journal article·2024-01-03Open access

Modeling the Spatial Distribution of Population Based on Random Forest and Parameter Optimization Methods: A Case Study of Sichuan, China

Yunzhou Chen, Shumin Wang, Ziying Gu, Fan Yang

Applied Sciences· Volume 14· Issue 1

Abstract

Spatial population distribution data is the discretization of demographic data into spatial grids, which has vital reference significance for disaster emergency response, disaster assessment, emergency rescue resource allocation, and post-disaster reconstruction. The random forest (RF) model, as a prominent method for modeling the spatial distribution of population, has been studied by many scholars, both domestically and abroad. Specifically, research has focused on aspects such as multi-source data fusion, feature selection, and data accuracy evaluation within the modeling process. However, discussions about parameter optimization methods during the modeling process and the impact of different optimization methods on modeling accuracy are relatively limited. In light of the above circumstances, this paper employs the RF model to conduct research on population spatialization with multi-source spatial information data. The study primarily explores the differences in model parameter optimization achieved through random search algorithms, grid search algorithms, genetic algorithms, simulated annealing algorithms, Bayesian optimization based on Gaussian process algorithms, and Bayesian optimization based on gradient boosting regression tree algorithms. Additionally, the study investigates the influence of different optimization algorithms on the accuracy of population spatialization modeling. Subsequently, the model with the highest accuracy is selected as the prediction model for population spatialization. Based on this model, a spatial population distribution dataset of Sichuan Province at a 1 km resolution is generated. Finally, the population dataset created in this paper is compared and validated with open datasets such as GPW, LandScan, and WorldPop. Experimental results indicate that the spatial population distribution dataset produced by the Bayesian optimization-based random forest model proposed in this paper exhibits a higher fitting accuracy with real data. The Coefficient of Determination (R2) is 0.6628, the Mean Absolute Error (MAE) is 12,459, and the Root Mean Squared Error (RMSE) is 25,037. Compared to publicly available international datasets, the dataset generated in this paper more accurately represents the spatial distribution of the population.
Source: crossref · Quality: baseline

Research context

OpenAlex topics: Impact of Light on Environment and Health · Human Mobility and Location-Based Analysis · Urban Transport and Accessibility

SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.

Affiliations

Institute of Earthquake Forecasting, Beijing 100036, China

Information Center of Ministry of Natural Resources, Beijing 100812, China

Funding

National Natural Science Foundation of China · Fundamental Research Funds of the Institute of Earthquake Forecasting, China Earthquake Administration · National High-Resolution Earth Observation Major Project

References (58)

