Hello everyone,
which is the correct way to model internal friction in RADIOSS? I'm leaning towards Rayleigh damping, but I'm not too sure since the description in the documentation is a bit unclear. As for the model, I'm simulating a drop test of a magnesium dummy head and plastic (polyamide for the moment) bicycle helmet against a rigid wall. There are some TYPE2 ties, type 20 contacts between solids/beams, beams/beams, solids/shells and beams/shells with a constant friction coefficient of 0.2 for all instances, as well as a 0.2 friction coefficient between the helmet shell and rigid wall. The plastic is modelled as M36_PLAS_TAB material with 3 strain rate curves, whereas the rest are linear elastic materials.
The issue is some unrestrained, high velocity vibrations stemming from a lack of material damping, as seen in the first attached picture (green/red curves). Applying an ideal high pass filter to the results shows some lower-velocity oscillations of around 2kHz, which is in line with the first eigenfrequency of the dummy head. The second image shows the same model with Rayleigh damping (alpha = beta = 0.01 for all nodes), with much less noise, but also very different kinetic and internal energy curves, which is quite unexpected. Also, the Z acceleration and accel. magnitude curves diverged quite a bit in the first model, they now almost overlap, so the X acceleration previously present seems to be cancelled out. I also noticed that the damping influences the gravitational acceleration measured at the head's center of mass, as it gets reduced from 9810mm/s^2 to 9755. Not a huge difference, but still odd.
So, is Rayleigh damping the right way to model internal friction? I assume to have made some wrong assumptions in the model, first of all by using the same damping coefficients for all components, and I'm lacking some validated or at least roughly estimated values for the damping coefficients. Is there a better way to approach this? Which coefficients would be appropriate for magnesium/plastic?
Also, the following is mentioned in the documentation:
Stiffness damping is a unit of time and for any DOF cannot be greater than the current time step. If stiffness damping becomes greater than the current time step, the time step value is used as the stiffness damping, instead.
However, I'm working with a time step of 1.2e-7s for this model, and this clearly is not the case as there's a noticeable difference between values of 0.01 and 1 for alpha/beta. In the RD-E: 1601 EXPLICIT Solver example, alpha/beta go up to 20, so I assume to be only of relevance in special cases?