Interaction of a moving shock wave with a turbulent boundary layer

被引:3
作者
Toure, Patrice S. R. [1 ]
Schuelein, Erich [1 ]
机构
[1] German Aerosp Ctr DLR, Inst Aerodynam & Flow Technol, Bunsenstr 10, D-37073 Gottingen, Germany
关键词
shock waves; compressible boundary layers; supersonic flow; LOW-FREQUENCY UNSTEADINESS; SEPARATION; FLOW; MODEL; DRAG;
D O I
10.1017/jfm.2023.357
中图分类号
O3 [力学];
学科分类号
08 ; 0801 ;
摘要
In the present study, the influence of a uniformly moving impinging shock on the resulting shock wave-turbulent boundary layer interaction is numerically investigated. The relative Mach number of the shock front travelling above a flat-plate model varied between 0 and 2.3, while the quasi-steady inflow conditions remained constant with a Mach number of 3. To quantitatively evaluate the effect of shock travelling speed, a well-known scaling method for interaction length in quasi-steady flows was applied as a reference after significant improvements in modelling the effects of Reynolds number and wall temperature using new and existing data. Moreover, previously obtained experimental results for a limited range of travelling speeds were employed to validate the obtained numerical results. Three ranges of shock travelling speeds with distinctly different properties were extracted and quantitatively described using a developed cor relation-based approach built on the extended quasi-stationary scaling law. In the first range, the scaled interaction length reaches its maximum for the given interaction strength and can be directly described by the scaling law obtained for quasi-stationary interactions. In the second travelling-speed range, the dependence of the interaction length on the interaction strength is explicitly influenced by the shock movement. With increasing shock travelling speed, the scaled interaction length here decreases significantly faster than in the quasi-stationary reference case. The end of this speed range is reached when the absolute shock front speed has caught up with the maximum speed of sound in the interaction zone, and thus the interaction length has fallen to zero. This travelling-speed limit signifies the transition to the third range, where upstream influence is no longer possible.
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页数:38
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