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| Comparison of discrepancy ratio value at different sediment deposit thickness

| Comparison of discrepancy ratio value at different sediment deposit thickness

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The current study aims to verify the existing equations for incipient motion for a rigid rectangular channel. Data from experimental work on incipient motion from a rectangular flume with two different widths, namely 0.3 and 0.6 m, were compared with the critical velocity value predicted by the equations of Novak & Nalluri and El-Zaemey. The equati...

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... slope for the best fit line for the points calculated using Equation (7) varied from 1.016 (for sediment deposition thickness of d 50 ) to 0.6612 (for sediment deposition thickness of 24 mm) which was an improvement compared with using the equation by El- Zaemey (). Table 1 shows the comparison of the discre- pancy ratio value obtained by using the equations by Novak & Nalluri () and El-Zaemey (), and Equation (7). Generally, Equation (7) performed better than the equations by Novak & Nalluri () and El-Zaemey () after taking into account the thickness of sediment deposit. ...

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... For the case of the velocity approach, relative particle size and particle Froude number were first used by Novak and Nalluri (1975). A similar approach was latter utilized in different studies for variety types of channels (Ab Ghani et al., 1999;Bong et al., 2013Bong et al., , 2016El-Zaemey, 1991;Novak & Nalluri, 1984;Safari et al., 2011Safari et al., , 2017. The aforementioned studies developed equations using conventional regression models applying shear stress or velocity approaches, separately. ...
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... At present, slope runoff is considered to be the main external factor that causes soil erosion in wide-grading soils, while particle characteristics (particle size, friction angle, and exposure degree) and slope characteristics (length and slope ratio) are thought to be the internal factors that cause wide-grading particle instability (Kirchner et al. 1990). In general, the critical shear stress (Dey 2003;Morris and Strevett 2015), critical water depth (Zuazo and Pleguezuelo 2008), and critical velocity (Bong et al. 2016(Bong et al. , 2013 of runoff are the basic criteria for judging particle erosion. Li et al. (2017) found that shear stress is the most suitable parameter for predicting soil erosion through laboratory tests, with the ratio of the Manning coefficient to the water depth as an alternative parameter. ...
... The particles are moved and transported due to conditions called incipient motion and incipient deposition, respectively (Safari et al. 2015). These conditions of defining sediment motion and transportation in rigid boundary channels were studied and investigated by Novak and Nalluri (1984), El-Zaemey (1991), Ab Ghani et al. (1999), Mohammadi (2005), Bong et al. (2013) and Safari et al. (2013a). Loveless (1992) performed experiments in University of London, UK, in circular-, rectangular-and U-shaped cross-sectional channels at incipient deposition condition. ...
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... With the same laboratory conditions, experimental results for two types of soil are evaluated for incipient motion using the velocity approach technique. Using the velocity approach, new equations Is predict for sewer and irrigation channel shown in Table IV equations (14,15). ...
... This indicates that higher velocity is needed for irrigation sediment particular more than sewer sediment . It is seen that all these three curve in Fig (9) has incipient motion models based on the velocity approach with same structure, the coefficient for equations (14,15) ranging from 0.29 to 0.5 and the power ranging from − 0.4 to − 0.52. Table IV shows two equations (12,13) for shear stress obtained by the graphs in Fig (7,8) for d50 for irrigation and sewer channel, respectively, as well as two equations (14,15) for velocity approach obtained by the graph in Fig (9) for irrigation and sewer channel, respectively. ...
... It is seen that all these three curve in Fig (9) has incipient motion models based on the velocity approach with same structure, the coefficient for equations (14,15) ranging from 0.29 to 0.5 and the power ranging from − 0.4 to − 0.52. Table IV shows two equations (12,13) for shear stress obtained by the graphs in Fig (7,8) for d50 for irrigation and sewer channel, respectively, as well as two equations (14,15) for velocity approach obtained by the graph in Fig (9) for irrigation and sewer channel, respectively. ...
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The initiation of sediment motion is one of the most critical parameters in the sedimentation process. In this paper, sediment incipient motion was investigated in a laboratory of rectangular flume cross-section smooth channels using two different types of sands, irrigation and sewer types. The experiment was conducted at five different slopes (0.001, 0.0015, 0.002, 0.0025, and 0.003) for irrigation channels and (0.005, 0.01, 0.015, 0.02, and 0.025) for sewer channel. The methods of shear stress and velocity are used to evaluate experimental results The results are compared with the corresponding models available for Shields, Novak and Nalluri. The resulting data from velocity approaches in this study are found in an acceptable agreement with existing models, while the resulting data from the shear stress method provided an overestimation value for each type. Channel bed slope has a negative relationship to the incipient motion of the sediment, while positive to the specific gravity of the sediment.
