Mathematical model of a flexible asymmetrical rotor for active magnetic bearing reaction wheel

Podrobná bibliografie
Parent link:MATEC Web of Conferences
Vol. 158 : Space Engineering.— 2018.— [01025, 5 p.]
Hlavní autor: Polyakov M. Miroslav
Korporativní autor: Национальный исследовательский Томский политехнический университет (ТПУ)
Další autoři: Lipovtsev A. Anatoliy, Lyanzburg V. Vladimir
Shrnutí:Title screen
The paper introduces the mathematical model of rotor for active magnetic bearing reaction/momentum wheels, used as actuator in spacecraft attitude and orbit control system. Developed model is used for estimation of critical speeds and forced oscillation magnitudes with a glance of the rotor modes. Rotor is considered as a two-mass system, consisting of a shaft and a rim, active magnetic bearings are assumed to be a linear elastic springs. The equations of the rotor motion are derived using the Lagrange equation. Developed model is verified by comparing the calculated Campbell diagrams with the results of the finite-element modal analysis, performed in the ANSYS software.
Vydáno: 2018
Témata:
On-line přístup:https://doi.org/10.1051/matecconf/201815801025
http://earchive.tpu.ru/handle/11683/52910
Médium: Elektronický zdroj Kapitola
KOHA link:https://koha.lib.tpu.ru/cgi-bin/koha/opac-detail.pl?biblionumber=659430
Popis
Shrnutí:Title screen
The paper introduces the mathematical model of rotor for active magnetic bearing reaction/momentum wheels, used as actuator in spacecraft attitude and orbit control system. Developed model is used for estimation of critical speeds and forced oscillation magnitudes with a glance of the rotor modes. Rotor is considered as a two-mass system, consisting of a shaft and a rim, active magnetic bearings are assumed to be a linear elastic springs. The equations of the rotor motion are derived using the Lagrange equation. Developed model is verified by comparing the calculated Campbell diagrams with the results of the finite-element modal analysis, performed in the ANSYS software.
DOI:10.1051/matecconf/201815801025