Pucp
Materials
- Aug 6, 2001
- 32
Hi, I have the following problem. We have to select pumps for a big pumping station. We have to deliver 6000 l/s, and we want to use 10 pumps (vertical turbine pumps) in parallel operation (600 l/s each one). I can calculate each pump in its line (with butterfly valves, check valves ) but then the 10 pumps join in one large diameter pipe (parallel operation), and when this pipe is out of the pumping station it reaches a manifold and separates in 4 lines (36" diameter and 1.5 km of length) so each line deliver 1500 l/s. I am not sure about the head losses for each pump, I am calculating the head losses as follows (is the next reasoning correct?):
1)Losses between the pump and the join to the large diameter pipe (600 l/s)
2)When the flow from this pump (600 l/s) join the flow from the next pump (600 l/s), I calculate the head losses with the total flow (1200 l/s) in that section of the big pipe and then divide in two, each loss correspond to each pump
3)I do the same with three, four....ten pumps
4)When I have four lines (1500 l/s each one) I calculate the head losses with 1500 l/s and the total length of the pipe and then I multiply the result by four (four lines) and then divide in ten (ten pumps).
My reasoning is that the energy that the pumps needs to deliver is the sum of all the head losses from all the lines. So the head losses from the four lines (1500 l/s) have to be supply by the 10 pumps (in equal parts). By the way I am using Hanzen-Williams theory. Thanks in advance.
1)Losses between the pump and the join to the large diameter pipe (600 l/s)
2)When the flow from this pump (600 l/s) join the flow from the next pump (600 l/s), I calculate the head losses with the total flow (1200 l/s) in that section of the big pipe and then divide in two, each loss correspond to each pump
3)I do the same with three, four....ten pumps
4)When I have four lines (1500 l/s each one) I calculate the head losses with 1500 l/s and the total length of the pipe and then I multiply the result by four (four lines) and then divide in ten (ten pumps).
My reasoning is that the energy that the pumps needs to deliver is the sum of all the head losses from all the lines. So the head losses from the four lines (1500 l/s) have to be supply by the 10 pumps (in equal parts). By the way I am using Hanzen-Williams theory. Thanks in advance.