Solve Incompressible Flow Over Converging Duct Oscillating Velocity

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Incompressible flow over a converging duct can be analyzed using the mass continuity equation, v1A1 = v2A2, even when the inlet velocity is oscillating. The continuity equation remains valid for time-dependent inlet conditions, as changes at the inlet are instantaneously transmitted to the outlet due to the nature of incompressibility. Although the Navier-Stokes equations were considered, they were deemed unnecessary for this scenario. The discussion emphasizes that there is no accumulation within the control volume, reinforcing that the continuity principle applies regardless of the inlet's time-dependent behavior. Thus, the continuity equation is applicable for both steady and oscillating inlet flows.
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given an incompressible steady flow over a converging duct, the outlet velocity can be found just by using mass continuity equation, v1A1=v2A2.

However given a time dependent inlet velocity ie. oscillating velocity, how do i get the outlet velocity? assume the flow is incompressible and inviscid. Tried looking for navier-stoke i had no clue what it does.
 
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Continuity still holds even if your inlet is time-dependent.
 
boneh3ad said:
Continuity still holds even if your inlet is time-dependent.

so, the equation, a1v1=a2v2 is applicable unless it is compressible flow? the last i remembered it is only for steady flow, and non of the books has a worked example for time-dependent inlet flow.
 
If the flow is incompressible then that implies instantaneous "information" propagation. That is, any changes at the inlet will be immediately felt at the outlet.

Basically if you draw a control volume everything, since there can be no accumulation inside the CV due to incompressibility, then any changes at the inlet are immediately felt at the outlet.

So, yes, you're simple continuity equation should hold.
 
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