1982
DOI: 10.1029/jc087ic12p09704
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Wind‐stress coefficients over sea surface from breeze to hurricane

Abstract: The empirical formula proposed recently relating wind-stress coefficient to wind velocity, C•o = (0.8 + 0.065 U•o) x 10 -3, appears to be applicable even in hurricanes. This formula also agrees with the correlation curve proposed earlier, C•o = [K/ln(1/aC•oF2)] 2, F = U•o/(gZ) •/2, where a = 0.0185 is the Charnock constant and Z = 10 m is the anemometer height.

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Cited by 464 publications
(308 citation statements)
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References 16 publications
(18 reference statements)
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“…The second (α=0.0144) was that used by Janssen (1989) to model the impacts of waves on the surface roughness. The third (α=0.0185) was found by Wu (1982) to give good surface stress prediction for all sea states (wind conditions). Brown and Wolf (2009) found the optimum constant and spatially uniform value for the eastern Irish Sea to be 0.0185 although this might be dependent on model resolution.…”
Section: Surface Roughnessmentioning
confidence: 99%
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“…The second (α=0.0144) was that used by Janssen (1989) to model the impacts of waves on the surface roughness. The third (α=0.0185) was found by Wu (1982) to give good surface stress prediction for all sea states (wind conditions). Brown and Wolf (2009) found the optimum constant and spatially uniform value for the eastern Irish Sea to be 0.0185 although this might be dependent on model resolution.…”
Section: Surface Roughnessmentioning
confidence: 99%
“…Although α = 0.0185 seems to provide accurate representation of the surface stress for all sea states (Wu, 1982), a larger constant value (0.0275) has also been found to be appropriate for surge modelling and is applied in the UK operational surge model (Williams and Flather, 2000). To model the surface drag to accurately predict the surge events both the methods of Smith and Banke (1975) (S&B) and Charnock (1955) were previously investigated.…”
Section: Surface Roughnessmentioning
confidence: 99%
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“…Let us consider the friction force on a bunch. Figure 3 shows a case where an ice floe bunch A is in contact with the bunch C. Ff is the axial interaction force between the bunch A and C. The shear force exerted on the ice floe bunch A is expressed as, (11) However, in case that the velocity of the bunch A relative to bunch C at time t + dt has the opposite direction compared with that at time t, the direction of the shear force would be altered within one time step of dt. In order to take into consideration the change of the direction of shear force, we construct a semi-implicit scheme.…”
Section: Ice Internal Forcementioning
confidence: 99%