In this paper linear aeroelastic analysis of a swept wing with two degrees of freedom in an incompressible flow is investigated in time - domain. The equations of the motion of an elastic wing are derived from Lagrange’s equations in time - domain. The wing is modeled as a cantilever beam rigidly connected to the root. Considering assumed modes of cantilever beam, aerodynamic forces and moments acting on the wing are derived using strip - theory in an unsteady incompressible potential fluid flow. The governing aeroelastic equations of the system have been introduced in dimensionless form. These equations are solved via a numerical method. Comparisons between obtained results and both available experimental data and the results of some cited references indicate a close agreement.
Ghadiri, B., Razi, M. & Hamidi, S. (2009). Dynamic Instability Analysis of a Swept Wing
in Time - Domain. Modares Mechanical Engineering, 9(1), 93–106.
MLA
Ghadiri, B., Razi, M., & Hamidi, S. "Dynamic Instability Analysis of a Swept Wing
in Time - Domain", Modares Mechanical Engineering, 9, 1, 2009, 93–106.
HARVARD
Ghadiri, B., Razi, M., & Hamidi, S. (2009). 'Dynamic Instability Analysis of a Swept Wing
in Time - Domain', Modares Mechanical Engineering, 9(1), pp. 93–106.
CHICAGO
Ghadiri, B., Razi, M. & Hamidi, S., "Dynamic Instability Analysis of a Swept Wing
in Time - Domain." Modares Mechanical Engineering, 9 1 (2009): 93–106,
VANCOUVER
Ghadiri B., Razi M., Hamidi S. Dynamic Instability Analysis of a Swept Wing
in Time - Domain. Modares Mechanical Engineering. 2009;9(1):93–106 (In Persian).