Combining manifold equasion
Combining manifold equasion
(OP)
Hi all,
A little disclosure before my question, the last time I had anything to do with fluid mechanics was 7 years ago so if my question is somewhat trivial don't be too harsh on me.
Now to my questing:
Given that I have (something of) a combining manifold (single outlet and multiple inlets), the structure of the manifold is a straight pipe with a blower at one end (the opposite end is closed) and several inlet openings along the pipe's wall (the inlet holes are on the pipe itself, no extensions).
In case I want equal flow rates from all the inlets, which means that I have to "adjust" the cross section of the inlets (intuitively the closer the inlet to the blower the smaller the opening should be to restrict the flow).
How should I approach this problem, given that the Q_out and pipe dimensions are known.
After searching a bit I found some sources that use the Bernoulli's equation and other sources use the 'generalized macroscopic energy balance', in any case I'm lost.
Thanks,
SD
A little disclosure before my question, the last time I had anything to do with fluid mechanics was 7 years ago so if my question is somewhat trivial don't be too harsh on me.
Now to my questing:
Given that I have (something of) a combining manifold (single outlet and multiple inlets), the structure of the manifold is a straight pipe with a blower at one end (the opposite end is closed) and several inlet openings along the pipe's wall (the inlet holes are on the pipe itself, no extensions).
In case I want equal flow rates from all the inlets, which means that I have to "adjust" the cross section of the inlets (intuitively the closer the inlet to the blower the smaller the opening should be to restrict the flow).
How should I approach this problem, given that the Q_out and pipe dimensions are known.
After searching a bit I found some sources that use the Bernoulli's equation and other sources use the 'generalized macroscopic energy balance', in any case I'm lost.
Thanks,
SD
RE: Combining manifold equasion
The easiest is to make the manifold much bigger than the inlets to the extent that any pressure drop along it from first inlet to last inlet is so low as to be able to be ignored. So if you go for double the combined inlet square are you're in a good place.
To be equal flow you then need all the inlets to be fed from the same pressure source and have the same pressure drop for the same flow. DO you? I have no idea as you haven't told me or given me a diagram with data written on it.
Forget Bernoulli for this application.
Or just add a small regualting valve to each inlet and then start with the one nearest the blower and adjust then repeat once you have all the inlets flowing.
Mind as soon as say one inlet then doesn't flow it will alter the balance.
How exact a eqaul flow do you need? 1%, 10%, 25%?
This issue has been discussed many times - try a search for manifolds
Remember - More details = better answers
Also: If you get a response it's polite to respond to it.
RE: Combining manifold equasion
RE: Combining manifold equasion
I disagree. On a well designed manifold, I've never seen the manifold pipe the same size as the individual pipe runs.
Use Search, under the thread title between Forums and FAQs, for "maldistribution" and "flow distribution". This has been discussed many times here, and this should hit on the best threads.
Good Luck,
Latexman
RE: Combining manifold equasion
I tend to agree hence my question about how exact an equal flow does the OP want?
The difference in the sort of header posted by bimr is usually negligible, especially if the inlets are grouped close together and the header size is a decent size. A long header with widely spaced inlets will be a lot different to a short closely spaced one. As usual we don't have a clue at the moment...
Latex mans header is rather extreme and looks like it varies in diameter, but then sometimes I think the process engineers get a bit up themselves....
Remember - More details = better answers
Also: If you get a response it's polite to respond to it.
RE: Combining manifold equasion
Good Luck,
Latexman
RE: Combining manifold equasion
Yeah, I should have attached at least a basic schematic of what I'm talking about.
In general this is sort of a "though experiment" that got me intrigued enough to dig deeper.
The pressure source is at the outlet and the inlets are just openings in the pipe itself, open to the ambient air of a room.
I really don't need an exact equality between the inlets flow rate, guess a 10-15% deviation will do just fine.
RE: Combining manifold equasion
Latexman, although the entire manifold is not shown in your picture, the particular manifold does not appear to be well designed as it should eventually decrease to the size of one of the laterals. I do agree with you that what you have pictured would require a detailed design.
However, the poster said a "straight pipe with a blower at one end (the opposite end is closed) and several inlet openings along the pipe's wall", not fifty openings. Unless the designer's underwear was a little tight, and he was also having a bad day, nobody would bother with the poster's proposal.
The poster's thought process probably should have considered a more complex example rather than what he initially posted if he was interested in learning about manifold design.
The room duct like the poster has presented would probably be 8-Inch diameter to keep the velocity less than 700 ft/min and using the inlets to control air flow across the room. 8-Inch duct costs $2-3 per foot.
RE: Combining manifold equasion
Several 8” diameter holes in a 8” diameter duct will have unacceptable maldistribution.
Good Luck,
Latexman
RE: Combining manifold equasion
RE: Combining manifold equasion
Keeping the pressure drop along the manifold low can be achieved be either oversizing the entire manifold or by stepping it as shown in Latexman's photo. Like everything else in engineering, the decision is guided by economics.
Katmar Software - AioFlo Pipe Hydraulics
http://katmarsoftware.com
"An undefined problem has an infinite number of solutions"
RE: Combining manifold equasion
It is a capital mistake to theorise before one has data. Insensibly one begins to twist facts to suit theories, instead of theories to suit facts. (Sherlock Holmes - A Scandal in Bohemia.)