The least-square support vector regression model for the dyes and heavy metal ions removal prediction

被引:1
|
作者
Yeo, Wan Sieng [1 ]
Japarin, Shaula [1 ]
机构
[1] Curtin Univ Malaysia, Dept Chem & Energy Engn, Miri, Sarawak, Malaysia
关键词
Least square support vector regression (LSSVR); auramine (AO); methylene blue (MB); ion Cadmium (Cd (II)); wastewater; soft sensor model; METHYLENE-BLUE; OPTIMIZATION; ADSORPTION; DESIGN;
D O I
10.1080/00986445.2024.2321447
中图分类号
TQ [化学工业];
学科分类号
0817 ;
摘要
Wastewater treatment plants are typically complex because they involve physical, chemical, and biological processes. Meanwhile, the efficiency of the removal of pollutants such as auramine (AO), methylene blue (MB), and ion Cadmium (Cd (II)) from the wastewater are difficult to be measured directly in real-time, as this measurement requires laboratory instruments that are time-consuming. The soft sensors could be the solution to perform the real-time prediction of the AO, MB, and Cd (II) removals' capability. Hence, this study investigates the performances of a soft sensor, namely least-square support vector regression (LSSVR) to estimate the AO, MB, and Cd (II) removals' ability. In this study, two wastewater-related case studies involving AO, MB, and Cd (II) removals were used to evaluate the predictive performance of the LSSVR. Additionally, its results were compared and analyzed with other soft sensors. For both case studies, notice that LSSVR gives the best results for AO, MB, and Cd (II) removals as compared to other soft sensor models where its root means square errors, mean absolute errors, and the approximate error, are lowered by 83% to 1,756%. Moreover, its coefficients of determination, denoted R2 are the highest which are all more than or close to 0.9 for all the AO, MB, and Cd (II) removals even for the testing data for the case studies that were not used to develop the LSSVR model. In conclusion, LSSVR is more suitable for evaluating the effectiveness of the AO, MB, and Cd (II) removals at present.
引用
收藏
页码:986 / 999
页数:14
相关论文
共 50 条
  • [21] Least-Square Support Vector Machine and Wavelet Selection for Hearing Loss Identification
    Tang, Chaosheng
    Nayak, Deepak Ranjan
    Wang, Shuihua
    CMES-COMPUTER MODELING IN ENGINEERING & SCIENCES, 2020, 125 (01): : 299 - 313
  • [22] Integration of advanced optimization algorithms into least-square support vector machine (LSSVM) for water quality index prediction
    Chia, See Leng
    Chia, Min Yan
    Koo, Chai Hoon
    Huang, Yuk Feng
    WATER SUPPLY, 2022, 22 (02) : 1951 - 1963
  • [23] Prediction method of peritoneal fluid absorption in renal failure therapy TBased on least-square support vector machine
    Zhang, Mei
    Hu, Yueming
    Wang, Tao
    DYNAMICS OF CONTINUOUS DISCRETE AND IMPULSIVE SYSTEMS-SERIES B-APPLICATIONS & ALGORITHMS, 2006, 13 : 1146 - 1149
  • [24] Enhancing Least Square Support Vector Regression with Gradient Information
    Xiao Jian Zhou
    Ting Jiang
    Neural Processing Letters, 2016, 43 : 65 - 83
  • [25] Enhancing Least Square Support Vector Regression with Gradient Information
    Zhou, Xiao Jian
    Jiang, Ting
    NEURAL PROCESSING LETTERS, 2016, 43 (01) : 65 - 83
  • [26] Use of least square support vector machine in surface roughness prediction model
    Dong, Hua
    Wu, Dehui
    Su, Haitao
    THIRD INTERNATIONAL SYMPOSIUM ON PRECISION MECHANICAL MEASUREMENTS, PTS 1 AND 2, 2006, 6280
  • [27] Prediction Model of Traffic Accidents Based on Least Square Support Vector Machine
    Mo, Zhenlong
    INNOVATION AND SUSTAINABILITY OF MODERN RAILWAY, 2012, : 143 - +
  • [28] Uncertain least square support vector regression with imprecise observations
    Zhang, Hao
    Sheng, Yuhong
    JOURNAL OF INTELLIGENT & FUZZY SYSTEMS, 2024, 46 (03) : 6083 - 6092
  • [29] Sparse multiple kernel for least square support vector regression
    Zhong, P. (zping@cau.edu.cn), 1600, Binary Information Press, P.O. Box 162, Bethel, CT 06801-0162, United States (09):
  • [30] Prediction of Lithium Battery Remaining Life Based on Fuzzy Least Square Support Vector Regression
    Wan, Jing
    Li, Qingdong
    2013 NINTH INTERNATIONAL CONFERENCE ON NATURAL COMPUTATION (ICNC), 2013, : 55 - 59