Strange star puzzles astronomers: BBC

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The discussion centers on the irregular rotation of a celestial body and its implications for angular momentum and gravitational forces. Participants explore the relationship between the body's equatorial bulge, its rate of rotation, and the conservation of angular momentum. Key equations such as Energy = 0.5Iw² are referenced to analyze kinetic energy loss and its potential transformation into gravitational waves. The conversation highlights the complexities of rotational dynamics in astrophysics.

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Cool ! :smile: The aliens on the 3rd rock from it see
an egg in the sky...
 
Will the equatorial radius keep on increasing? Will it become flatter and flatter ?
 
Angular momentum

Since it bulges as it rotates, its angular momentum should decrease. So its rate of rotation would decrease too. But if its rotation slows down, its bulge would also decrease and its spin would increase again! So its rotation speed is irregular.

Physicskid
 


Originally posted by physicskid
Since it bulges as it rotates, its angular momentum should decrease. So its rate of rotation would decrease too. But if its rotation slows down, its bulge would also decrease and its spin would increase again! So its rotation speed is irregular.
Since it's rotating fast, I think it takes quite long to slow down to the extent that gravitational force outweights the centrifugal effect.

Energy = 0.5Iw^2=0.5(Iw)w (I:moment of inertia ; w:angular velocity)
As w decrease, there is loss in KE. Where does the loss in KE go to?(gravitational wave?)
When gravitation outweights centrifugal force, w increase, where does the energy come from?
 

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