Interaction between Mack second mode and radiation mode in high-enthalpy boundary layers

Author:

Han Yufeng1ORCID,Cao Wei1ORCID

Affiliation:

1. Laboratory of High-speed Aerodynamics, School of Mechanical Engineering, Tianjin University, Tianjin 30072, China

Abstract

Instabilities of high-enthalpy flat-plate boundary layers in thermochemical equilibrium conditions are studied using a linear stability theory (LST) and parabolized stability equations. A supersonic radiation mode is found to be unstable at the downstream location of the second mode. This mode synchronizes with the second mode as its phase velocity approaches [Formula: see text]. The amplification rate is expected to be comparable to the second mode when [Formula: see text] and [Formula: see text]. The results of disturbance evolution indicate that the radiation mode is generated by the second mode through a synchronization process. The coefficient for the amplitude response of the radiation mode to the forcing second mode is around 1. After the radiation mode is excited, the second mode itself still exists in the boundary layer, leading to a co-existence of dual unstable modes. Owing to the competition between the two modes, the disturbance amplitudes exhibit significant oscillations. A two-mode amplitude prediction model based on the LST is proposed by properly superposing the two modes' amplitudes. The accurate prediction of the N-factor demonstrates that the proposed model can be used to predict a high-enthalpy boundary layer transition involving these two modes.

Funder

National Natural Science Foundation of China

Publisher

AIP Publishing

Subject

Condensed Matter Physics,Fluid Flow and Transfer Processes,Mechanics of Materials,Computational Mechanics,Mechanical Engineering

Reference37 articles.

1. On the Stability, or Instability, of certain Fluid Motions

2. L. Lees and C. C. Lin , “ Investigation of the stability of the laminar boundary layer in a compressible fluid,” NACA Report No. TN-1115, 1946.

3. L. M. Mack , “ Boundary layer linear stability theory,” AGARD Technical Report No. 709, 1984.

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