The Adaptive-Clustering and Error-Correction Method for Forecasting Cyanobacteria Blooms in Lakes and Reservoirs

被引:3
作者
Bai, Xiao-zhe [1 ]
Zhang, Hui-yan [1 ]
Wang, Xiao-yi [1 ]
Wang, Li [1 ]
Xu, Ji-ping [1 ]
Yu, Jia-bin [1 ]
机构
[1] Beijing Technol & Business Univ, Sch Comp & Informat Engn, Beijing 100048, Peoples R China
基金
中国国家自然科学基金;
关键词
TIME-SERIES PREDICTION;
D O I
10.1155/2017/9037358
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
Globally, cyanobacteria blooms frequently occur, and effective prediction of cyanobacteria blooms in lakes and reservoirs could constitute an essential proactive strategy for water-resource protection. However, cyanobacteria blooms are very complicated because of the internal stochastic nature of the system evolution and the external uncertainty of the observation data. In this study, an adaptive-clustering algorithm is introduced to obtain some typical operating intervals. In addition, the number of nearest neighbors used for modeling was optimized by particle swarm optimization. Finally, a fuzzy linear regression method based on error-correction was used to revise the model dynamically near the operating point. We found that the combined method can characterize the evolutionary track of cyanobacteria blooms in lakes and reservoirs. The model constructed in this paper is compared to other cyanobacteria-bloom forecasting methods (e.g., phase space reconstruction and traditional-clustering linear regression), and, then, the average relative error and average absolute error are used to compare the accuracies of these models. The results suggest that the proposed model is superior. As such, the newly developed approach achieves more precise predictions, which can be used to prevent the further deterioration of the water environment.
引用
收藏
页数:7
相关论文
共 17 条
  • [1] Improvement in global forecast for chaotic time series
    Alves, P. R. L.
    Duarte, L. G. S.
    da Mota, L. A. C. P.
    [J]. COMPUTER PHYSICS COMMUNICATIONS, 2016, 207 : 325 - 340
  • [2] [Anonymous], MATH PROBL ENG
  • [3] Chen GX, 2002, STAT SINICA, V12, P241
  • [4] Chen L., 1993, NONLINEAR BIODYNAMIC
  • [5] Recovering the number of clusters in data sets with noise features using feature rescaling factors
    de Amorim, Renato Cordeiro
    Hennig, Christian
    [J]. INFORMATION SCIENCES, 2015, 324 : 126 - 145
  • [6] Analysis and prediction of aperiodic hydrodynamic oscillatory time series by feed-forward neural networks, fuzzy logic, and a local nonlinear predictor
    Gentili, Pier Luigi
    Gotoda, Hiroshi
    Dolnik, Milos
    Epstein, Irving R.
    [J]. CHAOS, 2015, 25 (01)
  • [7] Multivariate time series prediction using a hybridization of VARMA models and Bayesian networks
    Guo, Hongyue
    Liu, Xiaodong
    Sun, Zhubin
    [J]. JOURNAL OF APPLIED STATISTICS, 2016, 43 (16) : 2897 - 2909
  • [8] Chaotic time series prediction via artificial neural square fuzzy inference system
    Heydari, Gholamali
    Vali, MohammadAli
    Gharaveisi, Ali Akbar
    [J]. EXPERT SYSTEMS WITH APPLICATIONS, 2016, 55 : 461 - 468
  • [9] CYANOCOST special issue on cyanobacterial blooms: synopsis-a critical review of the management options for their prevention, control and mitigation
    Ibelings, Bastiaan W.
    Bormans, Myriam
    Fastner, Jutta
    Visser, Petra M.
    [J]. AQUATIC ECOLOGY, 2016, 50 (03) : 595 - 605
  • [10] Characterization and prediction of runoff dynamics: a nonlinear dynamical view
    Islam, MN
    Sivakumar, B
    [J]. ADVANCES IN WATER RESOURCES, 2002, 25 (02) : 179 - 190