1997
DOI: 10.1006/icar.1997.5776
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Gravitational Deformation in Shaping Asteroids and Small Satellites

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Cited by 15 publications
(5 citation statements)
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“…The approach here is to look for equilibrium stresses directly, without necessarily introducing elastic displacement considerations. Dobrovolskis (1982) also resorted to numerical methods to solve for the constants for particular application to several satellite bodies, while Slyuta and Voropaev (1997) restricted their analysis to prolate bodies without spin, where the additional symmetry allowed them to obtain closed-form solutions. In fact, the use of a modern symbolic algebra program eliminates those practical considerations.…”
Section: Equilibrium Statesmentioning
confidence: 99%
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“…The approach here is to look for equilibrium stresses directly, without necessarily introducing elastic displacement considerations. Dobrovolskis (1982) also resorted to numerical methods to solve for the constants for particular application to several satellite bodies, while Slyuta and Voropaev (1997) restricted their analysis to prolate bodies without spin, where the additional symmetry allowed them to obtain closed-form solutions. In fact, the use of a modern symbolic algebra program eliminates those practical considerations.…”
Section: Equilibrium Statesmentioning
confidence: 99%
“…The calculations are somewhat complex but straightforward and can be accomplished entirely in closed algebraic form using the symbolic algebra program MATHE-MATICA. Dobrovolskis (1982) and Slyuta and Voropaev (1997) used a similar approach to determine elastic solutions. However, they began with polynomial expressions for the displacements and then calculated the strains and then the stresses using Hooke's law, which resulted in the stress forms above.…”
Section: Equilibrium Statesmentioning
confidence: 99%
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“…The effect of mechanical stresses on planetesimals has previously been examined by some authors (e.g. Slyuta & Voropaev 1997;Davidsson 1999), with Brown et al (2017) recently considering the disruption of high mechanical-strength planetesimals in the context of white dwarf accretion. They show that for an asteroid with density ρ, size a0, and tensile strength S, a simple relation for the tidal disruption radius R td is given by…”
Section: Fe-rich Objectsmentioning
confidence: 99%
“…A problem with Maindl's analysis is that small asteroids of the scale they studied are not expected to be solid bodies. Only the largest asteroids are essentially solid, due to internal deformation under pressure generated by self-gravity (Slyuta and Voropaev, 1997). Eq.…”
Section: Asteroid Compositionmentioning
confidence: 99%