Reports 1-1 of 1 Clear search Modify search
PEM (Center)
tatsuki.washimi - 11:04 Thursday 30 March 2023 (24602) Print this report
Shaker injection test on the POP table covering box

[YokozaWashimi]

Today we performed the shaker injection test on the POP table covering box.

Details will be reported later

Images attached to this report
Comments to this report:
takaaki.yokozawa - 11:17 Thursday 30 March 2023 (24603) Print this report
We decided to put the accelerometer on the POP table shield for a while.
K1:PEM-PORTABLE_BS_BOOTH_POP_BNC4_OUT_DQ
tatsuki.washimi - 12:02 Thursday 30 March 2023 (24604) Print this report

I roughly analyzed today's shaker injection data, assuming the linear coupling.
In some cases, the vibration was excited outside of the injected frequency band, making it difficult to understand the results.
I continue the analysis more carefully.

Images attached to this comment
tatsuki.washimi - 13:15 Thursday 30 March 2023 (24606) Print this report

This is the spectrogram during this work

Images attached to this comment
tatsuki.washimi - 17:28 Thursday 30 March 2023 (24609) Print this report

When we inject 50-60Hz vibration on the POP table cover, we found 100-120Hz excess both in ACC and DARM.

When we inject 100-200Hz vibration, the ACC signal was 10-100 times larger than the reference at 100-120Hz. However, there was no excess in the DARM at 100-120Hz.

So we can assume that the 100-120Hz excess in DARM was directly excited by the 50-60Hz vibration.

Images attached to this comment
tatsuki.washimi - 12:54 Friday 31 March 2023 (24620) Print this report

spectrograms and ASDs (avoiding glithces)

Images attached to this comment
tatsuki.washimi - 14:54 Friday 31 March 2023 (24622) Print this report

I estimated the noise projection from the vibration of the POP box to the DARM, by ignoring the harmonics in the vibration and assuming the following equation:

DARM_{proj, f_1,f_2}(f)^2 = \frac{DARM_{inj}(f)^2 - DARM_{ref}(f)^2 }{\int_{f_1}^{f_2} \left[ PEM_{inj}(f')^2 - PEM_{ref}(f')^2 \right] df'} \times \int_{f_1}^{f_2} PEM_{ref}(f')^2 df'

If these results are correct, these noise contributions are much smaller than the current sensitivity.

Images attached to this comment
Search Help
×

Warning

×