Star Motion in a Gravitational Potential
Milky Way Characteristics
truly i do not understand the last bullet point, maybe because im tired hahaha
like does he mean that the distance form us to the galactic center is the same as from us to globular clusters?!?
hahahahahha Ill have to think about it too. No idea
ohhhhh, see i didnt really know what globular clusters are, but once you know it, and you know that they are mostly not in the disk but spherically around the center, then their average is obviously the center that they are orbiting around i guess, altough their orbits are random so it doesnt make suuuper much sense, but better then nothing hahaha
Sun’s Distance to Galactic Center
R0 ≈ 8 kpc
Sun’s Tangential (Rotation) Velocity
Theta0 ≈ 220 km/s
Sun’s Orbital Period Around Galactic Center
P0 ≈ 2 · 108 years
Age of Sun and Its Galactic Circuits
Estimate of Milky Way Mass Inside Sun’s Orbit
Mgal(R < R0) ≈ 1011 M⊙
Local Standard of Rest (LSR)
LSR is mean galactic motion of stars in solar neighbourhood.
Peculiar Motion of Sun
≈ (-10, +5, 7) km/s
(radial, tangential, vertical)
v_LSR = (0, Theta, 0)
sun: (π, theta_O - theta, Z)
Typical Velocity Dispersion for Old Stars
Of the same order as Sun’s peculiar motion.
(so of order 10 km/s)
Radial Dependence of Rotation Velocity Near Sun
from what can it be determined and where well known
not sure if radial dependence is the best way of putting it
Interpretation of Radial and Tangential Velocities
vr shows a quadrant pattern.
Thus: Omega = Theta / R larger, or P shorter for small R (differential rotation)
im not sure what is meant by this, i guess the velocities have different sign depending on the quadrant
Radial Dependence of Θ(R)
For l = 0° (-) and l = 180° (+):
l is longitude (i think)