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A roughness-dependent model

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(Kinematic Eddy Viscosity)
(Kinematic Eddy Viscosity)
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k^{{1 \over 2}} = {1 \over {C_{\mu}}^{1/4}}
k^{{1 \over 2}} = {1 \over {C_{\mu}}^{1/4}}
</math>
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== References ==
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* {{reference-paper|author=Absi, R. |year=2006|title=A roughness and time dependent mixing length equation|rest=Journal of Hydraulic, Coastal and Environmental Engineering, Japan Society of Civil Engineers, (Doboku Gakkai Ronbunshuu B), Vol. 62, No. 4, pp.437-446}}
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[[Category:Turbulence models]]
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{{stub}}

Revision as of 14:37, 19 June 2007

Kinematic Eddy Viscosity

Two-equation model:  
\nu _t  = C_{\mu} {{k^2 } \over \varepsilon }
where:  C_{\mu} = 0.09

One-equation model:  
\nu _t  = l k^{{1 \over 2}} = {C_{\mu}}^{1/4} l_m k^{{1 \over 2}}

Algebraic model: 
k^{{1 \over 2}} = {1 \over {C_{\mu}}^{1/4}}


References

  • Absi, R. (2006), "A roughness and time dependent mixing length equation", Journal of Hydraulic, Coastal and Environmental Engineering, Japan Society of Civil Engineers, (Doboku Gakkai Ronbunshuu B), Vol. 62, No. 4, pp.437-446.


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