[Tobi]

Hi everybody,

even though people might think I am good in FOAM, I am having still problems with the p_rgh field and boundary conditions. Well in the numerical point of view it is not a big deal to get the idea of the p_rgh field and even the derivation of the equation. However, let´s talk about that (again) using a relatively simple case.

Referring to the attached PDF, we see two tanks (1) and (2) filled with water while on both tanks an atmospheric pressure is given above the fluid level. The filling level difference is given by represents the level difference. Each tank has a pipe to the storage tank shown in the middle of the draft.

The area of interest is given in the right bottom corner. Let´s imagine infinite large tanks (1) and (2) which means that the water level does not change during time. Thus, we always have a defined (and fixed) hydrostatic pressure that acts as a driving force for the water (1) and water (2) to flow into the storage tank (3).


Let's assume that tank (1) has 30 degC warm water and tank (2) has 45 degC warm water. We take a defined mass flow out of tank (3) while new water is sucked in from tank (1) and tank (2).

The ratio depends on the hydrostatic pressures of both streams. Means, if increases (higher water level in the tank (2)), more water from the tank (2) is flowing into tank (3).


As in all p_rgh cases, I am struggling with the correct pressure boundary conditions.


Questions

• Which pressure boundary conditions should be used for p_rgh for the fluid (1) and (2) and at the outlet (3)
• For (3) I would use a fixedFluxPressure while setting the mass flow rate of interest
• For (1) and (2) I have no idea of the p_rgh values and bc; assuming a constant water height in the tank (1) and (2), it should be possible to set fixed pressure value. However, the p_rgh quantity is without the hydrostatic part which means, for example, that for constant temperature the p_rgh field is equal in the whole domain (if no flow occurs)

Did anybody had similar set-up´s before and can help me out? I was looking into the hydrostatic* pressure boundary conditions but did not find any suitable one for my case.

Any hints are welcomed.
Thank you in advance
Tobi