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Relationship between hydraulic grade and head

I'm modeling a pressurized wastewater system in SewerGems v8i.  I am treating the design-phase pump station that begins the pressure section simply as a Pressure Node.  The Maximum Hydraulic Grade at this start node (132 feet above msl) remains constant when I change only the elevation of the node and re-compute (GVF complex).  The high pipe elevation of the system is midway and 70 feet above msl.  Can this unchanging Max Hydraulic Grade be understood in light of the the fact that the static head is less with a proposed higher start node elevation (i.e. 70-10 = 60) and more with a proposed lower start node elevation (70-5 = 65)? It in an oversimplification to say Head Required = Maximum Hydraulic Grade - System Start Elevation?

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  • Hello Philip,

    What is upstream of this "pressure node"? How do you get an HGL over here? Is there a pump upstream?

    The hydraulic grade at a point is the sum of pressure and datum head. The hydraulic grade won't change if you change the elevation in a pressurized system because your boundary (maybe an upstream pump) is not changing. If the pump upstream is supplying at a constant head the HGL at downstream points won't change much.

    Can this unchanging Max Hydraulic Grade be understood in light of the the fact that the static head is less with a proposed higher start node elevation (i.e. 70-10 = 60) and more with a proposed lower start node elevation (70-5 = 65)?

    The static head is usually the difference of elevation from your point of delivery (pump discharge, tank outlet) and the elevation of your discharge point. The statement you have proposed is obviously true but I am not getting the point of it.

    It in an oversimplification to say Head Required = Maximum Hydraulic Grade - System Start Elevation?

    Yes. Because head required depends on what head are you computing. Is it a system head as Scott suggested? Is it pump head that you are determining for an upstream pump? Also, head requirement does not depend only on static head. It depends also on frictional headloss and minor losses. See the below article for details on determining pump curve for a system;

    Estimating a pump curve for a model

    If you can elaborate more on what you are trying to model we can help you better.


    Regards,

    Yashodhan Joshi

  • The system includes two distinct pressure subnetworks, "in line" with each other.  Pump Station #1 is at a landfill, conveying leachate a distance to a free outfall at what *is currently* a waste water treatment plant, but is going to be decommissioned/rebuilt as a PS.  Call this PS #2.  My query concerns the subnetwork from PS #2 (wet well elev +1.0) to a free outfall (elev -3.0) > 5 miles away, that includes one tie-in (pressure node) where sanitary loads will be added and air valves throughout the subnetwork.  The high pipe invert elevation of this subnetwork is 70 feet above msl.  The modeling is in support of pump size recommendations for PS #2.  Thanks

  • I had the air valve at Sta 205+02 (the high point of the system) set to False, and all others set to true, based on your comment above: "Per this article, it is recommended that you start by choosing "true" for all air valves except for the one at the high point that you believe is likely to be open, compute the model, check the profile and enable additional air valves as needed." I have experimented with switching the air valves near the end of the system from False to True, and doing so brings the hydraulic grade line below the pipe elevation, and results in a lower hydraulic grade at the beginning of the system.  I'm not convinced there is an issue with the air valves in our system.  How do we solve for TDH, at the pump, given the 2.85 cfs + 3.10 cfs = 5.95 total cfs flows???

  • How do we solve for TDH, at the pump, given the 2.85 cfs + 3.10 cfs = 5.95 total cfs flows???

    This article has some guidance but basically you would find the difference in elevation between the upstream wetwell and downstream boundary condition (which you might consider to be the high point), then subtract that "static head" from the pump head (since the pump head is the total head that the pump is adding to overcome both the static and dynamic head).


    Regards,

    Jesse Dringoli
    Technical Support Manager, OpenFlows
    Bentley Communities Site Administrator
    Bentley Systems, Inc.

  • A few comments and questions, in no order.

    Regarding this comment above...

    "You could certainly replace the pump and wetwell with an inflow of 2.85 CFS (similar to what you did with J-12 for the "Woolwich Connection")"

    ...early versions of this model introduced the 2.85 cfs inflow at a Pressure Junction (not a wet well with pump).  I only changed from the Pressure Junction approach to the wet well w/ pump when it was suggested that I would need the wet well and pump to calculate TDH at this location.

    Working with the wet well and pump approach over the past few days has seemingly brought us no closer to a calculated TDH, because the Hydraulic Grade Elevation (max) from the GVF-convex solver output AND the calculated head within the System Head Curve Tool are dependent on (and influenced by) the design flow and design head I enter in Pump Properties.  

    Let me rephrase my question from yesterday.

    In the most recent model I uploaded yesterday, WHAT IS THE TDH, at the pump, given the 2.85 cfs + 3.10 cfs = 5.95 total cfs flows in that specific set of files I provided?