Show source-provided references
1. The belt and road initiative: Reshaping economic geography in Central Asia?10.1016/j.jdeveco.2020.102441 ↗
2. Andrade-Pacheco, R., Savory, D.J., and Midekisa, A. (2019). Household electricity access in Africa (2000–2013): Closing information gaps with model-based geostatistics. PLoS ONE, 14.10.1371/journal.pone.0214635 ↗
3. Mapping changes in housing in sub-Saharan Africa from 2000 to 201510.1038/s41586-019-1050-5 ↗
4. Assessing the market for solar photovoltaic (PV) microgrids in Malawi
5. Melchiorri, M., Pesaresi, M., Florczyk, A.J., Corbane, C., and Kemper, T. (2019). Principles and applications of the global human settlement layer as baseline for the land use efficiency indicator—SDG 11.3. 1. ISPRS Int. J. Geoinf., 8.10.20944/preprints201810.0085.v1 ↗
6. Ehrlich, D., Melchiorri, M., Florczyk, A.J., Pesaresi, M., Kemper, T., Corbane, C., Corbane, C., Freire, S., Schiavina, M., and Siragusa, A. (2018). Remote sensing derived built-up area and population density to quantify global exposure to five natural hazards over time. Remote Sens., 10.10.3390/rs10091378 ↗
7. Exposure of developing countries to sea-level rise and storm surges10.1007/s10584-010-9959-6 ↗
8. Multi-level geospatial modeling of human exposure patterns and vulnerability indicators10.1007/s11069-012-0389-9 ↗
9. Generation of fine-scale population layers using multi-resolution satellite imagery and geospatial data10.1016/j.rse.2012.11.022 ↗
10. Assessing spread risk of COVID-19 within and beyond China in early 202010.1016/j.dsm.2022.08.004 ↗
11. Extending data for urban health decision-making: A menu of new and potential neighborhood-level health determinants datasets in LMICs10.1007/s11524-019-00363-3 ↗
12. Gridded birth and pregnancy datasets for Africa, Latin America and the Caribbean10.1038/sdata.2018.90 ↗
13. Estimating small-area populations by age and sex using spatial interpolation and statistical inference methods10.1111/j.1467-9671.2006.01013.x ↗
14. A framework for the areal interpolation of socioeconomic data10.1068/a250383 ↗
15. A framework for interpolating the population surface at the residential-housing-unit level10.2747/1548-1603.43.3.233 ↗
16. Jin, Y., Liu, R., Fan, H., Li, P., Liu, Y., and Jia, Y. (2023). Multi-Resolution Population Mapping Based on a Stepwise Downscaling Approach Using Multisource Data. Remote Sens., 15.10.3390/rs15071947 ↗
17. A review on the spatial disaggregation of socioeconomic statistical data
18. Population spatialization in China based on night-time imagery and land use data10.1080/01431161.2011.569581 ↗
19. Population estimation using geographically weighted regression10.2747/1548-1603.45.2.131 ↗
20. A semi-parametric geographically weighted (S-GWR) approach for modeling spatial distribution of population10.1016/j.ecolind.2017.11.028 ↗
21. Spatial regression models for demographic analysis10.1007/s11113-007-9051-8 ↗
22. Population-density estimation using regression and area-to-point residual kriging10.1080/13658810701492225 ↗
23. Greedy function approximation: A gradient boosting machine10.1214/aos/1013203451 ↗
24. Spatio-temporal downscaling of gridded crop model yield estimates based on machine learning10.1016/j.agrformet.2018.09.021 ↗
25. Mapping population distribution based on XGBoost using multisource data10.1109/JSTARS.2021.3125197 ↗
26. Bagging predictors10.1007/BF00058655 ↗
27. Qiu, G., Bao, Y., Yang, X., Wang, C., Ye, T., Stein, A., and Jia, P. (2020). Local population mapping using a random forest model based on remote and social sensing data: A case study in Zhengzhou, China. Remote Sens., 12.10.3390/rs12101618 ↗
28. Stevens, F.R., Gaughan, A.E., Linard, C., and Tatem, A.J. (2015). Disaggregating census data for population mapping using random forests with remotely-sensed and ancillary data. PLoS ONE, 10.10.1371/journal.pone.0107042 ↗
29. Li, K., Chen, Y., and Li, Y. (2018). The random forest-based method of fine-resolution population spatialization by using the international space station nighttime photography and social sensing data. Remote Sens., 10.10.3390/rs10101650 ↗
30. Improved population mapping for China using remotely sensed and points-of-interest data within a random forests model10.1016/j.scitotenv.2018.12.276 ↗
