The Structure of Merging Turbulent Jets Beneath a Small Quadrotor

📅 2026-08-31
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🤖 AI Summary
研究使用粒子图像测速法(PIV)解决了小型四旋翼无人机下方湍流射流的结构问题,通过沿对角线和前旋翼切割采样,分析了合并后的尾流特性。
📝 Abstract
The downwash wake of a hovering quadrotor governs both the vehicle's own performance and the safe spacing of multi-rotor formations. Prior measurements have largely characterized the mean flow, using single-point anemometry, volumetric tracking, or planar cuts through part of the rotor system. Higher-order turbulent statistics of the merged wake, and how they relate to canonical jet scaling, have remained unresolved, particularly for small quadrotors at the low-Reynolds-number end of the size range. Here, we present a detailed particle image velocimetry (PIV) study of the downwash of a hovering Crazyflie 2.1 quadrotor (arm length, $l = 46$ mm), sampled along a diagonal cut, passing through rotors along the symmetry axis of the quadrotor, and a front-rotor cut, passing through adjacent rotors. The four rotor jets merge into a single column by $z/l \approx 5$, beyond which the mean velocity profiles progressively approach the canonical round-jet self-similar form, collapsing by $z/l \approx 13$ when scaled by the local centerline velocity and half-width. Centerline decay and half-width growth follow canonical scaling laws with an effective source diameter $D_\text{eff} = 2.29\,l$, effective Reynolds number $Re_{D_\text{eff}} = 3 \times 10^4$, at the low end of the range over which canonical jet scaling has been established, and spreading and decay constants nonetheless within the canonical round-jet range. Resolving both cuts shows that the turbulent normal stresses retain a bimodal, cut-dependent signature of the four-rotor source throughout the measurement domain.
Problem

Research questions and friction points this paper is trying to address.

turbulent jets
quadrotor
low-Reynolds-number
higher-order statistics
canonical jet scaling
Innovation

Methods, ideas, or system contributions that make the work stand out.

particle image velocimetry (PIV)
turbulent normal stresses
canonical jet scaling
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