1985
DOI: 10.1109/taes.1985.310681
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Robustness of Velocity Feedback Controllers for Flexible Spacecraft

Abstract: The robustness properties of collocated velocity feedback controllers used for damping enhancement in large, flexible space structures are investigated. It is proved that the closed-loop system using such controllers is asymptotically stable in the large when: 1) unmodeled linear time-invariant dynamics (such as sensors/ actuators) are present, provided that the phase angle of such dynamics is between -90°and 900, 2) time-varying or invariant nonlinearities lying in the first and the third quadrant (i.e., belo… Show more

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Cited by 1 publication
(2 citation statements)
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“…DVF control is considered first, which is known to possess excellent stability robustness properties in case the velocity sensor and the force actuator are collocated [Balas (1979);Joshi (1985)]. In that case, the sensor and actuator form a dual pair, meaning that the inner product of the sensor and actuator signals represents the total power supplied to the system by the actuator T u is a quadratic matrix product and is therefore at least positive semi-definite.…”
Section: Mq(t)+dq(t)+kq(t)mentioning
confidence: 99%
See 1 more Smart Citation
“…DVF control is considered first, which is known to possess excellent stability robustness properties in case the velocity sensor and the force actuator are collocated [Balas (1979);Joshi (1985)]. In that case, the sensor and actuator form a dual pair, meaning that the inner product of the sensor and actuator signals represents the total power supplied to the system by the actuator T u is a quadratic matrix product and is therefore at least positive semi-definite.…”
Section: Mq(t)+dq(t)+kq(t)mentioning
confidence: 99%
“…It does not depend on the system's mass and stiffness parameters. Moreover, robust stability is maintained when small collocation errors occur and in the presence of certain sensor dynamics and/or non-linearities [Joshi (1985)]. Clearly, the DVF approach can be easily used in MIMO systems, provided that the feedback gain matrix G is chosen as a positive definite matrix.…”
Section: Mq(t)+dq(t)+kq(t)mentioning
confidence: 99%