Talk:Kelvin–Helmholtz mechanism

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Calculation Error?[edit]

I tried to replicate the calculation shown here and rather than 1.1e41 J, I got 2.2e41 J, which gave me a lifespan 2 times larger. Is this just me?

Blablabliam (talk) 18:59, 8 December 2018 (UTC)[reply]

Your numerical computation is correct, as it is the number given in the article. However, the calculation presented is wrong by a factor of two. The reason is that it only takes into account the potential energy, while the total energy has to be considered for the analysis to be complete. The total energy can be calculated using the virial theorem, which gives one-half the gravitational potential energy, hence the factor of two mismatch. — Preceding unsigned comment added by 88.8.188.210 (talk) 10:37, 12 March 2019 (UTC)[reply]

Jupiter/Saturn[edit]

"This mechanism is evident on Jupiter." Not Jupiter but Saturn. Jupiter mostly consists of liquids, and liquids can hardly compress. -Hapsiainen 22:45, Oct 21, 2004 (UTC)

Many sources tell it is evident on Jupiter, too. Also, Jupiter consists of mostly the same elements as Saturn, most notably molecular Hydrogen (H2). It is a liquid just because of the pressure. see http://nssdc.gsfc.nasa.gov/planetary/factsheet/jupiterfact.html - Rgerhards 19:38, 10 May 2005 (UTC)[reply]

It would seem like using the current energy state would indicate age not lifetime.[edit]

By dividing the current energy state of the Sun by yearly energy output, the result would be the number of years this energy could have been released at this rate up until now assuming all mass started at infinity. The expected lifetime would depend on what limit was put on the eventual radius. If the radius is allowed to decrease by a factor of 1000 or more, your energy output could continue for a billion years or more assuming constant energy output. —Preceding unsigned comment added by 70.230.201.245 (talk) 08:21, 15 November 2009 (UTC)[reply]

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