I created a plate with an frequency dependent force from 20 to 1000 Hz. I analysed the plate with SOL 111. For the Frequency Range of Interest for the Real Eigenvalue Extraction and for the Frequency Response solution parameters frequency recovery points I took 20 - 1000 Hz as attitude.
I create a graph out of the reults. The blue graph is the one with the full model. The red one is the result out of a superelement analysis.
How do I get a result with superelement method which is more accurate to the original?
1) you do not want to do modal reduction of the residual prior to assembly with the upstream SE, so removed AUTOQSET and explicitly defined SPOINT/QSET for component mode placeholders within each upstream SE section
2) it is always best to include modes to a higher frequency for the upstream SE than the desired accuracy of the assembled modes... I changed your upstreams to solve Component Modes to 2000.0 Hz which is 4x your downstream desired upper frequency of 500 Hz
3) I commented out the TABDMP1 for each upstream SE... if doing modal damping, it is already going to be applied at the assembled modes, so it is over-damping to also appy it to the upstream modes
4) why are you applying a FORCE to GRID 25000071 in SE2 as well as in SE0? I removed this force and all the dynamic loads 'stuff' from SE1 and SE2
5) I converted from the old LOADSET/LSEQ to just pointing to the loading directly
6) converted to expanded case control to better control what is done for each SE
A few spot checks seem to show same results between the SE version and NON-SE version...please do your own validations and let me know if I missed anything!
I'm really interested in the approach you followed, but not sure if applicable to my case.
I need to perform a sine analysis where some external superelements have higher damping wrt to residual structure.
I also need to deliver a reduced model (again, by external SE) form the previous one.
It is very likely that before final delivery, we need to perfom sensitivity analyses changing the damping value
Therefore I want to apply it "externally" to SEs in the residual run.
In theory I should :
create a SUBCASE for every SE using SUPER instruction assigning damping value: as damping is additive, proper values shoud be chosen wrt residual damping to avoid overdamping for SE;
create residual SUBCASE with nominal inputs.
What I see in your file Super-djg is that in every SUBCASE relevant to SEs, there are three METHOD actually identical each other: do I need to repeat this instruction in order the analysis to work? Do I need to include an SPC as well, even if it doesn't change?
As far as damping is concerned, I was thinking to use SEDAMP (and PARAM,SEDAMP,YES) for SEs subcases, pointing to each damping table (see annex).
Please note theat there is also Case 01131684: "sine analysis with multiple SE and different damping".