2016
DOI: 10.1061/(asce)hy.1943-7900.0001138
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Hydraulics of the Developing Flow Region of Stepped Spillways. I: Physical Modeling and Boundary Layer Development

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Cited by 45 publications
(37 citation statements)
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“…The value found for the exponent, N = 3.9, is closer to the exponent found in other studies performed for the nonaerated region with experimental approaches, where Zhang & Chanson (2016a) obtained the exponent N = 4.5 in a model with slope of 1.0V:1.0H, Meireles et al (2012) obtained N = 3.4 for a stepped spillway with a slope of 1.0V:0.75H and Amador et al (2009) obtained N = 3.0 for a similar structure with a slope of 1.0V:0.8H. From a numerical approach, similar to what is presented in the present work, Bombardelli et al (2011) calculated an exponent N = 5.4 for the nonaerated region of the skimming flow down a stepped spillway with a slope of 1.0V:0.75H.…”
Section: Validation Through Velocity Distributionsupporting
confidence: 89%
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“…The value found for the exponent, N = 3.9, is closer to the exponent found in other studies performed for the nonaerated region with experimental approaches, where Zhang & Chanson (2016a) obtained the exponent N = 4.5 in a model with slope of 1.0V:1.0H, Meireles et al (2012) obtained N = 3.4 for a stepped spillway with a slope of 1.0V:0.75H and Amador et al (2009) obtained N = 3.0 for a similar structure with a slope of 1.0V:0.8H. From a numerical approach, similar to what is presented in the present work, Bombardelli et al (2011) calculated an exponent N = 5.4 for the nonaerated region of the skimming flow down a stepped spillway with a slope of 1.0V:0.75H.…”
Section: Validation Through Velocity Distributionsupporting
confidence: 89%
“…The velocities obtained numerically were used to adjust a power-law velocity profile expressed by Equation 9 for the boundary layer development in the nonaerated region. The adjustment coefficient (1/N) serves as a parameter of validation of the numerical model through comparison with values presented in the literature Bombardelli et al, 2011;Meireles et al, 2012;Zhang & Chanson, 2016a). For the aerated region of the flow, the power law to be adjusted is expressed by Equation 10 (Boes & Hager, 2003;Chanson, 1994), where the dimensionless variable of the x-axis is related to the flow depth ( 90 h ), and not to the thickness of the boundary layer (δ ).…”
Section: Discussionmentioning
confidence: 99%
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“…The discharge was obtained by integrating the velocity profiles measured at the centreline. Further details on the inflow conditions and broad-crested weir calibration can be found in Zhang and Chanson (2016b). Air-entrainment and energy dissipation measurements were performed in a 45° chute downstream of the broad-crested weir.…”
Section: Methodsmentioning
confidence: 99%