Time-series analysis of differential pressure and flow velocity signals by means of weighted statistics

Turbulence intensity levels are assigned different values according to set a probability distribution. Many researchers do not consider probability distributions when determining turbulence intensity levels. This is one cause of the disagreement between numerical simulations of turbulence modeling a...

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Bibliographic Details
Published in:Measurement : journal of the International Measurement Confederation Vol. 190; p. 110682
Main Author: Chun, Sejong
Format: Journal Article
Language:English
Published: London Elsevier Ltd 28-02-2022
Elsevier Science Ltd
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Summary:Turbulence intensity levels are assigned different values according to set a probability distribution. Many researchers do not consider probability distributions when determining turbulence intensity levels. This is one cause of the disagreement between numerical simulations of turbulence modeling and experimental data. This study focuses on the use of weighted statistics to evaluate turbulence intensity levels through three types of examples. The first is a hands-on example with a Pitot-static tube. The second utilizes numerical data and the Monte Carlo method. The third relies on a dataset by constant temperature anemometry and laser Doppler anemometry, available from the literature. This study finds that turbulence intensity evaluations differ depending on the selection of the probability distribution. The turbulence intensity according to a Gaussian distribution is reduced by more than 30% in comparison with that set with a rectangular distribution. The notion of the true and engineering turbulence intensity is introduced. [Display omitted] •The reduction of the turbulence intensity was consistent with three examples.•The turbulence intensity could be reduced by 30% with the weighted statistics.•The engineering turbulence intensity is evaluated by the arithmetic statistics.•The true turbulent intensity is evaluated by the weighted statistics.
ISSN:0263-2241
1873-412X
DOI:10.1016/j.measurement.2021.110682