Research Article | | Peer-Reviewed

Suitability Evaluation and Analysis of the Human Settlement-Environment-Energy Coupling System Based on Information Entropy and Artificial Intelligence Algorithms

Received: 27 April 2026     Accepted: 4 June 2026     Published: 9 June 2026
Views:       Downloads:
Abstract

To address the issues of insufficient granularity and ambiguous identification of key driving factors in the evaluation of the Human Settlement-Environment-Energy (HSEE) coupling system, this study takes 30 Chinese provinces as research objects and constructs an interpretable coupling evaluation model based on "information entropy + artificial intelligence" using panel data from 2003 to 2023. Using classic AI algorithms (BP neural network, PCA, and SVM) combined with the entropy weight method, the model was constructed. The entropy weight method and PCA respectively calculated the system suitability scores, and the robustness was validated by the Spearman correlation test (r = 0.9392). Indicator importance was identified via BP neural network, SVM, and the Garson algorithm, and comprehensive weights were determined using the rank average method. The results show that: during the study period, the national average system suitability continuously increased with an average annual growth rate of 3.8%; eastern coastal provinces significantly outperformed western and northeastern regions; per capita water resources, per capita local fiscal revenue, and residential consumption level are the core driving factors; infrastructure indicators exhibit diminishing marginal returns; energy consumption and environmental protection indicators show nonlinear differentiation characteristics. This study integrates objective weighting and machine learning interpretability to provide a standardized methodological framework for evaluating the HSEE coupling system, offering data support for regional human settlement quality improvement and sustainable development policy making.

Published in International Journal of Energy and Environmental Science (Volume 11, Issue 3)
DOI 10.11648/j.ijees.20261103.11
Page(s) 47-54
Creative Commons

This is an Open Access article, distributed under the terms of the Creative Commons Attribution 4.0 International License (http://creativecommons.org/licenses/by/4.0/), which permits unrestricted use, distribution and reproduction in any medium or format, provided the original work is properly cited.

Copyright

Copyright © The Author(s), 2026. Published by Science Publishing Group

Keywords

Human Settlement-Environment-Energy Coupling System, Information Entropy, Garson, Artificial Intelligence Algorithms

1. Introduction
With economic development and social progress, people increasingly value the comfort of human settlements. The complex coupling among human settlement systems, environmental systems, and energy systems has become a research hotspot. Comprehensive evaluation models for the Human Settlement-Energy-Environment (HSEE) coupling system for system coupling analysis (Xiang et al., 2025) have gained increasing attention. For instance, artificial intelligence algorithms such as principal component analysis and the entropy weight method are now widely applied to quantitative assessments of system suitability across provinces. However, fine-grained evaluation of HSEE coupling system suitability and identification of its key driving factors remain lacking. To address this gap, this study takes 30 Chinese provinces as examples, uses PCA and the entropy weight method to calculate provincial system suitability scores, conducts Spearman correlation analysis to verify the feasibility of the evaluation results, and then introduces machine learning algorithms (SVM and BP neural network) to identify key driving factors.
2. Materials and Methods
2.1. Overview of the Research Area
China has a vast territory with significant regional differentiation, presenting distinct spatial disparities in system suitability. Climatically, China spans five temperature zones from south to north: tropical, subtropical, warm temperate, mid-temperate, and cold temperate, and also includes a unique plateau climate zone, forming five climate types: tropical monsoon, subtropical monsoon, temperate monsoon, temperate continental, and plateau mountain climate, resulting in diverse regional water-heat combinations. Socioeconomically, provincial economic development levels are uneven, and population distribution patterns and urbanization processes show significant gradient differences. In energy consumption and ecological environment, regional development conflicts are also prominent: northern regions have strong winter heating demand and relatively high shares of fossil energy consumption, accompanied by prominent air pollution issues; southern regions have more diversified energy structures with relatively higher proportions of clean energy such as hydropower and biomass, and the forms and degrees of environmental pressure differ significantly from those in northern regions. Given the regional imbalance characteristics of human settlements, ecological quality, and energy consumption, studying the coupling coordination of human settlement-environment-energy systems across Chinese regions from the perspective of residents' subjective well-being has important theoretical value and practical significance .
2.2. Theoretical Framework
The comprehensive evaluation method combining information entropy and artificial intelligence algorithms is an important tool that can effectively handle multi-dimensional indicator dimensionality reduction, objective weighting, and identification of key driving factors. This combined approach integrates linear dimensionality reduction, information entropy weighting, and ensemble learning algorithms. It can extract core features from high-dimensional system indicators, provide transparent and interpretable evaluation results, facilitate communication between interdisciplinary researchers and policy makers, and support data-driven regional sustainable development strategies and resident well-being improvement policy design.
Therefore, this study takes 30 Chinese provinces as examples, uses PCA and the entropy weight method to calculate provincial system suitability scores, conducts Spearman correlation analysis to verify the feasibility of the evaluation results, and then introduces BP neural network and SVM models to identify key driving factors. The indicator system uses the HSEE framework (Table 1) , which consists of three subsystems: human settlement, environment, and energy. Indicators are classified into positive and negative types for subsequent evaluation. Positive indicators mean that larger values indicate higher system suitability; negative indicators mean that larger values indicate lower system suitability. Using PCA and the entropy weight method separately ensures objectivity of scoring. Spearman correlation analysis between the two methods guarantees the stability of results. The introduction of multiple machine learning models overcomes the bias of single models in driving factor identification. Finally, the rank average is used as the comprehensive weight ranking to further enhance result accuracy.
Table 1. HSEE Coupling System Suitability Evaluation Indicator System.

