Alicat mass flow meters are engineered to deliver speed, accuracy, and flexibility across the widest range of flow applications. Whether you’re in research, industrial automation, calibration, or working in hazardous environments, Alicat instruments are built to simplify your process while delivering dependable results.
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Start configuration nowAlicat Laminar Flow Element instruments have improved upon many of the challenges set by classic orifice plate measurements of volumetric flow being utilised within mass flow calculations. Similarly, they also eliminate the problems inherent within thermal flow designs by addressing hot-wire drift, micro-flow calculations, their response time and the numerous examples given above. Alicat mass flow meters operate on the same principles as many larger laminar transfer standards, but within smaller, easily integrated packages.
The operating principle of the volumetric flow sensor is based on the physics of the Poiseuille Equation that quantifies the relationship between pressure drop and flow.
Q = (P1 – P2) ηr4/8ηL
Where:
Q = Volumetric Flow Rate
P1 = Static Pressure at Inlet
P2 = Static Pressure at Outlet
r = Hydraulic Radius of Restriction
η = (eta) Absolute Viscosity of Fluid
L = Length of Restriction
In it more simplified form, the calculations related to the geometry of the restriction can be replaced by a constant factor. Therefore:
Q = K(ΔP/η)
This now shows the linear relationship between volumetric flow rate (Q), differential pressure (ΔP), and absolute viscosity (η).
To put this mathematics into practical use, an internal restriction is created. This restriction is known as a Laminar Flow Element and it forces the gas molecules to move in parallel paths along the length of the passage. This eliminates turbulence and creates a state of laminar gas flow beneath the accepted Reynolds threshold of 2000. Next, the differential pressure drop is measured within the laminar region. Finally, the gas temperature is measured as the viscosity of the gas must be calculated by the microprocessor in relation to that gas temperature.
We now have the volumetric flow rate upon which we can apply additional measurements and calculations to determine the actual mass flow rate. Ideal Gas Laws show us that the density of a gas is affected by its temperature, absolute pressure and its compressibility. Using non-Ideal Gas Laws requires a reference to a standard temperature and pressure (STP) condition for "normalizing" the mass flow calculation. Essentially this is a determination of the density of the gas at sea level and a pre-determined temperature as related to the actual flow conditions. In order to determine the mass flow rate, these two known laws of physics need to be applied; the temperature effect on density and the absolute pressure effect on density. Thus:
M = Q(Ts / Ta) (Pa / Ps) (Zs / Za)
Where:
M = Mass Flow
Q = Volumetric Flow
Ts = Absolute Temp at Standard Condition (Kelvin)
Ta = Absolute Temp at Flow Condition (Kelvin)
Pa = Flow Absolute Pressure
Ps = Absolute Pressure at Standard Condition
Za = Compressibility at Measured Conditions
Zs = Compressibility at Standard Conditions
In an Alicat mass flow instrument a discrete absolute pressure sensor and a temperature sensor are placed in the laminar region of the flow stream. The sensors send information to the microprocessor which determines the mass flow. A series of calculations is performed and flow rate data is updated an average of 1,200 times per second. This allows for extremely fast, real time measurements of flow that are sensitive enough to report pulsations in flow as well as step changes.
Choosing Alicat means choosing speed, accuracy, and support. With unmatched flexibility, a lifetime warranty, and the widest range of features in the industry, Alicat mass flow meters simplify your process while ensuring reliable results.
Help and advice
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