Research on Panel Flutter Considering the Effect of Convective Active Cooling

Author:

Huang Jie12ORCID,Lu Weishuang1,Yang Guowei12,Zheng Guannan13

Affiliation:

1. Key Laboratory for Mechanics in Fluid Solid Coupling Systems, Institute of Mechanics, Chinese Academy of Sciences, Beijing 100190, China

2. School of Engineering Science, University of Chinese Academy of Sciences, Beijing 100191, China

3. School of Future Technology, University of Chinese Academy of Sciences, Beijing 100191, China

Abstract

The aeroelastic characteristics of the panel under the action of coolant are obviously different from the flutter characteristics of the traditional panel. In order to solve this problem, the dynamics model of the panel flutter was established in this paper based on von Karman’s large deformation theory and the Kirchhoff–Love hypothesis. The panel dynamics equations were discretized into constant differential equations with finite degrees of freedom by Galerkin’s method, and solved by the fourth Runge–Kutta method in the time domain. The nonlinear modified piston theory was used to predict the unsteady aerodynamic loads, and the accuracy of the flutter analysis model was verified. On this basis, the effects of the head-panel pressure of coolant, the pressure drop ratio, the coolant injection direction, and the inertial resistance and viscous resistance on panel stability and flight stability were investigated, respectively. The results showed that reducing the pressure drop ratio, and reducing or increasing the head-panel pressure (valuing away from the freestream pressure) can improve the critical dynamic pressure when bifurcation occurs. At M∞=5.0, the pressure drop ratio causes a 22.1% increment in the critical dynamic pressure. The influence of the coolant injection direction on the panel bifurcation is mainly influenced by the head-panel pressure. The inertial resistance slows down the convergence process of the panel response, increases the limit cycle amplitude, and reduces the critical dynamic pressure of the panel, while the viscous resistance plays the opposite role. Based on these conclusions, this paper finally proposes the suppression method of panel fluttering from head-panel pressure, inertial resistance, viscous resistance, etc.

Publisher

MDPI AG

Subject

Fluid Flow and Transfer Processes,Computer Science Applications,Process Chemistry and Technology,General Engineering,Instrumentation,General Materials Science

Reference25 articles.

1. Lock, M.H., and Fung, Y. (1961). Comparative Experimental and Theoretical Studies of the Flutter of Flat Panel in a Low Supersonic Flow, United States Air Force, Office of Scientific Research. Air Force Office of Scientific Research TN 670.

2. Dowell, E.H., and Voss, H.M. (1965). Experimental and Theoretical Panel Flutter Studies in the Mach Number Range of 1.0 to 5.0, AIAA.

3. Ong, C.C. (1971). Flutter of a Heat Shield Panel, Bellcomm INC.. NASA-CR-122855, TM-71-1013-6.

4. Nonlinear oscillations of a fluttering plate;Dowell;AIAA J.,1966

5. Nonlinear oscillations of a fluttering plate. II;Dowell;AIAA J.,1967

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