Target Layer

System Layer

NO.

Indicator Layer

Indicator Type

Human Settlement-Environment-Energy Coupling System Suitability

Human Settlement Subsystem

I1

Climate Comfort (UTCI) (℃)

Positive

I2

Number of Medical and Health Institutions (units)

Positive

I3

Per Capita Disposable Income of Residents (RMB)

Positive

I4

Number of Beds in Medical and Health Institutions (units)

Positive

I5

Education Level (%)

Positive

I6

Per Capita Local Fiscal Revenue (RMB/person)

Positive

I7

Resident Consumption Level (RMB)

Positive

I8

Population Density (persons/km²)

Negative

I9

Per Capita GDP (RMB)

Positive

I10

Urban Registered Unemployment Rate (%)

Negative

Environment Subsystem

I11

Per Capita Residential Floor Space (m²)

Positive

I12

Per Capita Park Green Area (m²)

Positive

I13

Green Coverage Rate of Built-up Areas (%)

Positive

I14

Harmless Treatment Rate of Domestic Waste (%)

Positive

I15

Sewage Treatment Rate (%)

Positive

I16

Number of Urban Road Lighting Lamps (thousand units)

Positive

I17

Forest Coverage Rate (%)

Positive

I18

Per Capita Urban Road Area (m²)

Positive

I19

Population Affected by Natural Disasters (10,000 persons)

Negative

I20

Number of Wastewater Treatment Facilities (sets)

Positive

Energy Subsystem

I21

Total Water Consumption

(10⁸ m³)

Negative

I22

Per Capita Water Resources (m³/person)

Positive

I23

Total COD Emissions (tons)

Negative

I24

CO₂ Emissions (10⁶ tons)

Negative

I25

Total Energy Consumption (10,000 tons of SCE)

Negative

I26

Total Ammonia Nitrogen Emissions (10,000 tons)

Negative

I27

Urban Gas Penetration Rate (%)

Positive

I28

Electricity Consumption

(10⁸ kWh)

Negative

I29

Urban Water Penetration Rate (%)

Positive

I30

Hazardous Waste Generation (10,000 tons)