31. Population Spatialization in Zhengzhou City Based on Multi-source Data and Random Forest Model10.3389/feart.2023.1092664 ↗
32. He, M., Xu, Y., and Li, N. (2020). Population spatialization in Beijing city based on machine learning and multisource remote sensing data. Remote Sens., 12.10.3390/rs12121910 ↗
33. Doupe, P., Bruzelius, E., Faghmous, J., and Ruchman, S.G. (2016, January 18–20). Equitable development through deep learning: The case of sub-national population density estimation. Proceedings of the 7th Annual Symposium on Computing for Development, Nairobi, Kenya.10.1145/3001913.3001921 ↗
34. Mapping human activity volumes through remote sensing imagery10.1109/JSTARS.2020.3023730 ↗
35. World population in a grid of spherical quadrilaterals10.1002/(SICI)1099-1220(199709)3:3<203::AID-IJPG68>3.0.CO;2-C ↗
36. Da Costa, J.N., Bielecka, E., and Calka, B. Environmental Engineering, Proceedings of the International Conference on Environmental Engineering, Vilnius, Lithuania, 27–28 April 2017, ICEE, Vilnius Gediminas Technical University, Department of Construction Economics & Property.
37. LandScan: A global population database for estimating populations at risk
38. WorldPop, open data for spatial demography10.1038/sdata.2017.4 ↗
39. Zhou, Y., Ma, M., Shi, K., and Peng, Z. (2020). Estimating and interpreting fine-scale gridded population using random forest regression and multisource data. ISPRS Int. J. Geoinf., 9.10.3390/ijgi9060369 ↗
40. Developing an adaptive global exposure model to support the generation of country disaster risk profiles10.1016/j.earscirev.2015.08.012 ↗
41. Metrics for the comparative analysis of geospatial datasets with applications to high-resolution grid-based population data10.1007/s10708-007-9103-y ↗
42. Bai, Z., Wang, J., Wang, M., Gao, M., and Sun, J. (2018). Accuracy assessment of multi-source gridded population distribution datasets in China. Sustainability, 10.10.3390/su10051363 ↗
43. Topographical relief characteristics and its impact on population and economy: A case study of the mountainous area in western Henan, China10.1007/s11442-019-1617-y ↗
44. Regional mapping of human settlements in southeastern China with multisensor remotely sensed data10.1016/j.rse.2008.05.009 ↗
45. Estimating population and energy consumption in Brazilian Amazonia using DMSP night-time satellite data10.1016/j.compenvurbsys.2003.09.004 ↗
46. Fine-resolution population mapping using OpenStreetMap points-of-interest10.1080/13658816.2014.909045 ↗
47. Wang, M., Wang, Y., Li, B., Cai, Z., and Kang, M. (2022). A population spatialization model at the building scale using random forest. Remote Sens., 14.10.3390/rs14081811 ↗
48. A first Chinese building height estimate at 10 m resolution (CNBH-10 m) using multi-source earth observations and machine learning10.1016/j.rse.2023.113578 ↗
49. Characteristics of maximum-value composite images from temporal AVHRR data10.1080/01431168608948945 ↗
50. Potential of NPP-VIIRS nighttime light imagery for modeling the regional economy of China10.3390/rs5063057 ↗
51. Biswas, N., Ali, M.M., Rahaman, M.A., Islam, M., Mia, M.R., Azam, S., Ahmed, k., and e Moni, M.A. (2023). Machine Learning-Based Model to Predict Heart Disease in Early Stage Employing Different Feature Selection Techniques. Biomed. Res. Int., 2023.10.1155/2023/6864343 ↗
52. Mao, Z., Han, H., Zhang, H., and Ai, B. (2022). Population spatialization at building scale based on residential population index—A case study of Qingdao city. PLoS ONE, 17.10.1371/journal.pone.0269100 ↗
53. Short-term wind power forecasting based on meteorological feature extraction and optimization strategy10.1016/j.renene.2021.11.072 ↗
54. Theoretical and empirical analysis of ReliefF and RReliefF10.1023/A:1025667309714 ↗
55. Deep learning based short term load forecasting with hybrid feature selection10.1016/j.epsr.2022.108065 ↗
56. Explainable machine learning model and reliability analysis for flexural capacity prediction of RC beams strengthened in flexure with FRCM10.1016/j.engstruct.2022.113903 ↗
57. A unified approach to interpreting model predictions
58. What makes an online review more helpful: An interpretation framework using XGBoost and SHAP values10.3390/jtaer16030029 ↗