Skip to main content
. 2020 Jun 19;18(2):687–697. doi: 10.1007/s40201-020-00495-8

Table 1.

The performance of the previous studies on the prediction of MW generation

Author(s) Province(s)/Country Methods Best Model Performance (R, R2)
Bdour et al. [9] Irbid, Jordan MLR R2 = 0.918
Sabour et al. [10] Gilan, Iran Linear Regression Not available
Jahandideh et al. [11] Fars, Iran MLR, ANN R2 = 0.990 (ANN)
Eleyan et al. [12] Jenin, Palestine System Dynamics Models Not available
Idowu et al. [13] Lagos, Nigeria MLR Models R2 = 0.998
Karpušenkaite et al. [14] Lithuania ANN, MLR, SVM, and different non-parametric regression methods

R2 = 0.905 (with GANPR using regional dataset)

R2 = 0.986 (with SSNPR using long annual dataset)

Tesfahun et al. [15] Ethiopian Mathematical predictive models from the available literatures.

R2 = 0.965 (with the number of inpatients)

R2 = 0.424 (with the number of outpatients)

Al-Khatib et al. [16] Nablus, Palestine MLR R2 = 0.984
Chauhan and Singh [17] Uttarakhand, India ARIMA models R2 = 0.832 with ARMA(1,1) model
Minoglou and Komilis [18] 41 Countries MLR and Principal Component Analysis (PCA) R2 = 0.8473
Adamović et al. [19]

European

countries

General Regression Neural Network (GRNNs) Models

R2 = 0.999 (for the prediction of chemical hazardous waste)

R2 = 0.975 (for healthcare and biological hazardous waste)

Karpušenkaitė et al. [20] Lithuania Time Series Moving Average, Time Series Holt’s Exponential Smoothing, Hybrid Model Not available
Thakur and Ramesh [21] Uttarakhand, India

MLR, ANN, and Polynomial

Regression

R2 = 0.954 (ANN for total waste)
Golbaz et al. [22] Karaj, Iran MLR and several Neuron and Kernel based machine earning methods

R2 = 0.82 – 0.86 (Kernel-based models)

R2 = 0.68 – 0.74

(Neuron-based models)

Hao et al. [23] Shanghai, China GM (1,1), Triple Exponential Smoothing (TES), Particle Swarm Optimization (PSO) Optimized Back Propagation (BP) Neural Network, and Hybrid Model Not available
Çetinkaya et al. [24] Aksaray, Turkey MLR R2 = 0.979

*SSNPR: Smoothing splines non-parametric regression

*GANPR: Generalized additive non-parametric regression