Negative

2.3. Input and Output Data
This study takes 30 Chinese provinces as research objects. Based on the HSEE model, 30 indicators covering three subsystems (human settlement, environment, energy) are selected. The selected 30 human settlement-environment-energy coupling system suitability indicators are used as input data, and suitability scores and indicator weights are used as output data. Data sources: China Statistical Yearbook (2003-2023); China Urban-Rural Construction Statistical Yearbook (2003-2023); China Environmental Statistical Yearbook (2003-2023); China Social Statistical Yearbook (2003-2023).
2.4. Artificial Intelligence Methods
2.4.1. Scoring Methods
Principal Component Analysis (PCA) : PCA is an important data dimensionality reduction method. Its core idea is to map high-dimensional data to a low-dimensional space through linear space transformation, where the low-dimensional data are uncorrelated and their linear combinations can reflect most of the information of the high-dimensional data, thus achieving data compression and redundancy removal.
Entropy Weight Method : The entropy weight method is an objective weighting approach. Its core lies in automatically determining weights using the dispersion of each indicator: calculating the information entropy of each indicator; a smaller entropy value indicates greater variation and more information contained in the indicator; then weights are determined based on the coefficient of difference (1 – entropy); finally, the normalized values of each indicator are weighted and summed to obtain a comprehensive score for each sample. This method is completely data-driven, avoids subjective weighting bias, and higher scores indicate better system suitability for that region in that year.
2.4.2. Weight Analysis Methods
BP (Back Propagation) neural network is a feedforward artificial neural network proposed by Rumelhart and McClelland . The BP neural network approximates arbitrarily complex functional relationships through nonlinear mapping, making it particularly suitable for modeling and prediction of complex systems. Its adaptive learning ability, strong fault tolerance, and wide applicability also provide theoretical foundations for comprehensive evaluation and system prediction. This study uses the BP neural network combined with the Garson algorithm to quantify the relative importance of the 30 input indicators on suitability scores. This method analyzes the connection weights of the BP neural network to measure the contribution of each indicator to the output. The calculation process is as follows:
Extract network weights: Obtain two weight matrices from the trained network: W1 (weight matrix from input layer to hidden layer) and W2 (weight matrix from hidden layer to output layer).
Calculate initial importance for each indicator: For the i-th input indicator, iterate over all hidden neurons j, take the absolute value of the product of the input weight and output weight, and accumulate:
Impi=jHW1j,i×W2j(1)
Normalize to percentage: Sum the initial importance of all indicators, then calculate the percentage for each indicator:
Weighti=Impik=130Impk×100%(2)
Support Vector Machine (SVM): SVM maps data to a high-dimensional feature space via a kernel function and finds the optimal hyperplane for class separation, making it especially suitable for small-sample classification problems . Its advantages include theoretical completeness, a unique global optimal solution, and good robustness to sample noise. In prediction tasks, the radial basis function (RBF) kernel is most commonly used for flexibly capturing nonlinear relationships. However, its performance highly depends on hyperparameter selection, and computational complexity increases significantly with sample size, limiting its application in large-scale data .
2.4.3. Correlation Analysis Method
Spearman correlation coefficient : The Spearman rank correlation coefficient is a nonparametric statistical method used to measure the strength of a monotonic relationship between two variables, without requiring normal distribution or linear relationship. It is calculated based on the ranks of the variables rather than the original values, by applying Pearson correlation to the ranks. Its range is [-1,1], with absolute values closer to 1 indicating a stronger monotonic association.
2.5. Analysis Process
