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With all the systems, the dynamic ranges are much greater than the analog systems of the past.
In parametrically excited systems, the dynamic response is a result of instability of the trivial equilibrium state.
For each of these leader-follower formation systems, the dynamic equations of position and attitude are analyzed using coordinate transformation with the aid of the backstepping technique.
Comparing the models, for the two different lateral resistance systems, the dynamic response of columns were different, but were not remarkable.
For engineering systems, the dynamic state estimates provide valuable information for the detection and prediction of failure due to noise and vibration.
To evaluate the EWM1 and EWM2 representing the collective responses of the wind farm in power systems, the dynamic responses of equivalent models are compared during a normal operation and a grid disturbance.
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By re-constructing the system, the dynamic filtering error system is obtained.
By re-constructing the system, the dynamic filtering error characteristics of unknown inputs and time-delays are obtained.
Taking the drive motor and the linkage mechanism as an integrated system, the dynamic equations of the system are established by the finite element method.
These systems have the dynamic environment and non-linear interaction of components.
An important issue in the study of dynamic systems is the dynamic phase-space reconstruction theory discovered by Packard et al. in 1980 [17].
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CEO of Professional Science Editing for Scientists @ prosciediting.com