Edited by processengbd, 17 February 2013 - 11:51 PM.
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Pump Calculation For Pipe Branch.
#1
Posted 17 February 2013 - 11:45 PM
#2
Posted 18 February 2013 - 01:24 AM
Consider to get a copy of flow of fluid TP 410 M by Crane . . > 60 US $ + mail fee
You can download from Internet : PSIM a free software for hydraulic calculations (with examples).
http://www.pumps.org...ail.aspx?id=110
Breizh
Edited by breizh, 18 February 2013 - 01:59 AM.
#3
Posted 18 February 2013 - 05:31 AM
#4
Posted 19 February 2013 - 04:44 AM
2. Assume the pump pressure and determine the flow rate from the pump curve, let say Qt. Initially use static pressure for the suction neglecting frictional pressure drop at suction
3. By knowing pressure differential between pump discharge and vessels, you can determine the flowrate for each branch let say Q1 and Q3
4. Do material balance Q1 + Q3 = Qt(calculated)
5 Iterate (step 2) until Qt(calculated) = Qt
6. I hope the above is clear enough for you to start you work.
7. The above calculation can be done easily using SOLVER in EXCEL spreadsheet
Edited by S.AHMAD, 19 February 2013 - 04:54 AM.
#5
Posted 19 February 2013 - 06:24 AM
Following S AHMAD's recommendation you may find this xcel sheet useful !
More important is the method .
Hope this help
Breizh
Edited by breizh, 19 February 2013 - 06:27 AM.
#6
Posted 19 February 2013 - 08:11 AM
The term "Brunching" in the USA means a snack taken between breakfast and lunch, around 10am or so. Is that what you mean to write? I don't think so. Perhaps you mean "branching" - something totally different.
If you don't have a good knowledge or vocabulary in the English language, I recommend you use the Spell Check feature in Word for Windows.
#7
Posted 19 February 2013 - 12:53 PM
Following notes could be of interest, in addition to above useful suggestions.
1. A relevant reference is Schaum's outline of Fluid Mechanics and Hydraulics, McGrawHill (SI edition from 1976 on), Chapter 8 - Equivalent, Compound, Looping and Branching Pipes.
2. Specialized software on liquid flow (e.g. TL NET, etc) could do the task. However it is not worth while getting TL NET just for one simple application as this.
3. To get the essence of hydraulic calculation, I would try to follow trial and error method (post no 4), or an alternative to it as follows.
-Using pump curve, specify function P=f(Q), or better Q=f(P) (where P=pressure at the branch point), graphically or algebraically (e.g. through MS excel). ΔP for the 5 ft discharge line to branch point to be deducted from pump discharge pressure (even though it may not make big difference).
-accept flow Q1 to tank B1 (black line on diagram ), estimate ΔP1. Then P=P1+ΔP1.
- for this P find Q from function specified above.
-flow Q2 to tank B2 (blue line on diagram) would be Q-Q1.
- estimate ΔP2. Then pressure at branch point P'=P2+ΔP2
- difference = P-P'. Vary accepted Q and repeat the above, until difference = 0.
ΔP is frictional pressure drop+static pressure difference; but diagram indicates static difference = 0 ft from branch point to tank B1 and similarly +3 ft to B2.
Frictional pressure drop can be practically proportional to Q2, simplifying iterations.
3. Spelling checker of the forum is also quite useful. But brunching is an existing word, the error could not be traced. The diagram of post no 1 was useful in eliminating confusion.
Edited by kkala, 19 February 2013 - 12:57 PM.
#8
Posted 19 February 2013 - 01:33 PM
Art and kkala got me to search google for "brunching dictionary" and I clicked on the first link. The meaning is not what both of you said...
Then I clicked on the second link, ohhh...
#9
Posted 19 February 2013 - 09:57 PM
Mathematically, this branching problem can be solved easily::
1. We have 4 unknowns. Pump discharge pressure (Pd), total flowrate Qt, branches flowrate Q1 and Q2 respectively
2. In solving the 4 unknowns, we need 4 equations:
Equation 1: Material balance Qt = Q1 + Q2
Equation 2: Pressure drop for branch 1 (assume turbulent f = constant)
Equation 3: Pressure drop for branch 2 (assume turbulent f = constant)
Equation 4: Pump performance curve that can be curve-fitted to quadratic equation Pd = A + BQt + CQt2
We get the answer by solving the 4 equations
Edited by S.AHMAD, 19 February 2013 - 10:17 PM.
#10
Posted 19 February 2013 - 11:37 PM
Thanks everyone for your valuable input.
Processengbd
#11
Posted 20 February 2013 - 04:14 AM
Yes, S.AHMAD, final equations can be P1+k1*Q12=P2+P'2+k2*Q22=A+B*(Q1+Q2)+C*(Q1+Q2)2, where k1, k2 constants that can be defined, P'2=hydrostatic pressure of 3 ft, other symbols as above. Iterative methods give more insight, but this is a straightforward solution.
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