(1) Data preprocessing: Handle unit rows, clean missing values, and standardize the data for the entropy weight method and PCA scoring.
(2) System suitability scoring: Use the entropy weight method and PCA separately to score system suitability for each province and each year, then perform Spearman correlation analysis on the two model results. If the results are highly consistent (Spearman correlation coefficient > 0.8), the evaluation results of the two models are considered robust, and the entropy weight method results can be selected as the final evaluation results for subsequent weight analysis.
(3) Indicator weight analysis: Use SVM and BP neural network models to analyze indicator weights for provincial system suitability scores, combine them with the weights generated by the entropy weight method during scoring, and finally take the rank average of the three methods as the comprehensive weight ranking
Figure 1. National Average Suitability Score from 2003 to 2023.
3. Result Analysis
3.1. Scoring Results
This study used the entropy weight method and PCA to score national system suitability. Spearman correlation analysis between the two model scores yielded a coefficient of 0.9392, indicating high consistency between the two models (correlation coefficient > 0.8). Either can be selected. Since the HSEE evaluation framework includes multiple dimensions, the entropy weight method scores were used for feature importance analysis to preserve dimensional interpretability.
From the evaluation results: between 2003 and 2023, the national average suitability score (Figure 1) increased from 0.18 to 0.41, with an average annual growth rate of approximately 3.8%. As shown in Figure 2, eastern coastal provinces consistently maintained a leading position in residential suitability, while western and northeastern regions scored relatively lower.
Specifically, from the 2023 suitability scores (Figure 2(d)):
The top five provinces in 2023: Guangdong (0.566), Zhejiang (0.553), Jiangsu (0.541), Beijing (0.511), Shanghai (0.515).
The bottom five provinces: Gansu (0.288), Ningxia (0.300), Xinjiang (0.319), Qinghai (0.351), Heilongjiang (0.339).
Figure 2. Suitability Scores of Each Province from 2003 to 2023: (a)year 2003; (b)year 2010; (c)year 2017; (d)year 2023.
3.2. Weight Analysis Results
The core indicators identified by the three artificial intelligence algorithms—entropy weight method, SVM, and BP neural network—showed high consistency.
For each indicator, the arithmetic mean of its entropy weight rank, SVM rank, and BP neural network rank was calculated, and then indicators were sorted by average rank (a smaller average rank indicates higher comprehensive importance). The ranking results (Table 2) show:
(1) Economic foundation and resource endowment are primary driving factors: per capita water resources, per capita local fiscal revenue, resident consumption level, and per capita GDP rank high. Resident consumption level ranks first in the BP neural network, indicating that consumption vitality has a strong nonlinear positive effect on improving human settlements.
(2) Returning indicator weights to each subsystem and re-ranking: In the energy subsystem, the top three indicators by average rank are per capita water resources, total energy consumption, and total COD emissions. In the human settlement subsystem, the top three are per capita local fiscal revenue, resident consumption level, and number of medical and health institutions. In the environment subsystem, the top three are forest coverage rate, number of wastewater treatment facilities, and per capita urban road area.
(3) Infrastructure investment exhibits nonlinear saturation characteristics: the number of wastewater treatment facilities and the number of urban road lighting lamps show prominent importance in the entropy weight method and SVM but drop sharply in the BP neural network, indicating diminishing marginal benefits after facility numbers exceed thresholds. Therefore, efficiency rather than quantity expansion should be emphasized.
(4) Total energy consumption shows methodological divergence: total energy consumption has low importance in the entropy weight method and SVM but jumps to third in the BP neural network, suggesting complex interactions with industrial structure and energy efficiency, with nonlinearly amplified impacts in high-energy-consumption regions.
Table 2. Weight Analysis Using Rank Average Method of Three Models.

