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📃Scientific paper: Evaluating residual acceleration noise for TianQin gravitational waves observatory with an empirical magnetic field model Abstract: TianQin \(TQ\) project plans to deploy three satellites in space around the Earth to measure the displacement change of test masses caused by gravitational waves via laser interferometry. The requirement of the acceleration noise of the test mass is on the order of $10^\{-15\}\~\,\{\rm m\}\,\{\rm s\}^\{-2\}\,\{\rm Hz\}^\{-1/2\}$ in the sensitive frequency range of TQ, %the extremely precise acceleration measurement requirements make it necessary to investigate acceleration noise due to space magnetic fields. which is so stringent that the acceleration noise caused by the interaction of the space magnetic field with the test mass needs to be investigated. In this work, by using the Tsyganenko model, a data-based empirical space magnetic field model, we obtain the magnetic field distribution around TQ's orbit spanning two solar cycles in 23 years from 1998 to 2020. With the obtained space magnetic field, we derive the distribution and amplitude spectral densities \(ASDs\) of the acceleration noise of TQ in 23 years. Our results reveal that the average values of the ratio of the acceleration noise cauesd by the space magnetic field to the requirements of TQ at 1 mHz \($R\_\{\rm 1mHz\}$\) and 6 mHz \($R\_\{\rm 6mHz\}$\) are 0.123$\pm$0.052 and 0.027$\pm$0.013, respectively. The occurence probabilities of $R\_\{\rm 1mHz\}\>0.2$ and $\>0.3$ are only 7.9% and 1.2%, respectively, and $R\_\{\rm 6mHz\}$ never exceeds 0.2. ;Comment: 13 pages, 10 figures, Published in PRD Continued on ES/IODE ➡️ https://etcse.fr/gpk ------- If you find this interesting, feel free to follow, comment and share. We need your help to enhance our visibility, so that our platform continues to serve you.

Evaluating residual acceleration noise for TianQin gravitational waves
  observatory with an empirical magnetic field model

Evaluating residual acceleration noise for TianQin gravitational waves observatory with an empirical magnetic field model

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