The theory of complexity suggests that local behaviors can lead to overall order, which in turn influences local behaviors [
28]. Due to the irreversibility of time, the development and evolution of both human and environment systems exhibit path dependency. The current observed interaction between human activities and the environment may be the result of fluctuations in these two subsystems from many years ago. The influence of the past on the present can be extracted through lag-coupling, allowing us to infer the present’s impact on the future [
15]. The above all demonstrate that geographic cellular automata are a viable pathway for predicting HER. Therefore, we first predict the spatial patterns of human activity intensity (HAI) and habitat quality (RSEI) for 2030 independently, using the MCCA (
Section 2.3.1) and PLUS (
Section 2.3.3) models, respectively. We then combine the change directions of the two indices from 2020 to 2030 and classify each grid cell into one of the eight HER types according to
Table 1.
2.3.1. Human Activity Intensity Prediction Based on Land Use and MCCA Models
Common methods for quantifying HAI include land-use methods and the human footprint index. Land use/cover serves as a carrier for human activities, and both the World Climate Research Programme (WCRP) [
38] and the DIVERSITAS biodiversity program [
39] have noted the importance of land cover as a comprehensive reflection of human activities. Xu established an algorithm for HAI based on the concept of construction land equivalent [
40], assigning certain weights to different land cover types on the surface and aggregating them at the county scale, but this method lacks spatial precision. The human footprint index has high spatial resolution but typically involves multiple indicators such as population density, roads and railways, and nighttime lights [
41], making predictions quite complex. The introduction of Mixed-Cell Cellular Automata (MCCA) provides insights into addressing these issues. The advantage of MCCA is its ability to simulate quantitative and continuous changes within multi-component cells, displaying the proportion of various land covers in each pixel as a percentage [
29]. This allows us to treat each cell as a unit of human activity. We convert various land cover data into continuous proportional data, assign weights to each land cover type, and ultimately aggregate to obtain the HAI within each pixel [
40]. This approach balances spatial resolution with the feasibility of predictions. The specific ideas and steps for predictions are as follows.
Based on historical land cover data and human footprint data (sourced from ref. [
15]), we calculated the human activity index (
hi) for each type of land cover. Using zonal statistics, we assessed the capacity of different land types to support human activities (
Table 2). It can be observed that HAI supported by various land types does not change significantly over time; therefore, we took the average and defined it as the human activity intensity equivalent (
hi).
The urbanization process in the plateau primarily manifests as an active adaptation process to the hypoxic and fragile ecological environment, a process of safeguarding the water tower, the maintenance of territorial integrity, service-driven processes, guest-driven processes, domestic investment stimulation, ethnic integration, and collaborative counterpart support processes [
33]. Considering the availability of data and the comprehensiveness of the driving factors, this study argues that the unique high altitude and complex terrain of Qinghai–Xizang Plateau make transportation infrastructure crucial for the expansion of human activities. Related processes such as counterpart support and guest-driven initiatives also rely on transportation. Based on this, this study identifies four key dimensions, namely active adaptation, ecological protection, infrastructure-driven, and capital-driven, with a total of 15 driving factors (
Table 3). Building on this, samples were taken from areas of land cover change/human activity expansion, and the random forest model was used to analyze the contribution of driving factors to the expansion of different land covers or human activity, while also estimating the development probability of each land-use type [
22]. This step determines the growth probability (
) for each land-use type or component via random forest classification.
We designed four scenarios, business-as-usual (BAU), city development (CD), farmland protection (FP), and ecological protection (EP), to simulate mixed land-use data for each pixel in Qinghai Province. The main parameter settings are as follows.
Neighborhood Weight. The neighborhood effect of each land-use type varies across different scenarios. In the BAU scenario, we typically determine the neighborhood weight based on the total area change (∆
TA) of each region. In the other scenarios, the neighborhood weights for land-use types are determined based on expert knowledge. For the BAU scenario, the formula for neighborhood weight
W is:
where
is the change in total area of each land-use type, and
is the largest number of land-use changes with negative growth among all types [
34]. The final calculation of neighborhood weights for each scenario is shown in
Table S1 in the Supplementary. This step defines the weight
, which influences the neighborhood effect
.
Demand prediction. Future land-use demand can be determined through various methods, such as expert judgment, linear regression, Markov chains, system dynamics models, or multi-objective planning. Given the scarcity of socioeconomic data in Qinghai Province, we used the Markov process to forecast future land-use demand, with the relevant settings shown in
Table S2 in the Supplementary. This step provides the future total area for each land-use type or component, which drives the self-adaptive coefficient
in the CA-allocation process.
Cost matrix. The cost matrix is a collection of experts’ knowledge about transition rules of mutual land-use types. A value of 1 indicates that conversion is allowed, while a value of 0 indicates that conversion is not allowed [
35], which is shown in
Table S3 in the Supplementary.
Finally, the overall probability of a land-use component
at cell
is computed as:
is the growth probability derived from a random forest using location-specific driving factors;
is the neighborhood effect, which reflects the influence of adjacent cells on the evolution of land-use component
at cell
. Its value is affected by weight
;
is a self-adaptive demand coefficient, which is determined by the Markov chain forecasting the future total area of each land-use type [
22]. Here,
have already captured most of the spatial heterogeneity across different zones (e.g., between the metropolitan area and the hinterland), as these factors vary significantly from one zone to another. The weight W only scales the neighborhood effect uniformly, and using a constant W keeps the model straightforward and ensures cross-scenario comparability.
