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An
example of a short & a long pipe
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This demonstrate to your customer
why it is in their best interests to provide you with the following
minimum figures, or why they should enable you to obtain these figures
from their pipe system designers.
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SG = Specific gravity of fluid, Grams per Cubic
Cm.
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To convert from Lbs/Ft3, divide by approx. 63
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L = Length in feet of system pipe full of the
liquid.
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ID = Average Inside Diameter
of system pipe full of liquid.
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ID divided by 2, then Squared, x Pi = cross section
area
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Cross
Sectional Area
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Cross Sectional
Area x Length = volume
Volume x SG gives Mass
to be accelerated
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Q = Flow rate average, of the liquid in the pipe,
Gallons Per Hour,
from which, with pipe ID, we learn the over time velocity
-ft/sec
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N = Strokes per minute. Total of all displacers
RPM of the pump times
Number of plungers, etc. From which we learn the time available
for the acceleration See NOTE
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F = Factor for number of pistons or plungers
that keep the mass moving The more there are, the more they will
overlap, and the less jerky the flow will become, so that will cause
less pulsation.
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1 = simplex
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(Single piston or plunger - may also be pushing
oil to move a diaphragm) |
| 2 = duplex |
(Two plungers etc. - the flow will still come
to a halt as one changes over to another) |
| 4 = triplex |
(Three, now there will be continuous flow, provided
the volumetric efficiency is high enough) |
| 6.5 = quadraplex |
(Four, sounds
better. But the problem is that such a low & even number maximizes
the chances of resonance, so flow through interception becomes a
necessity) |
| 9 = quintuplex |
(5, Good
- overlap even at low volumetric efficiencies) |
| 18 = septuplex |
(7, Also good, BUT now the number of pulses
per second is becoming high. High frequencies may easily match the
high frequency of short pipe nodes. If this occurs what ever level
of residual forcing pulsation you go down to, the system stands
a good chance of amplifying the residual pulsation to a high level. |
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NOTE A known rate of acceleration
of a known mass will require a given force, Lbs/In2,"PSI", to achieve
that acceleration. Hence one may establish an approximate minimum
level of expected pressure pulsation, before determining how much
damping is required to get rid of that pulsation.
Answers as to size of a damper, which are not based on the length
of the pipe etc., may be somewhat misleading.
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