Cristian Cox
Bioengineer
- Apr 27, 2021
- 4
Hello , good morning:
I am looking for some help and I would be very thankful for a hand.
I have several tanks connected to a drain system.
I have used Manning equation to calculate flow inside this drain, assuming the pipe most of the time will behave as an open channel, let say 50%
Q = A* (Kn/n)*(Rh exp 2/3)* (S exp 1/2)
Assuming Sf (friction slope) = S (slope of pipe) because the type of flow allow it
I can get
Hf (head loss pipe) = S * L (length of pipe)
No problem with above and I have obtained the values
But since I want to model, and see how the "Q" varies in manning equation Q = A* (Kn/n)*(Rh exp 2/3)* (S exp 1/2, when I start adding "Minor losses" generated , for example, "elbows"
I was thinking in obtain the minor losses from Hfm= k* (v2/2g) which is fine, and then
get a final: Total head loss THL = Hf + Hfm
and with this final Total head loss THL, incert it in the equation below instead of Hfp and in that way I obtain a new S
but the new "S" will be larger and if I incert that S in Manning the flow Q will be larger (of course since you have more slope) and that should "NOT" happen since I am placing losses in the system "minor losses" so Q should be less.
Hfp (head loss pipe) = S * L (length of pipe)
Can I play with the sign (+ or -) to make the S smaller??
or maybe the Q that I am obtaining is the Q before the system has generated the losses?
I dont really know, I am lost.
The last question and short:
Can I use Hazzen Williams for this application? assuming that the pipes are full but not pressurized, just flowing as open channel.
My main concerns are of all these questions are:
To be 100% that I getting the right amount of water at the end of the pipe, flowing as open channel at some % full or full but not pressurized + but checking also the "minor losses"
If I can do this with Hazzen william for me it is fine, since I have used it before and the major concern is to get short becuase I did not calculate minor losses
thanks very much and please give me a hand.
I am looking for some help and I would be very thankful for a hand.
I have several tanks connected to a drain system.
I have used Manning equation to calculate flow inside this drain, assuming the pipe most of the time will behave as an open channel, let say 50%
Q = A* (Kn/n)*(Rh exp 2/3)* (S exp 1/2)
Assuming Sf (friction slope) = S (slope of pipe) because the type of flow allow it
I can get
Hf (head loss pipe) = S * L (length of pipe)
No problem with above and I have obtained the values
But since I want to model, and see how the "Q" varies in manning equation Q = A* (Kn/n)*(Rh exp 2/3)* (S exp 1/2, when I start adding "Minor losses" generated , for example, "elbows"
I was thinking in obtain the minor losses from Hfm= k* (v2/2g) which is fine, and then
get a final: Total head loss THL = Hf + Hfm
and with this final Total head loss THL, incert it in the equation below instead of Hfp and in that way I obtain a new S
but the new "S" will be larger and if I incert that S in Manning the flow Q will be larger (of course since you have more slope) and that should "NOT" happen since I am placing losses in the system "minor losses" so Q should be less.
Hfp (head loss pipe) = S * L (length of pipe)
Can I play with the sign (+ or -) to make the S smaller??
or maybe the Q that I am obtaining is the Q before the system has generated the losses?
I dont really know, I am lost.
The last question and short:
Can I use Hazzen Williams for this application? assuming that the pipes are full but not pressurized, just flowing as open channel.
My main concerns are of all these questions are:
To be 100% that I getting the right amount of water at the end of the pipe, flowing as open channel at some % full or full but not pressurized + but checking also the "minor losses"
If I can do this with Hazzen william for me it is fine, since I have used it before and the major concern is to get short becuase I did not calculate minor losses
thanks very much and please give me a hand.