The use of gate-sill combinations in recent years has been one of the new methods in increasing the hydraulic performance of gates, including the discharge coefficient (Cd). The present research aims to investigate the Cd of the gate with a sill in different dimensions in width and various positions relative to the gate using support vector machine (SVM) models, the K nearest neighbor (KNN) algorithm, and the artificial neural network (ANN) method using Statistica software. Out of 345 experimental data, 70% (241) were used for training and 30% (104) for testing. The best results are obtained when all dimensionless parameters (Atotal/B2, H0/B, Z/B, ε/B, and X/B) are used. The results of different kernels showed that RBF kernel has better results in predicting Cd compared to Polynomial, Linear, and Sigmoid kernels. The results of the statistical indexes of R, KGE, RMSE, and Mean RE% for the RBF kernel in the test phase are 0.955, 0.90, 0.0192 and 1.82%, respectively. In the KNN model, Manhattan distance measure has favorable results compared to other Euclidean, Euclidean Squared, and Chebychev criteria. The results showed that the ANN method has the best performance compared to SVM and KNN models with values of 0.984, 0.976, 0.0098, and 1.15%, respectively.
Negm, A.M., Alhamid, A.A., El-Saiad, A.A, (1998). Submerged Flow Below Sluice Gate with s Sill. Proceedings of International Conference on Hydro-Science and Engineering Hydro-Science and Engineering ICHE98, Advances in Hydro-Science and Engineering, Vol.III, Published on CD-Rom and A Booklet of Abstracts, 31 Aug.-3 Sep. 1998, Cottbus/Berlin, G.
Henry H.R, (1950). Discussion on Diffusion of Submerged Jets, "by Albertson, M. L. et al., Trans. Am. Society Civil Engrs., 115: 687.
Rajaratnam N, Subramanya K, (1967). Flow Equation for the Sluice Gate. Journal of the Irrigation and Drainage Division, 93(3):167-
Rajaratnam N, (1977). Free Flow Immediately Below Sluice Gates. Journal of the Hydraulics Division, 103(4): 345-351.
Swamee P.K, (1992). Sluice Gate Discharge Equations. Journal of Irrigation and Drainage Engineering, 118(1): 56-60.
Hager W.H, (1999). Underflow of Standard Sluice Gate. Experiments in Fluids, 27(4): 339-350. Doi: 10.1007/s003480050358
Shivapur A.V, Shesha Prakash M.N, (2005). Inclined Sluice Gate for Flow Measurement. ISH Journal of Hydraulic Engineering, 11(1): 46-56.
Khalili Shayan H, Farhoudi J, (2013). Effective Parameters for Calculating Discharge Coefficient of Sluice Gates. Flow Measurement and Instrumentation, 33: 96-105.
Salmasi F, Abraham J, (2020) Expert System for Determining Discharge Coefficients for Inclined Slide Gates Using Genetic Programming. Journal of Irrigation and Drainage Engineering, 146(12). https://doi.org/10.1061/(ASCE)IR.1943-4774.0001520
Salmasi F, Nouri M, Sihag P, Abraham J, (2021). Application of SVM, ANN, GRNN, RF, GP and RT Models For Predicting Discharge Coefficients of Oblique Sluice Gates Using Experimental Data. Water Supply, 21(1): 232-248.
Daneshfaraz R, Norouzi R, Abbaszadeh H, (2022). Experimental Investigation of Hydraulic Parameters of Flow in Sluice Gates with Different Openings. Environment and Water Engineering, 8(4): 923-939. doi: 10.22034/jewe.2022.321259.1700
Alhamid A.A, (1999). Coefficient of Discharge for Free Flow Sluice Gates. Journal of King Saud University - Engineering Sciences, 11(1): 33-47.
Salmasi F, Norouzi Sarkarabad R, (2018). Investigation of Different Geometric Shapes of Sills on Discharge Coefficient of Vertical Sluice Gate. Amirkabir Journal of Civil Engineering, 52(1): 2-2. Doi: 10.22060/ceej.2018.14232.5596
Karami S, Heidari M.M, Adib Rad M.H, (2020). Investigation of Free Flow Under the Sluice Gate with the Sill Using Flow-3D Model. Iran J Sci Technol Trans Civ Eng., 44: 317–324.
Salmasi F, Abraham J, (2020). Prediction of Discharge Coefficients for Sluice Gates Equipped with Different Geometric Sills under the Gate Using Multiple Non-Linear Regression (MNLR). Journal of Hydrology, 597. https://doi.org/10.1016/j.jhydrol.2020.125728
Ghorbani M.A, Salmasi F, Saggi M.K, Bhatia A.S, Kahya E, Norouzi R, (2020). Deep Learning under H2O Framework: A Novel Approach for Quantitative Analysis of Discharge Coefficient in Sluice Gates. Journal of Hydroinformatics, 22(6): 1603-
Daneshfaraz R, Norouzi R, Abbaszadeh H, Kuriqi A, Di Francesco S, (2022). Influence of Sill on the Hydraulic Regime in Sluice Gates: An Experimental and Numerical Analysis. Fluids, 7(7): 244. https://doi.org/10.3390/fluids7070244
Daneshfaraz R, Norouzi R, Abbaszadeh H, Azamathulla H.M, (2022). Theoretical and experimental analysis of applicability of sill with different widths on the gate discharge coefficients. Water Supply, 22(10): 7767-7781. doi: https://doi.org/10.2166/ws.2022.354
Murzyn F, Chanson H, (2008). Experimental assessment of scale effects affecting two-phase flow properties in hydraulic jumps. Experiments in Fluids, 45: 513-521.
Raju, R. (1984). Scale Effects in Analysis of Discharge Characteristics of Weir and Sluice Gates; Kobus: Esslingen am Neckar, Germany.
Lauria A, Calomino F, Alfonsi G, D’Ippolito A, (2020). Discharge Coefficients for Sluice Gates Set in Weirs at Different Upstream Wall Inclinations. Water, 12(1): 245.
Abbaszadeh H, Daneshfaraz R, Norouzi R, (2023). Experimental Investigation of Hydraulic Jump Parameters in Sill Application Mode with Various Synthesis. Journal of Hydraulic Structures, 9(1): 18-42. doi: 10.22055/jhs.2023.43208.1245
Vapnik V.N, The Nature of Statistical Learning Theory. Springer-Verlag, New York, 1995.
Norouzi R, Sihag P, Daneshfaraz R, Abraham J, Hasannia V, (2021). Predicting Relative Energy Dissipation for Vertical Drops Equipped with a Horizontal Screen Using Soft Computing Techniques. Water Supply, 21(8): 4493-4513. doi: https://doi.org/10.2166/ws.2021.193
Su M.Y, (2011). Real-time anomaly detection systems for Denial-of-Service attacks by weighted k-nearest-neighbor classifiers. Expert Systems with Applications, 38(4): 3492-3498.
Al-Bulushi N.I, King P.R, Blunt M.J, Kraaijveld M, (2012). Artificial neural networks workflow and its application in the petroleum industry. Neural Computing and Applications, 21: 409-421.
Gupta H.V, Kling H, Yilmaz K.K, Martinez G.F, (2009). Decomposition of the Mean Squared Error and NSE Performance Criteria: Implications for Improving Hydrological Modelling. J. Hydrol., 377(1-2): 80-91. https://doi.org/10.1016/j.jhydrol.2009.08.003.