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Roche limit
Roche limit the closest distance that a celestial body held together only by its own gravity can come to a planet without being pulled apart by the planet's tidal (gravitational) force. This distance depends on the densities of the two bodies and the orbit of the celestial body. Inside the Roche limit, orbiting material will tend to disperse and form rings , while outside the limit, material will tend to amalgamate to form celestial bodies. The French mathematician and astronomer Edouard Roche first enunciated this theoretical limit in 1848.
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"Roche limit." The Columbia Encyclopedia, 6th ed.. 2011. Encyclopedia.com. 1 Jun. 2012 <http://www.encyclopedia.com>. "Roche limit." The Columbia Encyclopedia, 6th ed.. 2011. Encyclopedia.com. (June 1, 2012). http://www.encyclopedia.com/doc/1E1-Rochelim.html "Roche limit." The Columbia Encyclopedia, 6th ed.. 2011. Retrieved June 01, 2012 from Encyclopedia.com: http://www.encyclopedia.com/doc/1E1-Rochelim.html |
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Roche limit
Roche limit The distance from the centre of a planet within which any large satellite would be torn apart by tidal forces. The Roche limit lies at approximately 2.46 times the planet's radius, if the planet and satellite have similar densities. Within the limiting distance no major satellite could form, although small, strong objects such as artificial satellites can survive well within this distance. All four major planets have ring systems within the Roche limit. It is named after the French mathematician Édouard Albert Roche (1820–83).
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"Roche limit." A Dictionary of Astronomy. 1997. Encyclopedia.com. 1 Jun. 2012 <http://www.encyclopedia.com>. "Roche limit." A Dictionary of Astronomy. 1997. Encyclopedia.com. (June 1, 2012). http://www.encyclopedia.com/doc/1O80-Rochelimit.html "Roche limit." A Dictionary of Astronomy. 1997. Retrieved June 01, 2012 from Encyclopedia.com: http://www.encyclopedia.com/doc/1O80-Rochelimit.html |
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Roche limit
Roche limit The distance within which the tidal forces exerted by a planet are sufficient to disrupt a satellite or smaller body. For bodies in circular orbits with zero tensile strength and the same mean density as the primary, the Roche limit is 2.46 × (primary-body radius). In the case of the Earth—Moon system, the critical distance is 2.89 Earth radii (18 400 km).
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Cite this article
AILSA ALLABY and MICHAEL ALLABY. "Roche limit." A Dictionary of Earth Sciences. 1999. Encyclopedia.com. 1 Jun. 2012 <http://www.encyclopedia.com>. AILSA ALLABY and MICHAEL ALLABY. "Roche limit." A Dictionary of Earth Sciences. 1999. Encyclopedia.com. (June 1, 2012). http://www.encyclopedia.com/doc/1O13-Rochelimit.html AILSA ALLABY and MICHAEL ALLABY. "Roche limit." A Dictionary of Earth Sciences. 1999. Retrieved June 01, 2012 from Encyclopedia.com: http://www.encyclopedia.com/doc/1O13-Rochelimit.html |
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