Hi all,
I wanted to better understand the modeling set-up for a steady-state dynamics problem with a base motion, so I tried to run a simple spring-mass system analysis. I could not use the mass element for it as it was causing an error during the run, and instead used a beam element B31 to produce a mass. And for the spring, used SPRINGA. The modal damping is via RAYLEIGH method, and I defined the base displacement using AMPLITUDE. The following is the model script, which ran successfully, but I have some doubts about the model response. Specifically, in the model transmissibility vs frequency plot, the curve starts at 1 for low frequency, which is expected, then it peaks at natural frequency, after that, instead of approaching zero, the curve saturates at around 2 for high frequency. Also, the peak transmissibility value does not appear to be correct either. I am wondering if there’s an issue with my setup?
Best,
Shah
**
*NODE,NSET=NALL
1,0.,0.,0.
2,1.,0.,0.
3,2.,0.,0.
*NSET,NSET=NRESPONSE
2
*ELEMENT,TYPE=SPRINGA,ELSET=ESPRING
1,1,2
*ELEMENT,TYPE=B31,ELSET=EMASS
2,2,3
*BOUNDARY
1,1
*BOUNDARY
1,2
*BOUNDARY
1,3
*BOUNDARY
2,2,3
3,2,6
*EQUATION
2
2,1,1.0,3,1,-1.0
*SPRING,ELSET=ESPRING
1.2e7
*MATERIAL,NAME=EL
*ELASTIC
210.e9,0.3
*DENSITY
23.
*BEAM SECTION,ELSET=EMASS,MATERIAL=EL,SECTION=rect
1,1
*AMPLITUDE,NAME=A1
1.,0.01,500.,0.01
*STEP
*FREQUENCY,SOLVER=ARPACK,STORAGE=YES
1
*CLOAD
3,1,0.
*NODE file
U
*NODE PRINT,NSET=NRESPONSE
U
*END STEP
*STEP
*STEADY STATE DYNAMICS
10,400,40
*MODAL DAMPING,RAYLEIGH
,0.,27.e-5
*BASE MOTION,DOF=1,AMPLITUDE=A1,TYPE=DISPLACEMENT
*NODE file
PU,U
*NODE print,NSET=NRESPONSE
U
*END STEP