Comprehensive Rank

Indicator

Entropy Weight Rank

SVM Rank

BP Neural Network Rank

Average Rank

1

Per Capita Water Resources

1 (0.1141)

2 (0.0900)

13 (0.03243)

5.333333333

2

Per Capita Local Fiscal Revenue

2 (0.0933)

4 (0.0822)

12 (0.0364)

6

3

Resident Consumption Level

9 (0.0582)

9 (0.0577)

1 (0.0603)

6.333333333

4

Forest Coverage Rate

11 (0.0406)

8 (0.0584)

2 (0.0530)

7

5

Number of Medical and Health Institutions

4 (0.0770)

1 (0.0972)

17 (0.0307)

7.333333333

6

Per Capita GDP

8(0.0595)

10 (0.0539)

4 (0.0441)

7.333333333

7

Number of Wastewater Treatment Facilities

3(0.0787)

3 (0.0884)

25 (0.0255)

10.33333333

8

Per Capita Disposable Income of Residents

6(0.0666)

7 (0.0596)

20 (0.0286)

11

9

Per Capita Urban Road Area

13(0.0309)

12 (0.0371)

8 (0.03889)

11

10

Number of Urban Road Lighting Lamps

5(0.0748)

6 (0.0665)

23 (0.0272)

11.33333333

11

Per Capita Park Green Area

14(0.0179)

16 (0.0171)

6 (0.0411)

12

12

Education Level

10(0.0493)

11 (0.0426)

16 (0.0314)

12.33333333

13

Number of Beds in Medical and Health Institutions

7(0.0633)

5 (0.0678)

28 (0.0218)

13.33333333

14

Total Water Consumption

17(0.0140)

17 (0.0169)

7 (0.0389)

13.66666667

15

Sewage Treatment Rate

19(0.0128)

19 (0.0162)

5 (0.0414)

14.33333333

16

Total Energy Consumption

20(0.0127)

20 (0.0143)

3 (0.0450)

14.33333333

17

Per Capita Residential Floor Space

12(0.0315)

13 (0.0278)

21 (0.0285)

15.33333333

18

Total COD Emissions

18(0.0134)

18 (0.0165)

18 (0.0305)

18

19

Green Coverage Rate of Built-up Areas

22(0.0102)

22 (0.0082)

11 (0.0369)

18.33333333

20

Population Density

15(0.0157)

15 (0.0176)

27 (0.247)

19

21

Harmless Treatment Rate of Domestic Waste

16(0.0144)

14 (0.0198)

30 (0.0132)

20

22

Urban Gas Penetration Rate

27(0.0050)

27 (0.0038)

10 (0.0383)

21.33333333

23

Electricity Consumption

23(0.0067)

23 (0.0063)

19 (0.0303)

21.66666667

24

Total Ammonia Nitrogen Emissions

26(0.0058)

25 (0.0053)

14 (0.0324)

21.66666667

25

Climate Comfort (UTCI)

21(0.0117)

21 (0.0118)

24 (0.0267)

22

26

CO₂ Emissions

29(0.0034)

29 (0.0024)

9 (0.0384)

22.33333333

27

Urban Registered Unemployment Rate

25(0.0060)

26 (0.0043)

22 (0.0282)

24.33333333

28

Urban Water Penetration Rate

30(0.0027)

30 (0.0013)

15 (0.0317)

25

29

Population Affected by Natural Disasters

24(0.0062)

24 (0.0060)

29 (0.0183)

25.66666667

30

Hazardous Waste Generation

28(0.0039)

28 (0.0031)

26 (0.0252)

