Numerical treatment of helicopter rotor stability problems
Ranjan Vepa, T. S. Balasubramanian
Abstract
Ranjan Vepa, T. S. Balasubramanian
Abstract
The problem of calculating the Floquet transition matrix for parametric stability problems is considered. A new method of calculating the transition matrix with a minimum number of time steps is described. The method is shown to be extremely efficient for a wide class of helicopter stability problems, including flapping stability of a helicopter rotor, helicopter ground resonance with a nonisotropic rotor and pitch-flap-bending stability of a helicopter rotor in forward flight. The relationship of the method to the classical method of averaging is pointed out.
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The problem of calculating the Floquet transition matrix for parametric stability problems is considered. A new method of calculating the transition matrix with a minimum number of time steps is described. The method is shown to be extremely efficient for a wide class of helicopter stability problems, including flapping stability of a helicopter rotor, helicopter ground resonance with a nonisotropic rotor and pitch-flap-bending stability of a helicopter rotor in forward flight. The relationship of the method to the classical method of averaging is pointed out.
Key concepts: Floquet theory, Stability (learning theory), Rotor (electric), Flapping, Helicopter rotor, Control theory (sociology), Parametric statistics, Aerodynamics