erbru
Chemical
- May 23, 2015
- 27
Hi all
I need to check the sizing of an air flow into an insulated atmospheric water storage tank for the following situation and it is causing me a headache. I will then also need to size a new relief valve for the tank based on the scenario of the air flow system injecting too much air at high pressure.
The water tank (approx 35 m3, 5 metres high by 3 metres wide) is not foreseen for vacuum service nor pressurised service. That means from about -50 mbar to + 100 mbar is the maximum range. It is a very thin walled tank.
During hot 'sanitisation', the tank is totally emptied and filled with 2 m3 of water at approx 85°C.
The pressure in the tank increases rapidly during the filling process due to the hot vapour formed above the water surface.
To protect the tank, when the tank pressure reaches above 10 mbar, an automatic valve opens and releases the pressure to vent. This process is repeated as necessary as the tank is filled with hot water.
After the tank is filled with 2 m3 hot water, the tank water is pumped from the tank bottom through a piping loop (to clean the loop with the hot water). The pumped rate is approx 22 m3/h. All the water returns directly to the tank.
The loop had been full of water at ambient temperature and this 'cool' water returns to the 'hot' tank via a sprayball, immediately causing steam condensation and subsequent collapse in pressure.
The same pressure transmitter then opens a high pressure air circuit (8 bar) to the tank to equalise the pressure (set point for opening the air inlet valve is -20 mbar).
During the recirculation process, hot water continues to be added to the tank until 6 -8 m3 level is reached. During this time air is injected many times into the vessel in small bursts.
However it seems the air injection system is not correctly sized for the condensation and loss of pressure, since just after the start of the cold water recirculation, the pressure spikes to -40 mbar. The temperature (as measured on the side of the tank, and possible not fully representative) drops from about 85 °C to 70°C during this short space of time. During the subsequent phase of continuing the filling, the tank heats back up to 85 °C gradually and there are no more sudden spikes in low pressure.
The operators report a 'trembling' of the tank during this process.
I am trying to understand the correct air flow required for the worst case, which is as the cold water enters back into the tank and causes that sudden condensation.
How can the effect of steam condensation on pressure at this temperature be estimated?
Can I use the ideal gas law?
As for steam tables, I have looked but I don't understand what is happening to the enthalpy of the system here. The cold water spray is removing enthalpy in the form of latent heat (and some sensible heat) but how do I use that calculate the resulting pressure change.
Attached an output from the plant data logger showing the parameters of tank level, pressure and tank temperature.
The process starts between 13:48 and 17:36 on the time axis.
Green : pressure in bar (-0.05 to + 0.05 bar => - 50 to +50 mbar)
Blue : tank level (0 to 25 m3)
Black: tank temperature (0 to 100°C)
I suppose I could use this data to calculate the current air flow into the tank (pressure change in a known volume)...
I need to check the sizing of an air flow into an insulated atmospheric water storage tank for the following situation and it is causing me a headache. I will then also need to size a new relief valve for the tank based on the scenario of the air flow system injecting too much air at high pressure.
The water tank (approx 35 m3, 5 metres high by 3 metres wide) is not foreseen for vacuum service nor pressurised service. That means from about -50 mbar to + 100 mbar is the maximum range. It is a very thin walled tank.
During hot 'sanitisation', the tank is totally emptied and filled with 2 m3 of water at approx 85°C.
The pressure in the tank increases rapidly during the filling process due to the hot vapour formed above the water surface.
To protect the tank, when the tank pressure reaches above 10 mbar, an automatic valve opens and releases the pressure to vent. This process is repeated as necessary as the tank is filled with hot water.
After the tank is filled with 2 m3 hot water, the tank water is pumped from the tank bottom through a piping loop (to clean the loop with the hot water). The pumped rate is approx 22 m3/h. All the water returns directly to the tank.
The loop had been full of water at ambient temperature and this 'cool' water returns to the 'hot' tank via a sprayball, immediately causing steam condensation and subsequent collapse in pressure.
The same pressure transmitter then opens a high pressure air circuit (8 bar) to the tank to equalise the pressure (set point for opening the air inlet valve is -20 mbar).
During the recirculation process, hot water continues to be added to the tank until 6 -8 m3 level is reached. During this time air is injected many times into the vessel in small bursts.
However it seems the air injection system is not correctly sized for the condensation and loss of pressure, since just after the start of the cold water recirculation, the pressure spikes to -40 mbar. The temperature (as measured on the side of the tank, and possible not fully representative) drops from about 85 °C to 70°C during this short space of time. During the subsequent phase of continuing the filling, the tank heats back up to 85 °C gradually and there are no more sudden spikes in low pressure.
The operators report a 'trembling' of the tank during this process.
I am trying to understand the correct air flow required for the worst case, which is as the cold water enters back into the tank and causes that sudden condensation.
How can the effect of steam condensation on pressure at this temperature be estimated?
Can I use the ideal gas law?
As for steam tables, I have looked but I don't understand what is happening to the enthalpy of the system here. The cold water spray is removing enthalpy in the form of latent heat (and some sensible heat) but how do I use that calculate the resulting pressure change.
Attached an output from the plant data logger showing the parameters of tank level, pressure and tank temperature.
The process starts between 13:48 and 17:36 on the time axis.
Green : pressure in bar (-0.05 to + 0.05 bar => - 50 to +50 mbar)
Blue : tank level (0 to 25 m3)
Black: tank temperature (0 to 100°C)
I suppose I could use this data to calculate the current air flow into the tank (pressure change in a known volume)...