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- W3182170254 abstract "This paper is concerned with the stability of a hybrid dynamical system in the neighborhood of a nontrivial equilibrium, where the system consists of one rigid part and n elastic members. The body moves in a central-force field with its mass center describing a circular orbit. The nontrivial equilibrium is defined by steady rotation of the system at an angular velocity equal to the orbital velocity, with the elastic members being in deformed state. A Liapunov stability analysis is performed by assuming small perturbations about the nontrivial equilibrium, where the latter is generally defined by nonlinear differential equations. The theory is applied to a gravity-gradient stabilized satellite with flexible appendages." @default.
- W3182170254 created "2021-07-19" @default.
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- W3182170254 date "1973-07-01" @default.
- W3182170254 modified "2023-09-23" @default.
- W3182170254 title "Liapunov stability analysis of hybrid dynamical systems in the neighborhood of nontrivial equilibrium" @default.
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