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Advection, Turbulent Flux, and Molecular Diffusion

Let us consider a fluid in which a tracer i is mixed. A flux of the tracer within the fluid can be brought [Pg.66]

If variations in fluid density and diffusivity can be neglected, we have  [Pg.67]

In most situations, a fluid would be turbulent, implying that the velocity vector, as well as the concentration c exhibits considerable variability on time-scales smaller than those of prime interest. This situation can be described by writing these quantities as the sum of an average quantity (normally a time average) and a perturbation  [Pg.67]

From equation (32), the transport flux Fn then becomes  [Pg.67]

Note that the averages of V and c are equal to zero. The continuity equation can now be written as  [Pg.67]


See other pages where Advection, Turbulent Flux, and Molecular Diffusion is mentioned: [Pg.76]    [Pg.66]   


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Advection

Advection and diffusion

Advective

Advective flux

And turbulent diffusivity

Diffusion advection

Diffusion diffusive flux

Diffusive flux

Diffusivities molecular

Molecular diffusion

Molecular diffusivity

Molecular flux

Turbulence diffusivity

Turbulence turbulent diffusion

Turbulent diffusion

Turbulent diffusivity

Turbulent flux

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