centrality of node i, represents the number of shortest paths from i to j, and is the number of nodes passing through the shortest paths from i to j. A node with a low average degree may have a high intermediate centrality. An indirect centrality reflects the ability of a node to control other nodes to exchange information and resources [49]. | |
Closeness centrality | represents the closeness centrality of node i. The smaller the average shortest distance of a node, the greater the closeness centrality. The closeness centrality of a point is the reciprocal of the sum of the shortcut distances between the point and all other points in the network. It reflects the relative accessibility of the node in the network. Therefore, the higher the closeness centrality value of a node, the stronger the node accessibility [50]. | |
Clustering coefficient | represents the clustering coefficient of node i, and represents the number of links between neighbors of node i. The average clustering coefficient describes the clustering degree of nodes in network. The higher the aggregation degree, the higher the inter-node connection degree, which is more conducive to the formation of a stable network structure [51]. | |
Closeness centralization | represents the closeness centralization of network. denotes the maximum closeness centrality of the point, and denotes the relative closeness centrality of a point. The higher the closeness centrality potential, the greater the difference between network nodes, and the weaker the accessibility. In contrast, the smaller the difference between nodes in a network, the greater the connectivity balance, and the stronger the accessibility [52]. |
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Xu, L.; Zhang, Z.; Tan, G.; Zhou, J.; Wang, Y. Analysis on the Evolution and Resilience of Ecological Network Structure in Wuhan Metropolitan Area. Sustainability 2022, 14, 8580. https://doi.org/10.3390/su14148580
Xu L, Zhang Z, Tan G, Zhou J, Wang Y. Analysis on the Evolution and Resilience of Ecological Network Structure in Wuhan Metropolitan Area. Sustainability. 2022; 14(14):8580. https://doi.org/10.3390/su14148580
Chicago/Turabian StyleXu, Liquan, Zhentian Zhang, Gangyi Tan, Junqing Zhou, and Yang Wang. 2022. "Analysis on the Evolution and Resilience of Ecological Network Structure in Wuhan Metropolitan Area" Sustainability 14, no. 14: 8580. https://doi.org/10.3390/su14148580