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Consider a plane Couette flow of a viscous fluid confined between two flat plates at a distance b apart (see Figure 9.4c). At steady state the velocity distribution is u = Uy/b v = w = 0, where the...

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Consider a plane Couette flow of a viscous fluid confined between two flat plates at a distance b apart (see Figure 9.4c). At steady state the velocity distribution is

u = Uy/b v = w = 0,

where the upper plate at y = b is moving parallel to itself at speed U, and the lower plate is held stationary. Find the rate of linear strain, the rate of shear strain, and vorticity. Show that the streamfunction is given by

Answered 117 days After May 21, 2022

Solution

Aditi answered on Sep 16 2022
73 Votes
ANSWER
Here there is only one velocity component: u = Uy
The strain rate tensor is:
The linear strain rates are both zero.
Shear strain rate is U/2b.
The vorticity vector has one non – zero component:
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