... With the same laboratory conditions, experimental results for two types of soil are evaluated for incipient motion using the velocity approach technique. Using the velocity approach, new equations Is predict for sewer and irrigation channel shown in Table IV equations (14,15). Novak and nalluri compared the experimental results to the corresponding models in the literature, and the experimental data were found to display acceptable agreement with the current models [10]. ...
... This indicates that higher velocity is needed for irrigation sediment particular more than sewer sediment . It is seen that all these three curve in Fig (9) has incipient motion models based on the velocity approach with same structure, the coefficient for equations (14,15) ranging from 0.29 to 0.5 and the power ranging from − 0.4 to − 0.52. Table IV shows two equations (12,13) for shear stress obtained by the graphs in Fig (7,8) for d 50 for irrigation and sewer channel, respectively, as well as two equations (14,15) for velocity approach obtained by the graph in Fig (9) for irrigation and sewer channel, respectively. ...
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... It can be seen in Fig. 3 that in a rectangular channel, Sand A-type particles start to move as blocks slowly forming small ripples, and as the Re * increases, the ripples turn into seemingly small dunes toward the downstream of the rough bed. The formation of ripples and dunes is due to the bed roughness resistance against the flow (Simons and Sentürk 1992;Bong et al. 2013). The relatively bigger particle diameter induces relatively stronger bed roughness effect that can be confirmed by just observing the imagery results depicted in Fig. 3 and comparing the bed formations generated by the flow for Sand A and Sand B. On the contrary, for Sand A the started Incipient Motion (IM) formed almost small dunes at the upstream of the rough bed and towards downstream the small dunes slowly dissipated and moved together in a relatively quick fashion. ...
... Furthermore, the experimental data collected from the rectangular and circular cross-sectional channels under bed roughness influence are quantitatively compared to examine the effect of the bed roughness for different channel cross-sectional shapes towards the threshold conditions of sediment transport. The experimental data generated in the presented study is a practical effort made to fill the gap that still exists in the literature about the bed roughness effects in rigid boundary channels (Buffington and Montgomery 1997;Bong et al. 2013). Numerous works have been presented and the bed roughness has been an important discussion topic for decades in loose boundary channels (Shields 1936;Paintal 1971;Salem 2013) yet the lack of extended research on the effect of bed roughness influence on the critical condition of sediment motion in rigid boundary channels is remarkable. ...
... It is important to highlight the fact that these conclusions are for uniform non-cohesive sand particles. Furthermore, Fig. 6, also illustrates the experimental data of Paintal (1971), Helland-Hansen (1971), and Safari et al. (2017) obtained in smooth rigid boundary channels and Bogardi (1965) and Bong et al. (2013) in rough rigid boundary channels for quantitative comparison. Consequently, the results of the present study exhibited strong agreement with those of Bogardi (1965) and Bong et al. (2013) regarding the effect of deposition thickness on the critical condition of sediment motion in stable circular and rectangular open channels, respectively. ...
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In the present study, with the comprehension of different types of bedforms are generated by different bed roughness, in rectangular and circular cross-sectional rigid boundary channels, the resistance generated by the bed roughness against the flow and consequently the critical condition of sediment motion under bed roughness influence is investigated. This study presents novel contributions in solving engineering problems that suffer from the lack of knowledge on the incipient motion of sediment particles in rigid boundary channels under bed roughness effects. Furthermore, soft computing and evolutionary computation methods have been combined to develop a new novel predictive model. The Evolutionary GENOFIS also aims at improving the ANFIS tool depends on Sugeno Fuzzy Inference System. The advantages of the proposed hybrid GENOFIS approach over the ANFIS tool is its novel ability to tackle the incipient prediction problem by using less fuzzy based rules and to represent the consequent part of the model as a constant, linear or non-linear function as well as with possible simultaneous combinations of them. For validation and comparison purposes, model performances of hybrid GENOFIS and ANFIS approaches are evaluated via experimental data partitioned for testing purposes. The model results are compared through corresponding RMSE and CE values. It is found that the hybrid GENOFIS model results outperformed the ANFIS model values. Consequently, novel experimental data-driven incipient motion formula and the hybrid GENOFIS approach are proposed to modeling complex incipient motion problems that are full of uncertainty and complication.