Equations of motion for damped blades were established using the finite element method
in which the friction dampers of blades were regarded as a microslip model and the blade structures was modeled with the Timoshenko beam. The harmonic balance method(HBM)was employed to solve the forced response of damped blades considering nonlinear feature of differential equations. Influence of parameters of damping structures such as normal force
location and tensile stiffness of the damper
location and magnitude of excitation force
on forced response of blades was studied. The calculated results show that the optimal normal force and tension stiffness exist for the system with the least forced response. Moreover
the location of the damper has a big effect on the resonance frequency of the system
and the location and magnitude of the excitation force also affect the dynamic characteristics of the system.
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references
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