Based on the research findings of Liang, prior to simulating with MCCA, each band of land cover (with a resolution of 30 m) was extracted. To ensure the reliability of the simulation, each band was aggregated by a factor of 8, resulting in land cover proportion data at a spatial resolution of 240 m [
29]. HAI for each pixel was calculated using a weighted method, which involves summing the products of the proportion of each land-use type within the pixel and the HAI equivalent (
hi) corresponding to each land-use type. The formula is as follows.
where
HAIk is the human activity intensity within pixel
k,
pik is the proportion of land-use type
i within pixel
k, and
hi is the human activity intensity equivalent corresponding with land-use type
i.
2.3.3. Habitat Quality Prediction Based on RSEI Index and PLUS Model
The RSEI index integrates four evaluation indicators: vegetation index, humidity component, surface temperature, and soil index, representing the four major ecological factors of greenness, humidity, heat, and dryness [
52]. It allows for rapid monitoring and evaluation of habitat quality and has been used in academia to study issues related to urbanization and ecological environment coupling [
53,
54]. The PLUS model is a cellular automaton model that integrates Land Expansion Analysis Strategies (LEASs) and multi-type random patch seeds (CARS). Compared to other cellular automaton models, this model has higher simulation accuracy [
22] and is also suitable for predicting spatial autocorrelation factors such as flood risk [
55] and crime [
56]. Given that habitat quality is also highly spatially autocorrelated raster data, this study attempts to use the PLUS model to predict RSEI, characterizing the spatiotemporal evolution of the environment system.
First, to reduce errors, considering the differences in the growing seasons of vegetation in different regions, we selected mean temperature images and median vegetation index images from the dataset for the months of April to October, using these results as land surface temperature (LST) and normalized difference vegetation index (NDVI), respectively. Subsequently, using the median ground reflectance image data from April to October, we obtained wetness (WET) and the normalized difference built-up and bareness index (NDBSI). It should be noted that the ground reflectance data was from MODIS09A1, surface temperature data from MODIS11A2, and vegetation index data from MODIS13A1. The algorithms for LST, NDVI, and NDBSI are the same across various sensors, with NDBSI being synthesized from soil index (SI) and the impervious building index (IBI). However, the calculation method for WET data is slightly different. In this study, WET underwent a K-T transformation, with the following calculation formula:
where
b1 is the red band,
b2 is the infrared band,
b3 is the blue band,
b4 is the green band,
b5 is the short infrared band,
b6 is the middle infrared
1 band, and
b7 is the middle infrared
2 band. Next, the four indices were standardized, and the modified normalized difference water index (MNDWI) was used to extract water body information to mask the index images. Principal component analysis (PCA) was then performed on the GEE platform to obtain the first principal component (PC
1). Finally, the PC
1 was standardized. In this study, the coefficients for NDVI and WET during PCA were both positive, so there was no need to take the negative of PC
1.
Referring to the process used by Chen in predicting the RSEI using the ANN-CA-Markov model, this study predicted the RSEI of Qinghai Province using the PLUS model. Firstly, the RSEI data was discretized into 10 levels at equal intervals, and NDVI, WET, NDBSI, and LST were used as driving factors [
57]. A random forest model was then applied to generate the growth probability surface for each RSEI level, which serves as the input for the subsequent allocation of future habitat quality. Secondly, the PLUS model allocates future changes in RSEI levels through its CARS (CA based on multi-type random patch seeds) module. This module integrates a self-adaptive feedback mechanism that compares the current area of each RSEI level with the future demand derived from the Markov chain and dynamically adjusts the local competition among levels. A descending threshold rule then generates random patch seeds on the growth probability surface, allowing new patches of each RSEI level to emerge and grow spontaneously. This mechanism ensures that the simulated spatial pattern of RSEI not only meets the total demand but also reproduces the patch-level dynamics observed historically [
22].
In the human–environment system, the human system can be effectively adjusted through changes in policy, technology, education, and social behavior. However, the environment system involves natural processes and their interactions, such as climate change and ecological succession, which are often characterized by high uncertainty and complexity, making them difficult to regulate. Therefore, in future habitat quality predictions, only a business-as-usual scenario is set as a comparative baseline, with no other scenarios established, predicting potential changes in the environment system based on past ecosystem path dependence characteristics. Thus, the number of future RSEI levels is derived directly from the Markov process, with the cost matrix defaulting to allow free conversion among levels, and the neighborhood weight setting method being the same as that in the business-as-usual scenario for HAI prediction. We have also validated the model using 2000–2010 data to predict the 2020 RSEI pattern, achieving a Kappa of 0.953 and an overall accuracy of 0.961. User’s and producer’s accuracies for each of the 10 RSEI levels are shown in
Figure S1 in the Supplementary. These validation results confirm the model’s capability to project habitat quality to 2030.
In summary, the entire prediction framework consists of three sequential steps, as outlined below and visualized in
Figure 4. First, human activity intensity (HAI) for 2030 is simulated using the MCCA model under four scenarios (BAU, CD, FP, EP). Second, habitat quality (RSEI) for 2030 is projected using the PLUS model under a business-as-usual scenario. Third, each grid cell is classified into one of eight human–environment relationship (HER) types (
Table 1) by comparing the directional changes in HAI and RSEI from 2020 to 2030.