GoldDredger
Civil/Environmental
- Jan 16, 2008
- 172
I was hoping someone could confirm my method for capacity calculation under surcharge conditions.
First, when calculating the full or half gravity flow in a sewer pipe, I would use Manning's equation, simple enough. The slope is the physical slope of the sewer pipe.
Now, if we have a surcharge condition (headwater in the manhole), the downstream pipe now becomes a pressure pipe. (Also assuming no tailwater with free outflow, not culvert condition).
Would I calculate the pipe capacity based on the slope created by the surcharge headwater. In other words, the headwater elevation minus discharge elevation, divided by length.
That would give the hydraulic slope, and I would substitute that hydraulic slope into Mannings for the capacity under surcharge.
Does this seem correct to you?
(Also ignoring entrance losses)
First, when calculating the full or half gravity flow in a sewer pipe, I would use Manning's equation, simple enough. The slope is the physical slope of the sewer pipe.
Now, if we have a surcharge condition (headwater in the manhole), the downstream pipe now becomes a pressure pipe. (Also assuming no tailwater with free outflow, not culvert condition).
Would I calculate the pipe capacity based on the slope created by the surcharge headwater. In other words, the headwater elevation minus discharge elevation, divided by length.
That would give the hydraulic slope, and I would substitute that hydraulic slope into Mannings for the capacity under surcharge.
Does this seem correct to you?
(Also ignoring entrance losses)