Dynamics of nonlinear aeroelastic systems

Journal of Aerospace Engineering

Volumn 11, Issue 2, 1998, Pages 59-66

  Sri Namachchivaya, N ^a   Lee, A ^a  

^a UNIVERSITY OF ILLINOIS AT URBANA CHAMPAIGN   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

BIFURCATION (MATHEMATICS); EQUATIONS OF MOTION; MATHEMATICAL MODELS; NUMERICAL ANALYSIS; SUPERSONIC AERODYNAMICS; SUPERSONIC FLOW; UNSTEADY FLOW;

NONLINEAR AERODYNAMIC SYSTEMS;

STRUCTURAL PANELS;

EID: 11744276218     PISSN: 08931321     EISSN: None     Source Type: Journal    
DOI: 10.1061/(asce)0893-1321(1998)11:2(59)     Document Type: Article

References (10)

1. Ashley, H., and Zartarian, G. (1956). "Piston theory - a new aerodynamic tool for aeroelasticians." J. Aeronautical Sci., 23(12), 1109-1118.
2. Cunningham, H. J. (1967). "Flutter analysis of flat rectangular panels based on three-dimensional supersonic unsteady potential flow." R-256, NASA, Washington, D.C.
3. Dowell, E. H. (1970). "Panel flutter: a review of the aeroelastic stability of plates and shells." AIAA J., 8(3), 385-399.
4. Dowell, E. H. (1975). Aeroelasticity of plates and shells. Noordhoff International Publishing, Leiden, The Netherlands.
5. Dowell, E. H., and Ilgamov, M. (1988). Studies in nonlinear aeroelasticity. Springer-Verlag New York, Inc., New York, N.Y.
6. Dugundji, J. (1992). "Nonlinear problems of aeroelasticity." Computational nonlinear mechanics in aerospace engineering, S. N. Atluri, ed., American Institute of Aeronautics and Astronautics, New York, N.Y., 127-155.
7. McIntosh Jr., S. G. (1973). "Effect of hypersonic nonlinear aerodynamic loading on panel flutter." AIAA J., 11(1), 29-32.
8. Sri Namachchivaya, N., Doyle, M. M., Langford, W. F., and Evans, N. W. (1994). "Normal form for generalized Hopf bifurcation with non-semisimple 1:1 resonance." J. Appl. Mathematics and Phys., (ZAMP), 45, 312-335.
9. Sri Namachchivaya, N., and Malhotra, N. (1995). "Normal forms and homoclinic chaos: application to structural systems." Normal forms and homoclinic chaos, W. F. Langford and W. Nagata, eds., The Fields Institute Communications, American Mathematical Society, Providence, R.I., 4, 29-46.
10. van Gils, S. A., Krupa, M., and Langford, W. F. (1995). "Hopf bifurcation with non-semisimple 1:1 resonance." Nonlinearity, 3, 825-850.