2020
DOI: 10.1016/j.flowmeasinst.2020.101811
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Modeling temperature effects on a Coriolis mass flowmeter

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Cited by 12 publications
(3 citation statements)
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“…The phase difference depends on the flow and on the elastic properties of the oscillating metal pipe. The temperature dependencies of the elastic properties of the metal flow tube must be known to accurately model Coriolis meters, particularly for cryogenic applications [136]. Coriolis meters can be subject to calibration changes caused by vibrations from external sources and details of their installation that influence the U-bend resonance.…”
Section: Working Standard Flow Meters and Meters Used In Parallelmentioning
confidence: 99%
“…The phase difference depends on the flow and on the elastic properties of the oscillating metal pipe. The temperature dependencies of the elastic properties of the metal flow tube must be known to accurately model Coriolis meters, particularly for cryogenic applications [136]. Coriolis meters can be subject to calibration changes caused by vibrations from external sources and details of their installation that influence the U-bend resonance.…”
Section: Working Standard Flow Meters and Meters Used In Parallelmentioning
confidence: 99%
“…For example, it is known that the Young's modulus influences the measurement result. While Poisson's ratio is also important for a U-tube CFM [14] it plays no significant role for a straight tube CFM [15]. This means that the flow through CFMs of other shapes, such as the delta shape, could in principle obey other equations and be influenced by other factors.…”
Section: Analytical and Finite Element Modelling Of Cfm Uncertainty I...mentioning
confidence: 99%
“…The FEM model considers fixed boundary conditions at the connection of the tube to the supporting structure and temperature-dependent material properties of stainless steel 316 using empirical models for the elastic and shear moduli from [14], which are originally based on data from [16], and for the thermal strain from the NIST website [17], which rely on data from [18]. Each simulation consists of three steps: (i) static analysis, where the static centrifugal force acting on curved sections and the virtual external force of thermal expansion are taken into account and the resulting static internal axial forces and/or deflections are calculated; (ii) modal analysis, where the natural frequencies of the tube are calculated; and (iii) harmonic analysis, where the corresponding phase differences are calculated.…”
Section: Analytical and Finite Element Modelling Of Cfm Uncertainty I...mentioning
confidence: 99%