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The identification technique incorporates the equivalent linear damper model in the estimation procedure.
The dynamic behavior of a vibro-impact damper model with two degrees of freedom is investigated.
The examples examined in this chapter are: (1) A spring, mass damper model of a mechanical system.
One objective of this study is to investigate the effect of MR damper model simplifications on the adaptive suspension performance.
Comparison between calculations and experiments shows that the damper model allows simulating the damper kinematics with good accuracy.
However, the complex dynamics that characterizes these devices makes it difficult to formulate control laws based on the MR damper model.
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Thus the model-based adaptive algorithm becomes complicated because of involvement of MR damper models.
During the present study of optimization, the analysis is carried out at 0.1 A current for the 18 FEM-based MR damper models.
The normal stiffness distribution was determined by the spring-damper model from the reflection coefficient.
An effective mass-spring-damper model is presented and its analytical solution is derived.
A nonlinear mass-spring-damper model is given in order to highlight the efficiency of the proposed method.
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