  • Also, trying to get at the heart of the matter (from our POV), the sum of the calculated headloss values for pipe sections that are under pressure with 5.95 total CFS = ~112 feet.  We have 71 feet of static head (between pump (-1) and pipe high point (70)). We are expecting a head at the pump of 112+71 = 183 feet. However both attempted model methods of introducing upstream flow (pressure junction or wet well/pump) show 167 feet of head.  

    Why is the system head curve at the pump independent of the downstream inflow at the Woolwich Connection?  

  • In the most recent model I uploaded yesterday, WHAT IS THE TDH, at the pump, given the 2.85 cfs + 3.10 cfs = 5.95 total cfs flows in that specific set of files I provided?

    With the air valve "Sta 489+10 Air Valve" activated and the pump flow of 2.85 CFS, the total head that the pump needs to add as 166.08 ft as seen in the "pump head" property. This 166.08 feet is made up of a static lift of 55.00 ft (elevation at air valve) minus  1.00 ft (upstream wetwell hydraulic grade) = 54.00 ft and the remainder is the  dynamic lift (headlosses) of 166.08 - 54.00 = 112.08 ft.

    If you wanted to simply assume this 2.85 cfs pump flow along with the 3.1 cfs connection flow, you could also see the same number by modeling the 2.85 cfs as an inflow on a junction instead of the wetwell+pump, then look at the calculated hydraulic grade at the inflow junction placed on the pump discharge side location. (and compare to an assumed upstream hydraulic grade).

    Lastly, you could also see this by using any pump definition, generate a system head curve and look at the 2.85 cfs flow point on the system head curve (Data tab) to see the corresponding head.

    Also, trying to get at the heart of the matter (from our POV), the sum of the calculated headloss values for pipe sections that are under pressure with 5.95 total CFS = ~112 feet.  We have 71 feet of static head (between pump (-1) and pipe high point (70)). We are expecting a head at the pump of 112+71 = 183 feet. However both attempted model methods of introducing upstream flow (pressure junction or wet well/pump) show 167 feet of head.  

    See further above for my calculation. For your static head calculation, you assumed an upstream boundary HGL of -1 ft, but the wetwell HGL is -7 (base elevation) plus 8 (initial level) = 1.0 ft. You had assumed 70 ft as the downstream boundary HGL, but that is the elevation of an air valve further upstream. If you only enable that air valve, then part of the downstream system will have a negative pressure, and the pump will "see" the downstream outfall as the boundary since the air valve at 70 ft would have a positive pressure. As seen in profile view, it appears that the air valve further downstream (Sta 489+10 Air Valve) at an elevation of 55 ft is the one that would be open with part-full downstream flow and therefore acting as your downstream boundary condition (the pump is "lifting" the water up to that point). Compare profile view to visualize this.

    Why is the system head curve at the pump independent of the downstream inflow at the Woolwich Connection?  

    The system head curve would be dependent on the system conditions including inflows like the "woolwich connection". If you remove that inflow for example and re-run the system head curve, you will see it change. The flow from this inflow causes additional headlosses, impacting the pump discharge head, thus impacting the system head curve (independent from the pump curve).


    Regards,

    Jesse Dringoli
    Technical Support Manager, OpenFlows
    Bentley Communities Site Administrator
    Bentley Systems, Inc.

Reply
  • In the most recent model I uploaded yesterday, WHAT IS THE TDH, at the pump, given the 2.85 cfs + 3.10 cfs = 5.95 total cfs flows in that specific set of files I provided?

    With the air valve "Sta 489+10 Air Valve" activated and the pump flow of 2.85 CFS, the total head that the pump needs to add as 166.08 ft as seen in the "pump head" property. This 166.08 feet is made up of a static lift of 55.00 ft (elevation at air valve) minus  1.00 ft (upstream wetwell hydraulic grade) = 54.00 ft and the remainder is the  dynamic lift (headlosses) of 166.08 - 54.00 = 112.08 ft.

    If you wanted to simply assume this 2.85 cfs pump flow along with the 3.1 cfs connection flow, you could also see the same number by modeling the 2.85 cfs as an inflow on a junction instead of the wetwell+pump, then look at the calculated hydraulic grade at the inflow junction placed on the pump discharge side location. (and compare to an assumed upstream hydraulic grade).

    Lastly, you could also see this by using any pump definition, generate a system head curve and look at the 2.85 cfs flow point on the system head curve (Data tab) to see the corresponding head.

