科研速览 · Science Skim继续刷下去 · Keep skimming →
◆ Experiments in Fluids2026-07-31· Reynolds number

The calibration of five-hole probes for use in low-Reynolds number flows

Jonas Stürznickel, Romuald Skoda, Maximilian Passmann

原始摘要(英文原文)· Original abstract
Abstract Five-hole probes are a well-established measurement technique for flow surveys in fluid mechanics and fluid machinery, where the probe calibration is known to become sensitive to Reynolds number below a probe-geometry-specific critical Reynolds number. Nevertheless, probes are typically calibrated at a single Reynolds number—particularly for use in incompressible flow-resulting in significant measurement errors in typical technical flows with strong velocity and Reynolds number variations. To address this limitation, this paper presents a Reynolds number-dependent calibration method based on repeated probe calibration over Reynolds numbers ranging from 2000 to 20000. A novel Reynolds number coefficient is introduced, extending conventional two-dimensional calibration maps into a three-dimensional calibration space. Two data-reduction strategies are investigated: three-dimensional interpolation and artificial neural networks. The proposed method is evaluated using the open-access Oxford Probe and compared against conventional probe calibrations at constant Reynolds number. Compared with conventional constant-Reynolds number calibrations, the proposed Reynolds number-dependent approach reduced the errors by up to $${50\,\mathrm{\%}}$$ 50 % in flow angles, $${70\,\mathrm{\%}}$$ 70 % in total pressure, and $${60\,\mathrm{\%}}$$ 60 % in dynamic pressure. Artificial neural network-based regression provides a further reduction of approximately $${30\,\mathrm{\%}}$$ 30 % relative to the interpolation-based calibration in all flow quantities. A parametric study demonstrates the effects of network architecture and size on the calibration errors.
读原文 · Read the paper ↗

AI 追问PRO

登录后使用 AI 追问

讨论区

登录后参与讨论

相关论文 · Related

The calibration of five-hole probes for use in low-Reynolds number flows — 科研速览 Science Skim