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A Journal of Russian Academy of Sciences
 Founded
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IssuesArchive of Issues2022-8pp.1862-1872

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A.A. Burov, V.I. Nikonov, and E.S. Shalimova, "On Relative Equilibria on the Surface of a Spherical Cavity Inside a Uniformly Rotating Gravitating Ball," Mech. Solids. 57 (8), 1862-1872 (2022)
Year 2022 Volume 57 Number 8 Pages 1862-1872
DOI 10.3103/S002565442208009X
Title On Relative Equilibria on the Surface of a Spherical Cavity Inside a Uniformly Rotating Gravitating Ball
Author(s) A.A. Burov (Federal Research Center “Computer Science and Control” of the Russian Academy of Sciences, Moscow, Russia, jtm@narod.ru)
V.I. Nikonov (Federal Research Center “Computer Science and Control” of the Russian Academy of Sciences, Moscow, Russia, nikon_v@list.ru)
E.S. Shalimova (Moscow State University, Moscow, Russia, ekateryna-shalimova@yandex.ru)
Abstract The problem of the relative equilibria of a point in the neighborhood of a uniformly rotating homogeneous ball with a spherical cavity is considered. The body rotates about the axis perpendicular to its symmetry axis and passing through its center of mass. Under the assumption of dry friction, the families of nonisolated relative equilibria (libration points) located on the surface of the cavity are studied. Their stability and bifurcations are investigated.
Keywords celestial bodies with cavities, nonisolated relative equilibria, motion in a noncentral gravity field, generalized gravitating dumbbell, dry friction
Received 04 April 2022Revised 23 July 2022Accepted 01 August 2022
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