Hi everybody,
I have to simulate the free oscillation of a system, which can be seen as a simple mass linked to the ground by means of a spring and a damper.
I had in mind to impose a certain displacement to the mass though either Initial conditions or a nonlinear quasi static analysis and then release it and observe the free oscillation performing a nonlinear transient analysis.
Unluckly, I am facing the following problems:
- It seems like initial displacement conditions (imposed through a TIC(D) are not supported by nonlinear transient analysis
- If I perform a nonlinear quasi static analysis and let it follow (by means of CNTNLSUB) by a nonlinear transient analysis, the loads I imposend in the NLQS decrease linearly with time in the NLT. At this regard, the guide says:
"for NLSTAT(LOAD) + Nonlinear Transient, the load in the 2nd subcase is the combination of DLOAD of Nonlinear Transient and the (ramping down) LOAD of NLSTAT. Whereas, for NLSTAT(DLOAD) + Nonlinear Transient, the load in the 2nd subcase is only from DLOAD of Nonlinear Transient."
Despite having tried in both ways (NLSTAT + DLOAD in the first place and with LOAD later on), I always find a ramp down of the load in the NLT analysis, which prevents me to correctly evaluate the free response of the system.
My questions are:
- Does anybody know a correct way to impose displacement initial conditions for a nonlinear transient analysis?
- Does anybody know how to impose a displacement in a NLQS analysis which is not ramped down in the following NL Transient analysis? (in order to have a complete release of the oscillating mass).
Thank you very much for any help or suggestion.
Yuri