Testing the frequency response of a mounting plate with a spring-loaded rotor
Authors: Arinchev S.V., Rachkin D.A. | Published: 01.08.2014 |
Published in issue: #8(653)/2014 | |
Category: Technology and Process Machines | |
Keywords: frequency response test, mounting plate, spring-loaded rotor |
In order to work properly, all devices on board a spacecraft, such as telescopes, cameras, sensors, aiming devices, etc., must be able to correct internal perturbations. Spacecraft dynamics is mainly determined by the rotation of on-board rotors. In this study, a test mounting plate is used to model mechanical vibrations of the spacecraft load-carrying structure in the case when the flywheels of the spacecraft flight control system are rotating. Two vibration modes of the mounting plate with a spring-loaded rotor are analyzed in the frequency range from 10 to 30 Hz. Rotating unbalance is ignored. A technique for testing the frequency response of the mounting plate is proposed. A computer DC cooling fan is chosen as a rotor. The required moment of inertia is provided by wrapping an adhesive tape. It is shown that the level of noise in the signal measured depends on the place of the rotor frequency in the frequency range under. consideration. The mounting plate with a spring-loaded rotor is analyzed by the finite element method using MSC.Nastran.Rotordynamics. The rotor attachment to the mounting plate is modeled by the set of six springs corresponding to the six degrees of freedom. The stiffness of the rotor attachment to the plate is computed by minimizing the difference between the calculation and experimental results. The Campbell diagram of the mounting plate with a rotor is presented. The difference between the calculation and experimental results is within 8 %.
References
[1] Kamesh D., Pandiyan R., Ashitava Chosal. Passive vibration isolation of reaction-wheel disturbances using a low-frequency space platform. Journal of Sound and Vibration, 2012, no. 331, pp. 1310–1330.
[2] Dong-Ik Cheon, Eun-Jeong Jang, Hwa-Suk Oh. Reaction-wheel disturbance-reduction method using disturbance-measurement table. Journal of Astronomy and Space Sciences, 2011, no. 28(4), pp. 311–317.
[3] Masterton R.A., Miller D.W., Grogan R.L. Development of empirical and analytical reaction wheel disturbance models. American Institute of Aeronautics and Austronautics, Proceedings of AIAA/ASME/ASCE/AHS/ASC Conference on Structures, Structural Dynamics and Materials, 1999, St. Louis, Missoury, USA, pp. 1–10.
[4] Somov E.I. Lokal’nye dinamicheskie svoistva girodinnykh sistem s uchetom uprugosti konstruktsii girodinov i uprugosti krepleniia ikh na korpuse kosmicheskogo apparata [Local Dynamic Parameters of Gyrodin Systems with Account for Elasticity of Gyrodin Structure Their Fixation on the Spacecraft Body]. Giroskopiia i navigatsiia [Gyroscopy and Navigation]. 2006, no. 4, p. 93.
[5] Leont’ev M.K., Fomina O.N. Aktivnoe upravlenie zhestkost’iu opornykh uzlov rotorov, konstruktsiia i staticheskii analiz [An active stiffness control for bearing support of gas-turbine engine rotors. Structure and static analysis]. Vestnik Moskovskogo aviatsionnogo institute [Bulletin of the Moscow Aviation Institute]. 2007, vol. 14, no. 4, p. 17.
[6] DataPhysics Corporation. Sistema upravleniia vibratsionnymi ispytaniiami. Rukovodstvo pol’zovatelia [Control system of vibration testing. User guide]. 2025 Gateway Place, Suite 260, San Jose CA 95110, 2004. 391 p.
[7] MSC.Software.Corporation. MD Nastran 2008 R3.Quick reference guide. 2 MacArthur Place, Santa Ana, CA 92707. 3002 p.