Can Changing Hole Diameters Result in Equal Volume Flow Rate in a Pipe?

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SUMMARY

The discussion focuses on the feasibility of achieving equal volume flow rates from multiple openings in a pipe by adjusting hole diameters. The key conclusion is that if the fluid is highly viscous, the pressure variation along the pipe will dictate the necessary hole sizes to maintain uniform flow rates. Conversely, for inviscid fluids, equal-sized holes will yield uniform flow rates. In cases with intermediate viscosity, computational fluid dynamics (CFD) may be required to determine the optimal hole sizes.

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oydvoid
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Here's my situation:

I have a long pipe with n amount of openings along the top, that have an equal distance apart. At one end of the pipe a constant pressure is applied by a pump, and the pipe has a constant diameter all the way to downstream. I’m trying to find a mass flow rate by changing the hole diameters by a delta, where we assume dn(hole diameter) = dinitial + (n-1)*delta. Is it possible to find a delta such that I can get the same volume flow rate out of each hole?

-JC
 
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Yes, this can be done, depending on the details of what is happening. If the fluid is highly viscous, then viscous friction will determine the pressure variation along the header, and the appropriate hole sizes can be determined. However, if the fluid is inviscid (or nearly so), for equal sized holes, the flows should be uniform. Intermediate cases might require the use of computational fluid dynamics to get an answer.
 

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