Zugriffsnummer 36166
Dokumenttyp Zeitschriftenartikel Open Access Hybrid
Peer Review mit Peer Review
Sprache Englisch
Titel Uncertainty evaluation for velocity-area methods
Autor(in); Institution
Steinbock, Jonas; 7.5, Wärme und Vakuum, PTB-Berlin
Weissenbrunner, Andreas; 7.5, Wärme und Vakuum, PTB-Berlin
Juling, Markus; 7.5, Wärme und Vakuum, PTB-Berlin
Lederer, Thomas; 7.5, Wärme und Vakuum, PTB-Berlin
Thamsen, P.U.; Technische-Universität Berlin, GERMANY
Quelle/Jahr Flow Measurement and Instrumentation: 48 (2016), 4, 51 - 56
ISSN 0955-5986
DOI
Verlag Guildford, Surrey: Butterworth Scientific Ltd.
Freie Schlagworte Flow rate ; Velocity–area methods ; Integration error ; Reynolds number dependence ; Optimized measurement positions ; Venturi
Zusammenfassung Velocity-area methods are used for flow rate calculation in various industries. Applied within a fully turbulent flow regime, modest uncertainties can be expected. If the flow profile cannot be described as “log-like”, the recommended measurement positions and integration techniques exhibit larger errors. To reduce these errors, an adapted measurement scheme is proposed. The velocity field inside a Venturi contour is simulated using computational fluid dynamics and validated using laser Doppler anemometry. An analytical formulation for the Reynolds number dependence of the profile is derived. By assuming an analytical velocity profile, an uncertainty evaluation for the flow rate calculation is performed according to the “Guide to the expression of uncertainty in measurement”. The overall uncertainty of the flow rate inside the Venturi contour is determined to be 0.5% compared to ≈0.67% for a fully developed turbulent flow.
Kostenfreier Zugang Open Access Hybrid
Rechteinformation CC BY-NC-ND 4.0 ; Creative Commons Attribution NonCommercial NoDerivatives 4.0 License

Zitierung

Steinbock, J., Weissenbrunner, A., Juling, M., Lederer, T., & Thamsen, P. (2016). Uncertainty evaluation for velocity-area methods. Flow Measurement and Instrumentation, 48(4), 51–56. https://doi.org/10.1016/j.flowmeasinst.2015.09.007

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