    Also, trying to get at the heart of the matter (from our POV), the sum of the calculated headloss values for pipe sections that are under pressure with 5.95 total CFS = ~112 feet.  We have 71 feet of static head (between pump (-1) and pipe high point (70)). We are expecting a head at the pump of 112+71 = 183 feet. However both attempted model methods of introducing upstream flow (pressure junction or wet well/pump) show 167 feet of head.  

    See further above for my calculation. For your static head calculation, you assumed an upstream boundary HGL of -1 ft, but the wetwell HGL is -7 (base elevation) plus 8 (initial level) = 1.0 ft. You had assumed 70 ft as the downstream boundary HGL, but that is the elevation of an air valve further upstream. If you only enable that air valve, then part of the downstream system will have a negative pressure, and the pump will "see" the downstream outfall as the boundary since the air valve at 70 ft would have a positive pressure. As seen in profile view, it appears that the air valve further downstream (Sta 489+10 Air Valve) at an elevation of 55 ft is the one that would be open with part-full downstream flow and therefore acting as your downstream boundary condition (the pump is "lifting" the water up to that point). Compare profile view to visualize this.

    Why is the system head curve at the pump independent of the downstream inflow at the Woolwich Connection?  

    The system head curve would be dependent on the system conditions including inflows like the "woolwich connection". If you remove that inflow for example and re-run the system head curve, you will see it change. The flow from this inflow causes additional headlosses, impacting the pump discharge head, thus impacting the system head curve (independent from the pump curve).


    Regards,

    Jesse Dringoli
    Technical Support Manager, OpenFlows
    Bentley Communities Site Administrator
    Bentley Systems, Inc.

Children
  • Jesse - EXCELLENT progress for us based on your most recent response.  I have two comments.

    1 - I see the pump discharge head value (in Pump Properties) change when I edit the downstream inflow value at the Woolwich Connection and re-compute, but I  the system head curve does not change at all.  We are in total agreement that it *should*, I'm just not seeing it.  Could you attempt on the most recently uploaded file (for instance, double the Woolwich inflow from 3.1 cfs to 6.2 cfs) and post images in your reply. 

    2 - I experimented with different pump design flows until I found a design flow (2.32 cfs) that allowed the fixed wet well inflow (2.85 cfs) to match the "externally imposed" flow into the system (2.85 cfs).  Is there any computational downside or later consequence for having arrived at the 2.32 cfs design flow by trial-and-error?  As I have said throughout this process, I'm trying to minimize data inputs to only what is necessary to arrive at an accurate pump discharge head. 

  • 1 - I see the pump discharge head value (in Pump Properties) change when I edit the downstream inflow value at the Woolwich Connection and re-compute, but I  the system head curve does not change at all.  We are in total agreement that it *should*, I'm just not seeing it.  Could you attempt on the most recently uploaded file (for instance, double the Woolwich inflow from 3.1 cfs to 6.2 cfs) and post images in your reply. 

    Using the latest version of SewerGEMS (10.03.01.08), model file name "2010-10-27 Force Main Modeling Run #4C" uploaded October 27th at 2:18 PM Eastern:

    Original, as-is:

    Woolwich connection inflow doubled to 6.2 cfs:

    This looks reasonable to me; more head is required (blue system head curve line) for all flows due to the additional headloss from the increased downstream inflow.

    If you are seeing something different, I would recommend upgrading to the latest version in case you have encountered a problem that has been fixed in later versions. As mentioned earlier, you appear to be using an old version which will soon be unsupported.

    2 - I experimented with different pump design flows until I found a design flow (2.32 cfs) that allowed the fixed wet well inflow (2.85 cfs) to match the "externally imposed" flow into the system (2.85 cfs).  Is there any computational downside or later consequence for having arrived at the 2.32 cfs design flow by trial-and-error?  As I have said throughout this process, I'm trying to minimize data inputs to only what is necessary to arrive at an accurate pump discharge head. 

    As discussed earlier, if you only need to know the discharge head to overcome an assumed inflow (2.85 cfs + 3.1 cfs), the pump node is not technically necessary. I had outlined a few options earlier.

    If you have used a pump in the model and used trial-and-error to determine the pump curve necessary to achieve desired pump performance, that is probably OK too (you would need to use your engineering judgement here), as long as a manufacturer can actually provide pump with the same performance. Typically you would use the system head curve to overlay a range of available pumps from a catalog and select based on which one intersects at the desired operating point. 

    Additionally (and it is possible I still be misunderstanding what you are trying to do), typically the pump flow will be much greater than the wetwell inflow, because controls will turn the pump on and off as the wetwell fills and drains.


    Regards,

    Jesse Dringoli
    Technical Support Manager, OpenFlows
    Bentley Communities Site Administrator
    Bentley Systems, Inc.