27.33333333

*Values in parentheses after ranks are the original weights for that indicator under the respective evaluation method. When average ranks are equal, the order is fine-tuned by original importance values: an indicator is ranked ahead of another if any two of its model ranks are smaller.
4. Conclusion
4.1. Spatiotemporal Evolution Characteristics
The national average suitability score increased steadily from 0.18 in 2003 to 0.41 in 2023, with an average annual growth rate of about 3.8%, showing a sustained upward trend. Notably, growth was particularly significant during the late period of the "Eleventh Five-Year Plan" (2008–2010) and the middle-late period of the "Thirteenth Five-Year Plan" (2018–2020), corresponding respectively to the strengthening of energy-saving and emission-reduction policies and the acceleration of ecological civilization construction. It is worth noting that the score growth rate slowed slightly after 2020, possibly related to the short-term impact of the COVID-19 pandemic on economic activities and public services, but the overall upward trend remained unchanged, indicating that China has achieved sustained results in improving human settlements, optimizing energy structures, and environmental governance.
Although national system suitability shows a continuous increasing trend over time, the spatial pattern of "high in the east, low in the west, north-south differentiation" has not fundamentally changed. Future policy support and resource investment should be strengthened in western and northeastern regions.
4.2. Comparison with Existing Studies
The results of this study are consistent with previous research: per capita GDP, income level, and medical resources are core factors affecting livability, confirming the supporting role of economic and social foundations on human settlement quality. Compared with traditional single evaluation methods, this study further reveals that the importance of wastewater treatment facilities and urban road lighting lamps changes significantly in nonlinear models, indicating that after infrastructure reaches a certain threshold, its improvement effect on livability exhibits diminishing marginal benefits rather than simple linear growth. This finding enriches the theoretical understanding of human settlement science and provides more precise targets for policy formulation. Furthermore, this study introduces interpretable machine learning into coupling system weight analysis, breaking through the limitation of traditional methods that can only characterize linear relationships, enabling quantitative identification of nonlinear impacts of driving factors.
4.3. Hybrid Strategy
This study adopts a hybrid strategy of "information entropy + artificial intelligence algorithms", balancing the objectivity of comprehensive evaluation and the nonlinear identification capability of driving factors. Compared with single methods, the cross-validation framework can effectively avoid weight bias and model overfitting. The Garson algorithm is used to analyze BP neural network connection weights, achieving interpretability of the black-box model. The rank average method integrates importance rankings from multiple models to enhance result stability and reliability. This methodological system can provide a standardized and generalizable technical path for complex coupling system evaluation.
4.4. Limitations and Future Research
This study still has the following limitations:
(1) The weight calculation results heavily depend on the accuracy of the scoring system. If the entropy weight method and PCA calculations are incorrect, the subsequent weight analysis will be significantly affected.
(2) The model does not fully account for time lag effects, such as the long-term cumulative impacts of pollution emissions and energy consumption on human settlements.
(3) The cluster analysis is based on scores from the recent three years and does not fully utilize the dynamic evolution information from the 20-year time series. Future research can introduce Long Short-Term Memory (LSTM) networks for spatiotemporal prediction and combine causal machine learning algorithms (e.g., causal inference methods) to verify causal relationships among driving factors.
Abbreviations

