Mark Cops
COMSOL Employee
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Posted:
1 year ago
25.07.2023, 08:42 GMT-4
Hi George,
An eigenfrequency analysis solves for the natural frequencies and mode shapes. The mode shape is a vibration pattern (it can be scaled or normalized and still the same mode shape is maintained). The mode shapes are not meant to be interpreted as physical displacement amplitudes.
To determine physical displacement amplitudes, you need to solve a frequency domain study with an actual load condition applied.
Best,
-Mark
Hi George,
An eigenfrequency analysis solves for the natural frequencies and mode shapes. The mode shape is a vibration pattern (it can be scaled or normalized and still the same mode shape is maintained). The mode shapes are not meant to be interpreted as physical displacement amplitudes.
To determine physical displacement amplitudes, you need to solve a frequency domain study with an actual load condition applied.
Best,
-Mark
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Posted:
1 year ago
26.07.2023, 04:29 GMT-4
Thank you Mark for your response.
My problem is at the default plote of Mode Shape the eigenfrequencies are correct and the mode shapes are correct but it shows at displacement magnitude and not at total displacement and they are completely wrong .I ran some models from the Comsol Video Gallery and the results are way off(my model 1.02 x 10^-4 mm and the correct was 3214 mm). My thoughts are than some options are wrong.
Thank you again.
Thank you Mark for your response.
My problem is at the default plote of Mode Shape the eigenfrequencies are correct and the mode shapes are correct but it shows at displacement magnitude and not at total displacement and they are completely wrong .I ran some models from the Comsol Video Gallery and the results are way off(my model 1.02 x 10^-4 mm and the correct was 3214 mm). My thoughts are than some options are wrong.
Thank you again.
Jeff Hiller
COMSOL Employee
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Posted:
1 year ago
26.07.2023, 08:51 GMT-4
Updated:
1 year ago
26.07.2023, 08:58 GMT-4
Hello George,
To rephrase what Mark said earlier, the magnitude of an eigenmode is arbitrary - it has no meaning. You can multiply an eigenmode by any number and it's still the same eigenmode for the same eigenfrequency.
Best,
Jeff
-------------------
Jeff Hiller
Hello George,
To rephrase what Mark said earlier, the magnitude of an eigenmode is arbitrary - it has no meaning. You can multiply an eigenmode by any number and it's still the same eigenmode for the same eigenfrequency.
Best,
Jeff