Journal of Guidance Control and Dynamics · 2001 · 20 citations · 7 references
MissileAeroacousticsEngineeringMechanical EngineeringMissile DefenseElastic MissileAeronauticsMechanicsSymmetric OscillationNonlinear VibrationMass DistributionTerminal BallisticsPropulsionAerospace EngineeringAerospace TechnologyMechanical SystemsAeroelasticityAerodynamicsFlight MechanicsStructural MechanicsNonlinear ResonanceVibration Control
Abstract : The free-flight motion of an elastic missile is approximated with three bodies connected by two massless elastic cantilever beams. If the mass distribution of the three bodies is 1-2-1, the frequency of the symmetric oscillation of the outer bodies is within 5% of the classical frequency of the oscillation of a free-free beam. A second combined pitching antisymmetric flexing motion can occur with a frequency that is almost twice that of the symmetric flexing motion. As the beam stiffness is reduced, the symmetric flexing motion frequency approaches the rigid body aerodynamic zero-spin frequency, and the flight zero-spin aerodynamic frequency is considerably reduced. Moderate beam damping can cause dynamic instability for spins greater than the zero-spin aerodynamic frequency. Resonance mode amplification can occur when the spin is equal to the zero-spin aerodynamic frequency, but more importantly it can occur when the spin is equal to the two elastic flexing frequencies. Spin-yaw lock-in occurs at the lower elastic frequency.
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Aeroelastic stability of slender, spinning missiles
D. H. Flatus · Journal of Guidance Control and Dynamics · 1992 · 69 citations
Missile, Aeronautics, Engineering +15
Symmetric Missile Dynamic Instabilities
Charles H. Murphy · Journal of Guidance and Control · 1981 · 66 citations
Some special cases of spin-yaw lock-in
Charles H. Murphy · Journal of Guidance Control and Dynamics · 1989 · 54 citations