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Structure of the Universe Astronomy 315 Professor Lee Carkner Lecture 21 “The Universe -- Size: Bigger than the biggest thing ever and then some. Much bigger than that in fact, really amazingly immense, a totally stunning size, real "wow, that's big," time.... Gigantic multiplied by colossal multiplied by staggeringly huge is the sort of concept we're trying to get across here.” --Douglas Adams, The Restaurant at the End of the Universe
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The Universe One of the earliest models of the universe had everything outside of the solar system fixed to a celestial sphere Everything was the same distance from the earth This is how the universe looks We have no depth perception when viewing the universe We have to somehow find the distance to celestial objects to understand the true nature of the universe
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Early Model of the Universe
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The Distance Ladder There is no single method that can be used to find the distances to all objects We use many methods, each building on the other Called the cosmic distance ladder Each method takes us one step further away, out to the limits of our observations
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Steps on the Distance Ladder Parallax: out to ~1000 pc Spectroscopic Parallax: out to 100,000 pc Cepheid Period/Luminosity Relationship: out to ~5,000,000 pc Supernova Standard Candle: out to 4 billion pc Redshift: out to limits of universe
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Parallax As we have seen parallax is the apparent motion of a star as you look at it from two different points of view Shift decreases with distance Shift is only measurable out to 1000 pc maximum From space with the Hipparcos satellite
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Spectroscopic Parallax We can use spectroscopy and photometry to get the spectral type and the apparent magnitude (m) of a star We can estimate the absolute magnitude (M) from the spectral type With the two magnitudes we can get the distance: m-M = 5 log d - 5 Example: We know how bright an A0 should be, so we can find its distance by how bright it looks
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Cepheid Period-Luminosity Relationship Cepheids are bright pulsating variable stars As the star get larger and smaller the brightness goes up and down in a very regular way There is a direct relationship between period and luminosity Long period (slow changes) means brighter star Again we can get the distance from the luminosity and flux (flux measured directly): F = L/4 d 2
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Variation in Cepheid Properties
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P-L Relation for Cepheids
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Supernova Standard Candles Type Ia supernovae are not exploding massive stars, but rather a white dwarf that accretes mass from a companion until it exceeds the Chandrasekhar limit (1.4 M sun ) When this occurs the WD collapses and rapidly burns its carbon All type Ia supernova have the same absolute magnitude are are very bright We can use them to find distance to very distant objects
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Most Distant Supernova
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Distance Indicator Limitations All methods have limits where they can’t be used and problems that can lead to errors Parallax -- Motion has to be large enough to resolve Even from space can’t resolve parallax beyond 1000 pc Spectroscopic Parallax -- Have to be able to resolve star and it must be bright enough to get a spectrum Exact spectral type is uncertain
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Standard Candle Problems Cepheids and supernova have to be bright enough to see Can see supernova further than Cepheids but, supernova are transient events (have to wait for one to occur) Largest source of error is extinction along the line of sight Makes things appear more distant
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Red Shift The spectral lines from distant galaxies are greatly shifted towards longer wavelengths The galaxies are moving away from us very quickly The degree to which the lines are shifted is represented by z High z = large red shift = high velocity We can find the velocity with the Doppler formula: z = v/c
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The Hubble Flow Spectra of all distant galaxies are red shifted This means that everything in the universe is moving away from everything else This in turn means that he universe is expanding Objects can have other motions as well, but the motion due to expansion is called the Hubble flow The Hubble flow velocity is related to the object’s distance
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The Hubble Law If a plot is made of recession velocity versus distance, the result is a straight line Larger distance, larger velocity The two are related by the Hubble Constant H, through the Hubble law: V = Hd We can always get V from the red shift, so if we know d or H we can find the other
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The Hubble Constant The Hubble constant is found by plotting velocity versus distance and finding the slope Need accurate distance over a range of distances Use the distance ladder methods H is given in units of kilometers per second per megaparsec (km/s/Mpc) Megaparsec is one million parsecs Our best determination for H is about 70 km/s/Mpc
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The Hubble Law
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Look Back Time Light is the fastest thing in the universe, but its speed is finite c = 3 X 10 8 m/s When we look at distant objects we are seeing them the way they were when the light left them, not the way they are now For other galaxies we can see things as they were billions of years ago, when the universe was young Distance in light years gives the look back time
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Using the Distance Ladder We can use the distance ladder to map the structure of the universe Parallax and Spectroscopic Parallax Use to find the dimensions of our galaxy Cepheid variables Use to find the distance to near-by galaxies Supernova Use to find distances for very distant galaxies
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Local Neighborhood Our galaxy is about 100,000 light years in diameter We are surrounded by near-by, smaller companion galaxies LMC and SMC are two examples These companions are a few hundred thousand light years away Companions tend to be dwarf ellipticals
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Local Group The Milky Way is in a cluster called the Local Group The local group extends out over several million light years Group is dominated by the two largest spirals: M31 and the Milky Way Most other galaxies are small companions to these two
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The Local Group
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Beyond the Local Group If we photograph the sky, we clearly see places where galaxies are grouped together The universe is full of clusters Clusters tend to be millions of light years across and 10’s of millions of light years apart Clusters gathered into superclusters Supercluster size ~ 100 million light years
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Large Scale Structure
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The Virgo Cluster One of the nearest clusters is the Virgo cluster More than 2000 galaxies and covers 100 square degrees in the sky 15 Mpc or 50 million light years away Centered on giant ellipticals larger than the entire local group Local group is a poor cluster, Virgo is a rich one
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The Virgo Cluster
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Hubble Deep Field
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The Distant Universe It is hard to see into the distant universe Things are very far away and so are faint We can see powerful things like quasars Can see other objects in the 10 day long exposure of the Hubble Deep Field Can see back to when the universe was only 1 billion years old See things that may be protogalaxies
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Next Time Read the rest of Chapter 19 Question of the Day: How did the universe form and how will it end? List 3 due Friday Quiz 3 on Monday
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