HSEE

Human Settlement-Environment-Energy

AI

Artificial Intelligence

SVM

Support Vector Machine

BP Neural Network

Back Propagation Neural Network

PCA

Principal Component Analysis

UTCI

Universal Thermal Climate Index

COD

Chemical Oxygen Demand

Acknowledgments
This work was supported by the National Natural Science Foundation of China (No. U24A20615; No. 52179001).
Author Contributions
Wenjie Qi: Conceptualization, Data curation, Methodology, Visualization, Writing – original draft
Xiaohua Yang: Funding acquisition, Supervision
Weiqi Xiang: Data curation, Methodology, Visualization, Writing – review & editing
Conflicts of Interest
The authors declare no conflicts of interest.
References
[1] Xiang, W., Yang, X., Yan, X., Wu, F., Li, Y., Zhang, Q., Zhang, J., Liu, Q., et al. A new coupling evaluation method for human settlement-environment-energy systems: Enhancing residents’ happiness. Habitat International. 2025, 164, 103502.
[2] Xiong, S. A unified framework of principal component analysis and factor analysis. Journal of Multivariate Analysis. 2026, 211, 105529.
[3] Jia, H. L., Sun, J. L., Wei, H., et al. Complex fault detection technology based on PCA ant tracking attribute and its application. Petroleum Geology and Engineering. 2026, 40(2), 10-16. (in Chinese).
[4] Li, Z., Luo, Z.J., Wang, Y., Fan, G.Y., Zhang, J.M. Suitability evaluation system for the shallow geothermal energy implementation in region by entropy weight method and TOPSIS method. Renewable Energy. 2022, 184, 564-576.
[5] Xue, Y., Sun, Y., Zhou, J., Peng, L., Zhou, X. Multiattribute decision-making in wargames leveraging the entropy-weight method in conjunction with deep reinforcement learning. IEEE Transactions on Games. 2024, 16(1), 151-161.
[6] Rumelhart, D.E., McClelland, J.L. Explorations in parallel distributed processing: A handbook of models, programs and exercises. 1988.
[7] Cortes, C., Vapnik, V. Support-vector networks. Machine Learning. 1995, 20(3), 273-297.
[8] Pumain, D., et al. Machine Learning for Spatial Environmental Data: Theory, applications and software. Cybergeo. 2010, 371-377.
[9] Ji, H., Zhang, X., Wang, T., Yang, K., Jiang, J., Xing, Z. Oil spill area prediction model of submarine pipeline based on BP neural network and convolutional neural network. Process Safety and Environmental Protection. 2025, 199, 107264.
[10] Li, J. Y., Li, Y. D., Song, J.G., Zhang, J., Zhang, S.C. Quantum Support Vector Machine for Classifying Noisy Data. IEEE Transactions on Computers. 2024, 73, 2233-2247.
[11] Pignalberi, A., Giannattasio, F., Truhlik, V., Coco, I., Pezzopane, M., Alberti, T. Investigating the Main Features of the Correlation Between Electron Density and Temperature in the Topside Ionosphere Through Swarm Satellites Data. Journal of Geophysical Research-Space Physics. 2024, 129, e2023JA032201.
[12] Tu, S., Li, C., Shepherd, B.E. Between- and Within-Cluster Spearman Rank Correlations. Statistics in Medicine. 2025, 44, e10326.
[13] Marquardt, T., Momber, A.W. Interaction effects between profile parameters and free surface energies of blast-cleaned low-carbon steel substrates. Journal of Adhesion. 2025, 101, 1869-1883.
[14] Ly, A., Marsman, M., Wagenmakers, E.J. Analytic posteriors for Pearson's correlation coefficient. Statistica Neerlandica. 2018, 72, 4-13.
[15] Valero-Carreras, D., Alcaraz, J., Landete, M. Comparing two SVM models through different metrics based on the confusion matrix. Computers & Operations Research. 2023, 152, 106131.
Cite This Article
  • APA Style

    Qi, W., Yang, X., Xiang, W. (2026). Suitability Evaluation and Analysis of the Human Settlement-Environment-Energy Coupling System Based on Information Entropy and Artificial Intelligence Algorithms. International Journal of Energy and Environmental Science, 11(3), 47-54. https://doi.org/10.11648/j.ijees.20261103.11

    Copy | Download

    ACS Style

    Qi, W.; Yang, X.; Xiang, W. Suitability Evaluation and Analysis of the Human Settlement-Environment-Energy Coupling System Based on Information Entropy and Artificial Intelligence Algorithms. Int. J. Energy Environ. Sci. 2026, 11(3), 47-54. doi: 10.11648/j.ijees.20261103.11

    Copy | Download

    AMA Style

    Qi W, Yang X, Xiang W. Suitability Evaluation and Analysis of the Human Settlement-Environment-Energy Coupling System Based on Information Entropy and Artificial Intelligence Algorithms. Int J Energy Environ Sci. 2026;11(3):47-54. doi: 10.11648/j.ijees.20261103.11

