Week 10 Cosmology: evolution of the Universe Flashcards

1
Q

what are the 2 properties of the Cosmological principle

A

Homogeneous - same in all places

Isotropic - same in all direction

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2
Q

what is the idea of Galilean invariance

A

no matter what velocity you were travelling at without any reference points you wouldn’t be able to determine your velocity

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3
Q

what can be said about the acceleration of galaxy

A

it is proportional to the galaxies distance from us

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4
Q

what is the critical density of a galaxy equation

A

ρcr = 3H0^2 / 8πG

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5
Q

if the density of the universe is the critical density what can be said

A

gravity can halt the hubble flow so galaxies keep moving away but at gradually slower velocities

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6
Q

if the density of the universe is greater than the critical density what can be said

A

gravity will reverse the hubble flow causing the universe to collapse

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7
Q

if the density of the universe is less than the critical density what can be said

A

the galaxies will escape the effects of gravity and the Universe will expand forever

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8
Q

what is the density parameter equation

A

Ω = ρ0 / ρcr

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9
Q

as the density parameter value changes what can I say

A

when Ω is < 1 we have an open unbound universe
when Ω is = 1 we have a critical universe
when Ω is > 1 we have a closed universe

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10
Q

what does the scale factor do

A

it describes the expansion factor of the Universe

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11
Q

how does the scale factor(a) vary as time varies

A

for current time t0, a = 1
for future time t, a > 1
for past time t

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12
Q

what two quantities can be used to describe the expansion of the Universe

A

hubble flow

scale factor

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13
Q

what is the hubble flow scale factor equation

A

H = 1/a da/dt

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14
Q

what is the redshift scale factor equation

A

1 + z = 1 / a

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15
Q

what does the Friedmann equation do

A

it describes how the scale factor changes with time based on density and k for the whole universe

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16
Q

what is the curvature equation

A

kc^2 / H(t)^2a(t)^2 = Ω(t) - 1

17
Q

what can be said as the curvature value changes

A

k = 0 flat universe
k > 0 universe with pos curvature
k < 0 universe with neg curvature