TY - JOUR
T1 - On aerobreakup in the stagnation region of high-Mach-number flow over a bluff body
AU - Dworzanczyk, A. R.
AU - Viqueira-Moreira, M.
AU - Langhorn, J. D.
AU - Libeau, M. A.
AU - Brehm, C.
AU - Parziale, N. J.
N1 - Publisher Copyright:
© The Author(s), 2024. Published by Cambridge University Press.
PY - 2024/12/23
Y1 - 2024/12/23
N2 - In this paper, aerobreakup in the stagnation region of high-Mach-number flow over a bluff body is studied with experiments and computations. Water drops of diameter 0.51–2.30 mm were acoustically levitated at sea level along the flight path of a rectangular 100 mm × 150 mm rail-gun launched projectile. This enabled the study of aerobreakup at high Mach (3.03–5.12), post-shock Mach (1.5–1.9), Weber (5 × 104–4 × 105) and Reynolds (6 × 104–3 × 105) numbers. High-speed backlit shadowgraphy is used to record the flow structure. Computations are made for two cases, and it was found that the drop behaviour is not dominated by viscous or surface-tension effects and can be adequately captured by treating the gas as calorically perfect with the ratio of specific heats set to 1.3 to account for thermochemical effects. To assess drop surface stability at early breakup times, results from Newton’s inclination method are used to determine the flow along the drop surface and input to a linear-stability analysis; from this, it was found that viscosity and surface tension can be neglected. Moreover, the acceleration term dominates the shear term at the stagnation point, a point accentuated as a drop flattens; this relation inverts closer to the drop equator. Linear-stability analysis was insufficient for modelling late-stage aerobreakup because the predicted wavelengths were too small and the expected aerobreakup times were non-physically short. To address this discrepancy, a nonlinear instability model with constant-rate growth is used that treats the accelerated drop surface as analogous to bubbles rising through a liquid; agreement with computations is good.
AB - In this paper, aerobreakup in the stagnation region of high-Mach-number flow over a bluff body is studied with experiments and computations. Water drops of diameter 0.51–2.30 mm were acoustically levitated at sea level along the flight path of a rectangular 100 mm × 150 mm rail-gun launched projectile. This enabled the study of aerobreakup at high Mach (3.03–5.12), post-shock Mach (1.5–1.9), Weber (5 × 104–4 × 105) and Reynolds (6 × 104–3 × 105) numbers. High-speed backlit shadowgraphy is used to record the flow structure. Computations are made for two cases, and it was found that the drop behaviour is not dominated by viscous or surface-tension effects and can be adequately captured by treating the gas as calorically perfect with the ratio of specific heats set to 1.3 to account for thermochemical effects. To assess drop surface stability at early breakup times, results from Newton’s inclination method are used to determine the flow along the drop surface and input to a linear-stability analysis; from this, it was found that viscosity and surface tension can be neglected. Moreover, the acceleration term dominates the shear term at the stagnation point, a point accentuated as a drop flattens; this relation inverts closer to the drop equator. Linear-stability analysis was insufficient for modelling late-stage aerobreakup because the predicted wavelengths were too small and the expected aerobreakup times were non-physically short. To address this discrepancy, a nonlinear instability model with constant-rate growth is used that treats the accelerated drop surface as analogous to bubbles rising through a liquid; agreement with computations is good.
KW - breakup/coalescence
KW - gas dynamics
KW - multiphase flow
UR - https://www.scopus.com/pages/publications/85213023701
UR - https://www.scopus.com/inward/citedby.url?scp=85213023701&partnerID=8YFLogxK
U2 - 10.1017/jfm.2024.1092
DO - 10.1017/jfm.2024.1092
M3 - Article
AN - SCOPUS:85213023701
SN - 0022-1120
VL - 1002
JO - Journal of Fluid Mechanics
JF - Journal of Fluid Mechanics
M1 - A1
ER -