During both the filling and discharge stages of the simulation, the radial and tangential components of particle velocities are damped by a force proprotional to the relative particle velocities.
However, these oscillations are damped.
Analyses showed that the high frequency fluctuating components of centrifugal forces could be damped by the integral effect of the elbow.
Excessive motion resulting from the tibial load application and degrees of freedom was damped by two components.
The oscillation is damped.
A mechanical component analogous to a resistor is a shock absorber and the property analogous to resistance is damping.
Further analysis reveals that the fluid force components are dependent on structural damping and mass ratio.
The contact stress distribution of pad surface and the deformations of different damping components are evaluated through numerical studies.
For RC wall fram, wall equivalent viscous damping components are calculated using Eq. (26) ξ hyst, wall = 95 1.3 π ( 1 − 1 μ wall 0.5 − 0.1 r μ wall ) ( 1 + 1 ( T e, trial + 0.85 ) 4 ) (26).
