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Flow Perpendicular to the Corrugation Grooves

In this case, we must therefore begin with the full Navier Stokes and continuity equations for a 2D flow, (2 91) and (2 20). In terms of the Cartesian coordinate system described in Fig. 4-8, these are [Pg.238]

Here n and t are the unit normal and tangent vectors at the channel walls. Because both the normal and the tangential velocity components are zero, the latter is equivalent to saying [Pg.238]

As a consequence of the variations in the channel width with x, the fluid must accelerate and decelerate, and the pressure gradient will therefore be a function of position. However, we can still impose a mean pressure gradient in the x direction, which we denote as — G. We can then write [Pg.238]

In effect, this serves to define the perturbation pressure-gradients, Vp, which are due to the variation in channel width. [Pg.238]

Following our usual custom, we now nondimensionalize. The physically obvious characteristic scales are the length scales for variations of the velocity and perturbation pressure in the x and v directions, and the characteristic magnitude of the velocity in the x direction, [Pg.238]


See other pages where Flow Perpendicular to the Corrugation Grooves is mentioned: [Pg.237]   


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Grooving

Perpendicular

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