Mass Below Jeans Mass: Implications for Systems

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When a system's mass is below the Jeans mass, it can undergo oscillations and may lose mass during gravitational collapse, particularly if it is less than half the Jeans mass. These oscillations refer to radial pulsations that occur as the system attempts to stabilize. Systems do not need to be precisely at the Jeans mass to collapse; even partial gravitational collapse can occur, resulting in mass dissipation. In the context of stellar evolution, the collapse process differs from simple oscillations, involving jet formation and stellar winds that help expel excess angular momentum. Overall, the dynamics of systems below the Jeans mass highlight the complex interplay between gravitational forces and pressure changes.
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What happens when the mass of a system is below Jeans mass? Will the system dissipate mass? Are all gravitationally bound systems required to be precisely the Jeans mass, to avoid gravitational collapse or dissipation of mass?
 
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In the early universe, when a system is below the Jeans mass, it undergoes oscillations. When it is greater than the Jeans mass, it becomes gravitationally unstable.
 
bapowell said:
In the early universe, when a system is below the Jeans mass, it undergoes oscillations. When it is greater than the Jeans mass, it becomes gravitationally unstable.

Ok, and what about in the present universe? And what does oscillations mean?
 
Ranku said:
What happens when the mass of a system is below Jeans mass? Will the system dissipate mass? Are all gravitationally bound systems required to be precisely the Jeans mass, to avoid gravitational collapse or dissipation of mass?

It doesn't have to be precisely at the Jeans mass for part of the mass in a volume to gravitationally collapse into a denser state. Down to about half the Jeans mass a system can collapse, but more matter is thrown off the lower the initial mass. That's due to the "oscillations" the other poster mentioned, which is a series of radial pulsations (if the system is spherical) that lose mass as the system collapses. Remember that the Jeans mass is achieved when gravitational self-attraction of a system causes it to collapse faster than pressure changes can smooth out over-dense regions i.e. sound/pressure waves can't smooth it out quick enough.
 
qraal said:
It doesn't have to be precisely at the Jeans mass for part of the mass in a volume to gravitationally collapse into a denser state. Down to about half the Jeans mass a system can collapse, but more matter is thrown off the lower the initial mass. That's due to the "oscillations" the other poster mentioned, which is a series of radial pulsations (if the system is spherical) that lose mass as the system collapses. Remember that the Jeans mass is achieved when gravitational self-attraction of a system causes it to collapse faster than pressure changes can smooth out over-dense regions i.e. sound/pressure waves can't smooth it out quick enough.

Is this the same oscillation seen in stellar evolution, where a star collapses alternately contracting and expanding, radiating away half of the released gravitational energy in accordance to the virial theorem?
 
Ranku said:
Is this the same oscillation seen in stellar evolution, where a star collapses alternately contracting and expanding, radiating away half of the released gravitational energy in accordance to the virial theorem?

Which bit of stellar evolution do you mean?
 
qraal said:
Which bit of stellar evolution do you mean?

I guess when a star is gravitationally collapsing.
 
Ranku said:
I guess when a star is gravitationally collapsing.

IN that case AFAIK the collapse process doesn't involve pulsation so much as jet formation and the intense early stellar wind, both of which throw off excess angular momentum that stars need to be rid of to collapse. But there's all sorts of complicated opacity effects too which slow down the escape of heat from the star. It's complicated.
 

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