    Copy | Download

  • @article{10.11648/j.ijees.20261103.11,
      author = {Wenjie Qi and Xiaohua Yang and Weiqi Xiang},
      title = {Suitability Evaluation and Analysis of the Human Settlement-Environment-Energy Coupling System Based on Information Entropy and Artificial Intelligence Algorithms},
      journal = {International Journal of Energy and Environmental Science},
      volume = {11},
      number = {3},
      pages = {47-54},
      doi = {10.11648/j.ijees.20261103.11},
      url = {https://doi.org/10.11648/j.ijees.20261103.11},
      eprint = {https://article.sciencepublishinggroup.com/pdf/10.11648.j.ijees.20261103.11},
      abstract = {To address the issues of insufficient granularity and ambiguous identification of key driving factors in the evaluation of the Human Settlement-Environment-Energy (HSEE) coupling system, this study takes 30 Chinese provinces as research objects and constructs an interpretable coupling evaluation model based on "information entropy + artificial intelligence" using panel data from 2003 to 2023. Using classic AI algorithms (BP neural network, PCA, and SVM) combined with the entropy weight method, the model was constructed. The entropy weight method and PCA respectively calculated the system suitability scores, and the robustness was validated by the Spearman correlation test (r = 0.9392). Indicator importance was identified via BP neural network, SVM, and the Garson algorithm, and comprehensive weights were determined using the rank average method. The results show that: during the study period, the national average system suitability continuously increased with an average annual growth rate of 3.8%; eastern coastal provinces significantly outperformed western and northeastern regions; per capita water resources, per capita local fiscal revenue, and residential consumption level are the core driving factors; infrastructure indicators exhibit diminishing marginal returns; energy consumption and environmental protection indicators show nonlinear differentiation characteristics. This study integrates objective weighting and machine learning interpretability to provide a standardized methodological framework for evaluating the HSEE coupling system, offering data support for regional human settlement quality improvement and sustainable development policy making.},
     year = {2026}
    }
    

    Copy | Download

  • TY  - JOUR
    T1  - Suitability Evaluation and Analysis of the Human Settlement-Environment-Energy Coupling System Based on Information Entropy and Artificial Intelligence Algorithms
    AU  - Wenjie Qi
    AU  - Xiaohua Yang
    AU  - Weiqi Xiang
    Y1  - 2026/06/09
    PY  - 2026
    N1  - https://doi.org/10.11648/j.ijees.20261103.11
    DO  - 10.11648/j.ijees.20261103.11
    T2  - International Journal of Energy and Environmental Science
    JF  - International Journal of Energy and Environmental Science
    JO  - International Journal of Energy and Environmental Science
    SP  - 47
    EP  - 54
    PB  - Science Publishing Group
    SN  - 2578-9546
    UR  - https://doi.org/10.11648/j.ijees.20261103.11
    AB  - To address the issues of insufficient granularity and ambiguous identification of key driving factors in the evaluation of the Human Settlement-Environment-Energy (HSEE) coupling system, this study takes 30 Chinese provinces as research objects and constructs an interpretable coupling evaluation model based on "information entropy + artificial intelligence" using panel data from 2003 to 2023. Using classic AI algorithms (BP neural network, PCA, and SVM) combined with the entropy weight method, the model was constructed. The entropy weight method and PCA respectively calculated the system suitability scores, and the robustness was validated by the Spearman correlation test (r = 0.9392). Indicator importance was identified via BP neural network, SVM, and the Garson algorithm, and comprehensive weights were determined using the rank average method. The results show that: during the study period, the national average system suitability continuously increased with an average annual growth rate of 3.8%; eastern coastal provinces significantly outperformed western and northeastern regions; per capita water resources, per capita local fiscal revenue, and residential consumption level are the core driving factors; infrastructure indicators exhibit diminishing marginal returns; energy consumption and environmental protection indicators show nonlinear differentiation characteristics. This study integrates objective weighting and machine learning interpretability to provide a standardized methodological framework for evaluating the HSEE coupling system, offering data support for regional human settlement quality improvement and sustainable development policy making.
    VL  - 11
    IS  - 3
    ER  - 

    Copy | Download

Author Information
  • State Key Laboratory of Wetland Conservation and Restoration, School of Environment, Beijing Normal University, Beijing, China

  • State Key Laboratory of Wetland Conservation and Restoration, School of Environment, Beijing Normal University, Beijing, China

  • State Key Laboratory of Wetland Conservation and Restoration, School of Environment, Beijing Normal University, Beijing, China

  • Abstract
  • Keywords
  • Document Sections

    1. 1. Introduction
    2. 2. Materials and Methods
    3. 3. Result Analysis
    4. 4. Conclusion
    Show Full Outline
  • Abbreviations
  • Acknowledgments
  • Author Contributions
  • Conflicts of Interest
  • References
  • Cite This Article
  • Author Information