Thermal Stability Boundary of FG Panel under Aerodynamic Load
Commenced in January 2007
Frequency: Monthly
Edition: International
Paper Count: 32813
Thermal Stability Boundary of FG Panel under Aerodynamic Load

Authors: Sang-Lae Lee, Ji-Hwan Kim

Abstract:

In this study, it is investigated the stability boundary of Functionally Graded (FG) panel under the heats and supersonic airflows. Material properties are assumed to be temperature dependent, and a simple power law distribution is taken. First-order shear deformation theory (FSDT) of plate is applied to model the panel, and the von-Karman strain- displacement relations are adopted to consider the geometric nonlinearity due to large deformation. Further, the first-order piston theory is used to model the supersonic aerodynamic load acting on a panel and Rayleigh damping coefficient is used to present the structural damping. In order to find a critical value of the speed, linear flutter analysis of FG panels is performed. Numerical results are compared with the previous works, and present results for the temperature dependent material are discussed in detail for stability boundary of the panel with various volume fractions, and aerodynamic pressures.

Keywords: Functionally graded panels, Linear flutter analysis, Supersonic airflows, Temperature dependent material property.

Digital Object Identifier (DOI): doi.org/10.5281/zenodo.1080794

Procedia APA BibTeX Chicago EndNote Harvard JSON MLA RIS XML ISO 690 PDF Downloads 1549

References:


[1] S. Suresh and A. Mortensen, "Fundamentals of functionally graded materials" IOM Communications Ltd. pp.3-7, 1998
[2] Noda N. "Thermal residual stresses in functionally graded materials". J Therm Stress., vol.22, pp.477-512,1999
[3] T.Prakash and M.Ganapathi, "Supersonic flutter characteristics of functionally graded flat panels including thermal effects", Composite Structures., vol. 72, no. 1, pp.10-18, 2006,
[4] G. N. Praveen and J. N. Reddy, "Nonlinear transient thermoelastic analysis of functionally graded ceramic-metal plates". Int J Solids Struct., vol. 35, no. 33, pp.4457-4476, 1998,
[5] K. J. Sohn and J. H. Kim, "Structural stability of functionally graded panels subjected to aero-thermal loads", Composite Structures., to be publication, 2007,
[6] Y. E. Weiliang and H. Dowell, "Limit cycle oscillation of a fluttering cantilever plate", AIAA J., vol. 29, no. 11, pp.1929-1936, 1991,
[7] H. Haddadpour, H. M. Navazi and F. Shaadmehri, "Nonlinear oscillations of a fluttering functionally graded plate", Composite Structures, vol. 79, no. 2, pp. 242-250, 2007,
[8] E. H. Dowell, "Nonlinear oscillations of a fluttering plate". AIAA J., vol. 4, no. 7, pp.1267-1275, 1966,
[9] E. H. Dowell, "Nonlinear oscillations of a fluttering plate II". AIAA J., vol. 5, no. 10, pp.856-862, 1967,
[10] E. H. Dowell, "Nonlinear flutter of curved plates", AIAA J., vol. 7, no. 3, pp.424-431, 1969,
[11] E. H. Dowell, "Nonlinear flutter of curved plates, II". AIAA J., vol. 8, no. 2, pp. 259-261, 1970
[12] H. Ashley and G, Zartarian, "Piston Theory-A New Aerodynamic Tools for the Aeroelastician", J Aeronautical Science., vol. 23, no. 12, pp.1109-1118, 1956,
[13] O. C. Zienkiewicz, R. L. Taylor, and J. M. Too, "Reduced integration technique in general analysis of plates and shells", Int J Numerical Methods in Engineering, vol. 3, pp.275-290, 1971,
[14] J. S. Park and J. H. Kim, "Thermal postbuckling and vibration analyses of functionally graded plates", J Sound and Vibration, vol. 289, pp.77-93, 2006