Abstract

The advantage of permeable breakwaters over more traditional types has attracted great interest in the behavior of these structures in the field of engineering. The main objective of this study is to apply 19 well-known machine learning regressors to derive the best model of innovative breakwater hydrodynamic behavior with reflection and transmission coefficients as the target parameters. A database of 360 laboratory tests on the low-scale breakwater is used to establish the model. The proposed models link the reflection and transmission coefficients to seven dimensionless parameters, including relative chamber width, relative rockfill height, relative chamber width in terms of wavelength, wave steepness, wave number multiplied by water depth, and relative wave height in terms of rockfill height. For the validation of the models, the cross-validation method was used for all models except the multilayer perceptron neural network (MLP) and genetic programming (GP) models. To validate the MLP and GP, the database is divided into three categories: training, validation, and testing. Furthermore, two explicit functional relationships are developed by utilizing the GP for each target. The exponential Gaussian process regression (GPR) model in predicting the reflection coefficient (R2 = 0.95, OBJ function = 0.0273), and similarly, the exponential GPR model in predicting the transmission coefficient (R2 = 0.98, OBJ function = 0.0267) showed the best performance and the highest correlation with the actual records and can further be used as a reference for engineers in practical work. Also, the sensitivity analysis of the proposed models determined that the relative height parameter of the rockfill material has the greatest contribution to the introduced breakwater behavior.

Highlights

  • Ports were located naturally in a safe place away from natural hazards

  • The results for the root mean square error (RMSE), R, and ρ models are presented in Tables 3 and 4

  • It is evident that linear, linear SVM, and robust linear models are less capable of predicting the pass-through coefficient, other Gaussian process regression (GPR) models perform well near the exponential Gaussian process model

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Summary

Introduction

Ports were located naturally in a safe place away from natural hazards. with the increasing need for port space, engineers are always looking to build artificial structures named breakwaters in a cost-efficient manner with the least impact on the environment to eliminate wave energy and protect ports [1]. 2020, t1h2,e1s8e56types of breakwaters have a lower degree of protection compared to tradi2tioofn20al breakwaters, their main advantage is to reduce the volume of materials and the structural problems of previous breakwaters. These breakwaters cause the reduction of environmental problems and further water circulatioinnc,rtehaesceotnhsetrquucatiloitnyooffthweasteesrtrinucptuorets c[a5u].sTeshesehvyerderoedroysnioanm, ihcepaevryfolormadaincgeoonfntehaersbeybreakwaters is beaches, and a mdeetaesruiorreadtiboanseindtohne wquaavleitryeoflfewctiaotnera[n2d]. TIrnanasdmditsisoino,nt,hwesheicbhreaarkewexapterresssceadusaes pcoroebffliecmiesnts of reflection such as scour daunedtowtahveehtirgahnsrmefliesscitoionn[o4f].wInavtehenfeorlgloyw[i1n].g study, we have attempted to introduce an innovative To solve theydprodblyenmasmmicenpteiromnedabalbeobvree,apkewrmateearbbleehbarevaiokrwastearsswoleuretioinntrtooduimcepdro[4v]e. Athlethpoeurgfhormance of the these types of gberenaekrawtiaotnerosfhthaivsebarelaokwweartderegthrreoeuogfhplraobteecxtpioenriecnocme.pTahreedinttorotrdaudcietidonpaerlmbreeaabklwe bartearsk,water is a twotheir main advlanyteargveeirstitcoalrepdeurmceeathbelevtoylpuemfeilloefdmwaittehrihailgshanpdortohseitsytrruocctkufrilallmpraotebrlieamlss(Foifgpurreev1io).uTshese materials breakwaters. Based on the permeable panpelerhfaosrma caonncsetaonf tthvealmueoodfe5ls0,%thpeebremset ambiolditey,lsanwdiltlhbeerseealrepctaende,lapnedrmkneaobwillietdygise vwairlilabelee. xtracted from optimal models

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