High-blockage corrections for circular arcs at transitional Reynolds numbers

Jean-Baptiste R. G. Souppez, Ignazio Maria Viola

Research output: Contribution to journalArticlepeer-review

Abstract

Model-scale testing might suffer from blockage effects due to the finite dimensions of the test section. Measurements must be corrected to predict the forces that would have been measured in unconfined conditions. Blockage corrections are well-established for streamlined and bluff bodies, while more data is needed to develop corrections for bodies that generate both high lift and large wakes. In this work, towing tank and water tunnel tests of two-dimensional circular arcs are employed to develop a correction for a blockage ratio, i.e. the ratio of the frontal area of the geometry to the cross-sectional area of the test section, up to 0.2477. Experiments are conducted at positive incidences between the ideal angle of attack and deep-stall at transitional Reynolds numbers from 53 530 to 218 000. The results show that a linear blockage correction can be devised for the whole range of tested blockage ratios. Furthermore, the critical angle of attack and Reynolds number at which the force crisis occurs is independent of the blockage ratio. These results may allow extending the range of model sizes that can be tested in water and wind tunnels and may contribute to the accurate accounting of blockage effects at transitional Reynolds number conditions.
Original languageEnglish
Article number105139
Number of pages11
JournalJournal of Wind Engineering and Industrial Aerodynamics
Volume229
Early online date5 Sept 2022
DOIs
Publication statusPublished - Oct 2022

Bibliographical note

© 2022 The Author(s). Published by Elsevier Ltd. This is an open access article under the CC BY license (https://creativecommons.org/licenses/by/4.0/)

Keywords

  • Blockage correction
  • Aerofoil
  • Hydrofoil
  • Cambered plate
  • Water tunnel
  • Towing tank

Fingerprint

Dive into the research topics of 'High-blockage corrections for circular arcs at transitional Reynolds numbers'. Together they form a unique fingerprint.

Cite this