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Transcript
ExtraSolar Planets
How did we find the planets?
•  Mercury, Venus, Mars, Jupiter, Saturn:
orbital motion
•  Uranus: chance imaging (see by Galileo)
•  Neptune: predicted from gravitational
perturbations; imaging
•  Pluto: orbital motion (guided by erroneous
prediction)
•  Ceres, Vesta, Pallas, Juno: orbital motions
•  KBOs: motions
How do we find ExtraSolar
Planets?
How do we find ExtraSolar
Planets?
•  Back to Astronomy…
Finding Extrasolar Planets. I
Direct Searches
Direct searches are difficult because stars are so bright.
How Bright are Planets?
Planets shine by reflected light.
The amount reflected is the amount received
(the solar constant)
- Times the area of the planet
- Times the albedo (reflected), or
- Times (1-albedo) (emitted)
Lp = L*/4πd2 x a x πΡπ2 ~ L* (Rp/d)2
For the Earth, (Rp/d)2 ~5 x 108
For Jupiter, (Rp/d)2 ~108
How Bright are Planets?
You gain by going to long wavelengths,
where the Sun is relatively faint, and
the planet is relatively bright.
Parallax
How Far are Planets from
Stars?
By parallax, 1 AU = 1“ at 1 pc
• 1 pc (parsec) = 3.26 light years
• 1“ (arcsec) = 1/3600 degree
As seen from α Centauri (4.3 LY):
• Earth is 0.75 arcsec from Sol
• Jupiter is 4 arcsec from Sol
Can we see this?
Yes, but it takes special
techniques, and is not easy.
HR 8799
(A5V)
Fomalhaut
Tally of imaged exoplanets
About 20
Finding Extrasolar Planets. II
Transits
Transits
Artist’s Conception
Transits requires an edge-on orbit.
• Jupiter blocks 2% of the Sun's light
• the Earth blocks about 0.01%.
Venus, 8 June 2004
How Transits Work
HAT p7 animation
Transit light curves
Orbits
Planets do not orbit the Sun - they both orbit the center of
mass.
The radius of the orbit is inversely proportional to the mass
The radius of the Sun’s orbit with respect to the Earth is
1/300,000 AU, or 500 km
R 1 M1 = R 2 M 2
a = R 1 + R2
This is Newton’s law of equal and opposite reactions.
Finding Extrasolar Planets. III
Astrometric
Wobble
Wobble: Pluto/Charon
Finding Extrasolar Planets. IV
Most planets have been found by Doppler Wobble
(radial velocity variations).
This selects for massive planets close to the star.
Doppler Effect
Emission from a moving object is shifted in wavelength.
•  The emission is observed at longer wavelengths (red shift) for
objects moving away, and at shorter wavelengths (blue shift) for
objects moving towards us.
•  dλ/λ=v/c
•  dλ is the shift is wavelength,
λ: the wavelength
v: is the velocity of the source,
c: is the speed of light.
If we can identify lines,
then we can determine how fast
The source is moving towards
or away from us.
Doppler Shifts
Doppler Shifts
Orbital Velocity
V = 2πr/P
•  r is the radius of the orbit
•  P is the orbital period
•  V is the orbital velocity
How fast does the star “wobble”?
Kepler’s 3rd law: P2 = a3
a ~ rp
(M* >> Mp)
r* = mp/m* rp (center of mass)
V* = 2π mp/m* / √ (rp)1/2
V¤⊕ = 2 cm/s; V¤J = 3 m/s
Finding Extrasolar Planets. IVa
Timing
The Doppler Effect applied to pulse arrival times.
Applicable to pulsar planets
Finding Extrasolar Planets. V
Gravitational Lensing
Foreground objects focus (and magnify) light because they distort space.
Microlensing by planet
OGLE 2005-BLG-390
Summary - Techniques
•  Direct imaging
–  Requires bright planets far from star
•  Transits
–  Requires edge-on orbit
•  Astrometric Wobble
–  Requires face-on orbit; small mass ratio
–  Depends on distance
•  Doppler Wobble
–  Independent of distance
–  Sensitivity depends on inclination, mass ratio
•  Microlensing
–  Independent of distance