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Jingping Shi

Bio: Jingping Shi is an academic researcher. The author has contributed to research in topics: Dwell time & Morphing. The author has an hindex of 1, co-authored 1 publications receiving 1 citations.

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TL;DR: A novel switching strategy, mode dependent average dwell time (MDADT), is adopted to investigate the flight control of a morphing aircraft in its morphing phase to accommodate different performance goals in different sweep wing configurations.
Abstract: In flight control of a morphing aircraft, the design objective and the dynamics may be different in its various configurations. To accommodate different performance goals in different sweep wing configurations, a novel switching strategy, mode dependent average dwell time (MDADT), is adopted to investigate the flight control of a morphing aircraft in its morphing phase. The switching signal used in this note is more general than the average dwell time (ADT), in which each mode has its own ADT. Under some simplified assumptions the control synthesis condition is formulated as a linear matrix optimization problem and a set of mode-dependent dynamic state feedback controllers are designed. Afterwards the proposed approach is applied to a morphing aircraft with a variable sweep wing to demonstrate its validity.

1 citations


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TL;DR: In this paper, the robust stability of a class of uncertain switched systems with possibly unstable linear subsystems is studied. And conditions for global uniform exponential stability are presented. And a procedure to design a mode dependent average dwell time switching signal that stabilizes a switched linear system composed of diagonalizable subsystems, even if all of them are stable/unstable and time-varying (within design bounds).
Abstract: This paper deals with the robust stability of a class of uncertain switched systems with possibly unstable linear subsystems. In particular, conditions for global uniform exponential stability are presented. In addition, a procedure to design a mode dependent average dwell time switching signal that stabilizes a switched linear system composed of diagonalizable subsystems is established, even if all of them are stable/unstable and time-varying (within design bounds). An illustrative example of the stabilizing switching law design and numerical results are presented.

3 citations