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Water Pollution Prevention and Control Project, 2021, 2(3); doi: 10.38007/WPPCP.2021.020306.

Linear Regression for Water Pollution Control Planning under Support Vectors

Author(s)

Lizunov Sae

Corresponding Author:
Lizunov Sae
Affiliation(s)

Monash Univ Malaysia, Selangor Darul Ehsan 47500, Malaysia

Abstract

China is facing a serious situation in water pollution prevention and control, and the uncertainty of regional development should be fully considered when formulating water pollution prevention and control planning, and its scientificity should be improved through effective mathematical methods. Water resources and water environment are closely related to human health, and China has not yet established a comprehensive set of water resources and environment monitoring network, so the water pollution prevention and control planning process is crucial to the implementation of water pollution control planning. Due to the relatively low level of economic development in China, the state attaches less importance to water pollution prevention and control issues, and therefore also has a certain impact on the water environment. In order to reduce the problems caused by water pollution, the Water Resources Management Committee has organised the preparation of water pollution control plans. This paper presents an empirical analysis of the support vector model for water pollution prevention and control planning in China. The results of the study show that the introduction of the support vector approach to water pollution prevention and control planning in China can effectively improve the scientific nature of the planning. This paper firstly introduces the support vector model, which is a multivariate model designed based on the support vector method, and can be used to analyse multiple indicators and conduct comprehensive analysis in the prediction process; finally, the planning scheme should be designed with full consideration of water pollution prevention and control planning to avoid conflicts between different water resources and environmental issues. However, there are many problems with the use of the support vector approach in water pollution prevention and control planning that warrant further research.

Keywords

Support Vectors, Water Pollution, Prevention and Control Planning, Linear Regression

Cite This Paper

Lizunov Sae. Linear Regression for Water Pollution Control Planning under Support Vectors. Water Pollution Prevention and Control Project (2021), Vol. 2, Issue 3: 51-60. https://doi.org/10.38007/WPPCP.2021.020306.

References

[1] Taufik D A , Setiawan I . Integration of linear regression and aggregate planning for Hino OW 190/200 Leaf Spring production planning and control in the automotive component industry. Operations Excellence Journal of Applied Industrial Engineering, 2021, 13(2):245-254.

[2] Saedi R , Verma R , Zockaie A , et al. Comparison of Support Vector and Non-Linear Regression Models for Estimating Large-Scale Vehicular Emissions, Incorporating Network-Wide Fundamental Diagram for Heterogeneous Vehicles:. Transportation Research Record, 2020, 2674(5):70-84.

[3] Swati Chopade, Hari Prabhat Gupta, Rahul Mishra, Preti Kumari, Tanima Dutta: An Energy-Efficient River Water Pollution Monitoring System in Internet of Things. IEEE Trans. Green Commun. Netw. 5(2): 693-702 (2021).

[4] Amal Agarwal, Lingzhou Xue: Model-Based Clustering of Nonparametric Weighted Networks With Application to Water Pollution Analysis. Technometrics 62(2): 161-172 (2020).

[5] Shakeel Ahmad, Muhammad Aslam: Another proposal about the new two-parameter estimator for linear regression model with correlated regressors. Commun. Stat. Simul. Comput. 51(6): 3054-3072 (2021).

[6] Lars Erik Gangsei, Trygve Almøy, Solve Sæbø: Linear regression with bivariate response variable containing missing data. Strategies to increase prediction precision. Commun. Stat. Simul. Comput. 51(2): 527-538 (2021).

[7] Senay Özdemir, Olçay Arslan: Combining empirical likelihood and robust estimation methods for linear regression models. Commun. Stat. Simul. Comput. 51(3): 941-954 (2021).

[8] Daniela Rodriguez, Marina Valdora, Pablo Vena: Robust estimation in partially linear regression models with monotonicity constraints. Commun. Stat. Simul. Comput. 51(4): 2039-2052 (2021).

[9] Onur Toka, Meral Çetin, Olçay Arslan: Robust estimation in restricted linear regression. Commun. Stat. Simul. Comput. 51(3): 1015-1029 (2021).

[10] Elena Dumitrescu, Sullivan Hué, Christophe Hurlin, Sessi Tokpavi: Machine learning for credit scoring: Improving logistic regression with non-linear decision-tree effects. Eur. J. Oper. Res. 297(3): 1178-1192 (2021).

[11] T. Syed Akheel, V. Usha Shree, S. Aruna Mastani: Stochastic gradient descent linear collaborative discriminant regression classification based face recognition. Evol. Intell. 15(3): 1729-1743 (2021).

[12] Abdelkrim Bouasria, Khalid Ibno Namr, Abdelmejid Rahimi, El Mostafa Ettachfini, Badr Rerhou: Evaluation of Landsat 8 image pansharpening in estimating soil organic matter using multiple linear regression and artificial neural networks. Geo spatial Inf. Sci. 25(3): 353-364 (2021).

[13] Taesoo Kwon, Moon-Sik Lee, Youngil Jeon, HyeonWoo LEE: Linear-regression based performance approximation for millimeter-wave multicell networks with β-Ginibre deployed base stations. ICT Express 8(2): 302-308 (2021).

[14] Carmen Biedma-Rdguez, María José Gacto, Augusto Anguita-Ruiz, Jesús Alcalá-Fdez, Rafael Alcalá: Transparent but Accurate Evolutionary Regression Combining New Linguistic Fuzzy Grammar and a Novel Interpretable Linear Extension. Int. J. Fuzzy Syst. 24(7): 3082-3103 (2021).

[15] Udora N. Nwawelu, Mamilus Aginwa Ahaneku, Benjamin O. Ezurike: Improving Weighted Multiple Linear Regression Algorithm for Radiolocation Estimation in LoRaWAN. Int. J. Interdiscip. Telecommun. Netw. 14(1): 1-12 (2021).

[16] Razeef Mohd, Muheet Ahmed Butt, Majid Zaman Baba: Grey Wolf-Based Linear Regression Model for Rainfall Prediction. Int. J. Inf. Technol. Syst. Approach 15(1): 1-18 (2021).

[17] Oluwaseun Omodemi, Martina Kaledin, Alexey L. Kaledin: Permutationally invariant polynomial representation of polarizability tensor surfaces for linear regression analysis. J. Comput. Chem. 43(22): 1495-1503 (2021).

[18] Surajit Nandi, Jonas Busk, Peter Bjørn Jørgensen, Tejs Vegge, Arghya Bhowmik: Cheap Turns Superior: A Linear Regression-Based Correction Method to Reaction Energy from the DFT. J. Chem. Inf. Model. 62(19): 4727-4735 (2021).