- #1
KurtLudwig
Gold Member
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- TL;DR Summary
- I believe that it is mainly conservation of angular momentum that keeps galactic stars apart and from rapidly falling into a central black hole.
We know from Kepler's Second Law, that a line from a planet to the Sun sweeps an equal area in equal time. The planet's velocity increases when it orbits closer to the Sun. The area swept is a triangle 1/2 r v sin (theta) = constant, asserted by Kepler, based on observations by Tycho Brahe. (From a college physics text book by Ohanian.)
Similarly, stars in the Milky Way galaxy orbit the Andromeda black hole. Conservation of angular momentum keeps most stars from falling in. Also, Newtonian gravity rapidly decreases with distance form the central black hole.
What keeps the stars in a star cluster apart? I believe that the relative motions of the stars and their relative angular momenta keep the stars apart.
How is Modified Newtonian Dynamics involved in keeping stars together and from wandering off into space?
Similarly, stars in the Milky Way galaxy orbit the Andromeda black hole. Conservation of angular momentum keeps most stars from falling in. Also, Newtonian gravity rapidly decreases with distance form the central black hole.
What keeps the stars in a star cluster apart? I believe that the relative motions of the stars and their relative angular momenta keep the stars apart.
How is Modified Newtonian Dynamics involved in keeping stars together and from wandering off into space?