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Properties of Stars

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Parallax. Baseline is major axis of earth's orbit (i.e. 2 AU) ... Accuracy of Parallax Measurements. Limited to about 0.01' d = 1/0.01 = 100 parsecs ... – PowerPoint PPT presentation

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Title: Properties of Stars


1
Properties of Stars
2
Star Names or Identification
  • Constellations
  • Star Name Constellation Name and brightness
    rank, i.e. 2nd brightest star in the
    constellation Orion is ß Orionis, practice dates
    from the Greeks (Bayer method)
  • Proper names Betelgeuse, Sirius (Arab
    astronomers after the time of Ptolemy)
  • Star Catalogs number for star (depends on the
    catalog), i.e. HD183143 (Henry Draper Catalog)

3
Star Properties
  • Distance
  • Brightness/Luminosity
  • Size
  • Mass
  • Temperature
  • Composition

4
Star Properties (cont)
  • Rotation
  • Magnetic Field
  • Composition
  • Motion
  • Atmospheric Properties

5
Distance to Stars
  • Parallax
  • Baseline is major axis of earths orbit (i.e. 2
    AU)
  • Position (angle ) of star measured with respect
    to distant background stars gives parallax
    angle P
  • Small angle formula give distance d
  • Angle is arc seconds, d is in parsecs
  • d 1/p

6
Parallax Example
  • Parallax angle p0.4
  • d 1/0.4 2.5 parsecs
  • 1 parsec 3.26 ly
  • 1 parsec 206,265 AU

7
Accuracy of Parallax Measurements
  • Limited to about 0.01
  • d 1/0.01 100 parsecs
  • 100 Parsecs, 326 ly is small scale even for the
    Milky Galaxy (diameter 100,000 ly)

8
Brightness, Magnitude, and Luminosity
  • Hipparchus established a brightness scale for
    start the magnitude scale
  • 1st magnitude brightest stars to 6th magnitude
    faintest visible
  • Human perception is a fixed difference in
    brightness for each magnitude change
  • Actual relationship is a fixed ratio of
    brightness
  • Suppose a m2 star has a brightness B1 and a m3
    star has a brightness B2, then
  • B1/B2 2.512

9
Apparent Magnitude - m
  • Now a third star has a magnitude m4 star has a
    brightness B3 such that
  • B2/B3 2.512
  • And
  • B1/B3 (2.512)(2.512) (2.512)m3-m1
    (2.512)2
  • 6.31
  • Hence, star 1 is 6.31 times brighter than star 3

10
Magnitudes
  • A difference of 5 magnitudes is
  • (2.512)5 100
  • Every 5 magnitude difference is 100 in brightness
  • Apparent Magnitude m depends on distance
  • Two stars of the same intrinsic brightness, the
    one that is farther away will have a greater
    magnitude

11
Magnitude and Brightness Ratio
12
Magnitude and Distance
  • Relationship of brightness and distance (inverse
    square law)
  • B 8 1/d2
  • Suppose we know the magnitude of two stars with
    the same intrinsic brightness and they are at
    different distances
  • Using the difference in magnitude ?mm1-m2 we can
    find the distance ratio

13
Magnitude and Distance Ratio
14
Absolute Magnitude - M
  • The apparent magnitude of a star at a fixed
    distance of 10 pc.
  • If absolute and apparent magnitude of a star are
    known (big if) then the distance to the star can
    be found.
  • Distance is 10 pc times the distance ratio

15
Magnitude and Distance Ratio
16
Example
  • Suppose the absolute magnitude of a star is M
    4
  • And the apparent magnitude of the star is 7,
    what is the distance to the star?
  • M14, d110 pc, m27
  • ?m m - M 7 (4) 3
  • From the table if ?m 3 distance of star is 40 pc

17
Luminosity
  • Total Energy emitted by a star over all
    wavelengths
  • L has units of Joules/second or watts
  • Luminosity is an intrinsic property of a star
  • Depends on size (area) and temperature
  • Bigger stars more luminous
  • Higher temperature stars more luminous

18
Luminosity Temperature and Size
  • Stefan-Boltzmann Law
  • Energy output per square meter per second (w/m2)
  • E ?T4
  • Total energy output Luminosity
  • E times area
  • E (4 ? R2)
  • Luminosity proportional to T4 and R2
  • Luminosity of Sun
  • Ls 4 x 1026 watts

19
Luminosity Temperature and Size
20
Sizes of Stars
  • Eclipsing Binary Stars
  • Binary stars or common (50 of stars)
  • Light Curve (pp 381)
  • Doppler Shift to Get Velocity
  • Orbital Parameters
  • Total mass of system
  • Stellar diameters
  • Simulation

21
Rotation and Atmospheric Motions
  • Doppler Effect
  • Motion relative to observer changes wavelength
  • Blue shift if object moves toward observer
  • Red shift if object moves away from observer
  • Velocity
  • V c ??/?

22
Magnetic Field
  • Zeeman Effect
  • Spectral lines are split into two lines
  • States of electron spin axis
  • Separation of spectral lines related to strength
    of magnetic field
  • Map surface of the Star

23
Stellar Spectral Classes
  • Differences in the Spectra of Stars
  • Observations of nearest Stars
  • Observations of brightest Stars
  • Representative Stars
  • Spectra vary with Temperature and to a lesser
    extent composition

24
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25
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26
Hertzsprung-Russell DiagramOrganizing Stellar
Data
  • Diagram to Show relationship of brightness and
    spectral class
  • Absolute Magnitude vs Spectral Class
  • Luminosity vs Temperature

27
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28
Main Sequence Stars (17.3)
29
Main Sequence
  • Main Sequence stars that have reached a stable
    configuration in their evolution
  • Russell Vogt Theorem equilibrium of main
    sequence star is determined by mass and
    composition
  • Mass Luminosity Relationship

30
Non-Main Sequence Stars
  • White Dwarves
  • Luminosity 0.0001 0.01 solar
  • Temperature 5000 15,000 K
  • Radii 0.01 solar
  • Late stage of stellar evolution
  • Giants and Super Giants
  • Giants luminosity 10,000 100,000 solar
  • Temperature 5,000 15,000 K
  • Radii 10 100 solar
  • Super (Red) Giants luminosity 10,000 100,000
    solar
  • Temperature 2500 3500 K
  • Radii 100 1000 solar
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