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Is there a relationship between flow rate measurement using a differential pressure flow meter and the density of the medium? What is its formula? In a real-world scenario, a differential pressure flow meter was used to measure the flow rate of the fluid in a pipeline. When the valve was opened further, the flow rate increased; after a while, it decreased again. Opening the valve even more increased the flow rate, but once again, it dropped after some time. I would appreciate it if experts could help analyze this situation.
Velocity and cross-sectional area, I guess. For differential pressure flow meters, the flow rate is usually calculated by taking the square root of the differential pressure. There are also those with density compensation for temperature and pressure
Relevant. Pressure rotational energy. Density is required for equivalence.
It is directly related to density, and the specific calculation formula is rather complicated. You can ask the manufacturers of professional orifice plates whether this phenomenon is caused by debris in the pressure tap, such as bubbles
A different differential pressure gauge was installed, and although the problem improved, it wasn’t completely resolved – only slightly.
Mass flow rate is equal to the product of volume flow rate and the density of the medium under the given operating conditions, that is: M=Qρ
Measuring flow rate with a differential pressure flow meter is related to the density of the medium. As for the formula, it’s difficult to enter here; you can search for it online – there are many available. Based on the cases, I believe there is a blockage in the negative pressure chamber. When the valve is opened wider, due to the blockage on the negative pressure side (which prevents smooth flow), the positive pressure side responds more quickly than the negative pressure side, resulting in a differential pressure that is higher than normal. This leads to an overestimated flow rate. As the pressure on the negative pressure side increases gradually, the differential pressure decreases, and thus the flow rate also decreases. If the valve is opened wider again, the flow rate will increase once more before decreasing again; if the valve is closed, the flow rate will first decrease before gradually increasing again. It is recommended to flush the pressure guiding pipeline.
When the positive and negative pressure tubes are drained, the pressure is quite high, and the tubes are unobstructed – there seems to be no blockage. Moreover, the medium discharged appears to be clean, free of any impurities.
Density is required to measure mass flow rate, but not for measuring volume flow rate. The formula is: Q = K * A * P. Here, P represents the differential pressure. For applications requiring high precision, temperature and pressure compensation mechanisms are installed; these have no direct relation to density. Based on the observed symptoms, it is necessary to check whether the throttling element or the pressure tapping tubes are blocked or leaking. If that doesn’t work, then it’s important to verify whether the industrial conditions meet the requirements for differential pressure measurement.