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The first-order natural frequency is 0, which represents the rigid motion of system.
Validity of the FOAC model is verified by numerical simulations under two cases: (i) known large motion of system and (ii) unknown large motion of system.
Damping may significantly affect system dynamics and should not be neglected for high-speed large motion of system or highly flexible beam.
Similar(57)
A new approximate technique developed by Mansour and Hussein [1] has been used to solve a non-linear differential equation model that describes the underdamped and the overdamped motion of systems subjected to step function excitation.
The motion of the system is described with a system of two coupled strong non-linear differential equations.
The dynamic equations of motion of the system are based on flexible multibody system dynamics.
That was in the 1850s, when mathematicians and mathematical physicists were beginning to use n-dimensional Euclidean space to describe the motions of systems of particles in the then-new kinetic theory of gases.
First, the equations of motion of the system are derived in an absolute coordinate system.
The equations of motion of the system are established in a Cartesian coordinate system which moves with the loads.
The equations of motion of the system are assumed to be given by the system (3.1) of stochastic differential equations.
In this study, combinations of software devices and hardware system circuit were used to demonstrate the motion of controlled system.
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