- #1
Hypatio
- 151
- 1
The expansion of space is about 68 km/s/Mpc, or 0.00002 km/s/light year. The radius of the sun is about 700000 km. Thus, initially ignoring additional forces, the change in radius of the sun due to the expansion of space is about 1.5*10^-9 m/sec, or 5 cm/year.
I assume that this expansion is real, and thus that there is a real separation of the constituents of matter. Gravitational forces acting on the less dense matter, however, will result in its collapse, which will convert the gravitational potential energy into kinetic energy, heating the system.
I don't know what the gravity profile of the sun is, but if you considered the collapse of an outer shell of the sun, having 1/4th the mass of the sun (5*10^29 kg), with surface gravity (270 m/s), moving 5 cm/yr will release about 2*10^23 W.
This is only about 0.05% of the energy from nuclear fusion (4*10^26 W), but could be more important in other bodies.
Is this reasoning flawed? The only objection I can think of is gravitational bounding means that the atomic positions do not change because some equilibrium position is found, but I don't see how that is really the case because the particles must move through space to maintain the apparent equilibrium.
I assume that this expansion is real, and thus that there is a real separation of the constituents of matter. Gravitational forces acting on the less dense matter, however, will result in its collapse, which will convert the gravitational potential energy into kinetic energy, heating the system.
I don't know what the gravity profile of the sun is, but if you considered the collapse of an outer shell of the sun, having 1/4th the mass of the sun (5*10^29 kg), with surface gravity (270 m/s), moving 5 cm/yr will release about 2*10^23 W.
This is only about 0.05% of the energy from nuclear fusion (4*10^26 W), but could be more important in other bodies.
Is this reasoning flawed? The only objection I can think of is gravitational bounding means that the atomic positions do not change because some equilibrium position is found, but I don't see how that is really the case because the particles must move through space to maintain the apparent equilibrium.