meshparts
Mechanical
- Feb 17, 2005
- 490
Hello,
I’m trying to do a full nonlinear prestressed modal analysis in ANSYS.
The model is basically two plates screwed together by four screws.
So the nonlinearity comes from contact and the damping from friction in the contact.
I’m doing the analysis based on the example from the ANSYS help, see Chapter “3.12. Brake Squeal Analysis”.
The problem is, that I get zero damping judging from the solution output below (real part of damped eigenfrequency is zero):
***** DAMPED FREQUENCIES FROM REDUCED DAMPED EIGENSOLVER *****
MODE COMPLEX FREQUENCY (HERTZ) MODAL DAMPING RATIO
1 0.0000000 7968.4915 j 0.0000000
0.0000000 -7968.4915 j 0.0000000
Now if I list the results…:
***** INDEX OF DATA SETS ON RESULTS FILE *****
SET TIME/FREQ(Damped) TIME/FREQ(Undamped) LOAD STEP SUBSTEP CUMULATIVE
1 0.0000 7968.5 j 8007.5 1 1 1
0.0000 -7968.5 j
… the undamped frequency of 8007.5 Hz is bigger than the imaginary part of the damped frequency of 0.0000+7968.5*j.
So the damping could be: D=acos(7968.5/8007.5)= 0.0987
If my calculations are correct, why is the real part of the damped eigenfrequency zero in the listings?
Has anyone any idea?
Regards
Alexandru Dadalau
I’m trying to do a full nonlinear prestressed modal analysis in ANSYS.
The model is basically two plates screwed together by four screws.
So the nonlinearity comes from contact and the damping from friction in the contact.
I’m doing the analysis based on the example from the ANSYS help, see Chapter “3.12. Brake Squeal Analysis”.
The problem is, that I get zero damping judging from the solution output below (real part of damped eigenfrequency is zero):
***** DAMPED FREQUENCIES FROM REDUCED DAMPED EIGENSOLVER *****
MODE COMPLEX FREQUENCY (HERTZ) MODAL DAMPING RATIO
1 0.0000000 7968.4915 j 0.0000000
0.0000000 -7968.4915 j 0.0000000
Now if I list the results…:
***** INDEX OF DATA SETS ON RESULTS FILE *****
SET TIME/FREQ(Damped) TIME/FREQ(Undamped) LOAD STEP SUBSTEP CUMULATIVE
1 0.0000 7968.5 j 8007.5 1 1 1
0.0000 -7968.5 j
… the undamped frequency of 8007.5 Hz is bigger than the imaginary part of the damped frequency of 0.0000+7968.5*j.
So the damping could be: D=acos(7968.5/8007.5)= 0.0987
If my calculations are correct, why is the real part of the damped eigenfrequency zero in the listings?
Has anyone any idea?
Regards
Alexandru Dadalau