* Your assessment is very important for improving the workof artificial intelligence, which forms the content of this project
Download ppt
Space Interferometry Mission wikipedia , lookup
Kepler (spacecraft) wikipedia , lookup
Corvus (constellation) wikipedia , lookup
Circumstellar habitable zone wikipedia , lookup
Discovery of Neptune wikipedia , lookup
Astrobiology wikipedia , lookup
Rare Earth hypothesis wikipedia , lookup
Nebular hypothesis wikipedia , lookup
Planet Nine wikipedia , lookup
Directed panspermia wikipedia , lookup
Late Heavy Bombardment wikipedia , lookup
Satellite system (astronomy) wikipedia , lookup
Formation and evolution of the Solar System wikipedia , lookup
History of Solar System formation and evolution hypotheses wikipedia , lookup
Astronomical naming conventions wikipedia , lookup
Extraterrestrial life wikipedia , lookup
Aquarius (constellation) wikipedia , lookup
Planets in astrology wikipedia , lookup
Planets beyond Neptune wikipedia , lookup
Dwarf planet wikipedia , lookup
IAU definition of planet wikipedia , lookup
Planetary habitability wikipedia , lookup
Definition of planet wikipedia , lookup
The Transit Method: Results from the Ground I. Results from individual transit search programs II. The Mass-Radius relationships (internal structure) Global Properties III. The Rossiter-McClaughlin Effect (Spectroscopic Transits) The first time I gave this lecture (2003) there were 2 transiting extrasolar planets. There are now 127 transiting extrasolar planets detected from ground-based programs First ones were detected by doing follow-up photometry of radial velocity planets. Now transit searches are discovering exoplanets Radial Velocity Curve for HD 209458 Period = 3.5 days Msini = 0.63 MJup The probability is 1 in 10 that a short period Jupiter will transit. HD 209458 was the 10th short period exoplanet searched for transits Charbonneau et al. (2000): The observations that started it all: • Mass = 0.63 MJupiter • Radius = 1.35 RJupiter • Density = 0.38 g cm–3 An amateur‘s light curve. Hubble Space Telescope. The OGLE Planets • OGLE: Optical Gravitational Lens Experiment (http://www.astrouw.edu.pl/~ogle/) • 1.3m telescope looking into the galactic bulge • Mosaic of 8 CCDs: 35‘ x 35‘ field • Typical magnitude: V = 15-19 • Designed for Gravitational Microlensing • First planet discovered with the transit method The first planet found with the transit method Konacki et al. Vsini = 40 km/s K = 510 ± 170 m/s OGLE transiting planets: These produce low quality transits, they are faint, and they take up a large amount of 8m telescope time.. i= 79.8 ± 0.3 a= 0.0308 Mass = 4.5 MJ Radius = 1.6 RJ Spectral Type Star = F3 V The OGLE Planets Planet Mass (MJup) Radius (RJup) Period (Days) Year OGLE2-TR-L9 b 4.5 1.6 2.48 2007 OGLE-TR-10 b 0.63 1.26 3.19 2004 OGLE-TR-56 b 1.29 1.3 1.21 2002 OGLE-TR-111 b 0.53 1.07 4.01 2004 OGLE-TR-113 b 1.32 1.09 1.43 2004 OGLE-TR-132 b 1.14 1.18 1.69 2004 OGLE-TR-182 b 1.01 1.13 3.98 2007 OGLE-TR-211 b 1.03 1.36 3.68 2007 Prior to OGLE all the RV planet detections had periods greater than about 3 days. The last OGLE planet was discovered in 2007. Most likely these will be the last because the target stars are too faint. The TrES Planets • TrES: Trans-atlantic Exoplanet Survey (STARE is a member of the network http://www.hao.ucar.edu/public/research/stare/) • Three 10cm telescopes located at Lowell Observtory, Mount Palomar and the Canary Islands • 6.9 square degrees • 5 Planets discovered TrEs 2b P = 2.47 d M = 1.28 MJupiter R = 1.24 RJupiter i = 83.9 deg Report that the transit duration is increasing with time, i.e. the inclination is changing: However, Kepler shows no change in the inclination! Discrepancy most likely due to wavelength depedent limb darkening The HAT Planets • HATNet: Hungarian-made Automated Telescope (http://www.cfa.harvard.edu/~gbakos/HAT/ • Six 11cm telescopes located at two sites: Arizona and Hawaii • 8 x 8 square degrees • 36 Planets discovered HAT-P-12b Star = K4 V Planet Period = 3.2 days Planet Radius = 0.96 RJup Planet Mass = 0.21 MJup (~MSat) r = 0.3 gm cm–3 The best fitting model for HAT-P-12b has a core mass ≤ 10 Mearth and is still dominated by H/He (i.e. like Saturn and Jupiter and not like Uranus and Neptune). It is the lowest mass H/He dominated gas giant planet. The WASP Planets WASP: Wide Angle Search for Planets (http://www.superwasp.org). Also known as SuperWASP • Array of 8 Wide Field Cameras • Field of View: 7.8o x 7.8o • 13.7 arcseconds/pixel • Typical magnitude: V = 9-13 • 2 sites: La Palma, South Africa • 65 transiting planets discovered so far In a field of 400.000 stars WASP finds 12 candidates for a rate of 1 in 30.000 stars. If 10% are real planets the rate is 1 planet for every 300.000 The First WASP Planet Coordinates RA 00:20:40.07 Dec +31:59:23.7 Constellation Pegasus Apparent Visual Magnitude 11.79 Distance from Earth 1234 Light Years WASP-1 Spectral Type F7V WASP-1 Photospheric Temperature 6200 K WASP-1b Radius 1.39 Jupiter Radii WASP-1b Mass 0.85 Jupiter Masses Orbital Distance 0.0378 AU Orbital Period 2.52 Days Atmospheric Temperature 1800 K Mid-point of Transit 2453151.4860 HJD WASP 12b: The Hottest Transiting Giant Planet High quality light curve for accurate parameters Discovery data Orbital Period: 1.09 d Transit duration: 2.6 hrs Planet Mass: 1.41 MJupiter Planet Radius: 1.79 RJupiter Doppler confirmation Planet Temperature: 2516 K Spectral Type of Host Star: F7 V Comparison of WASP 12 to an M8 Main Sequence Star Planet Mass: 1.41 MJupiter Mass: 60 MJupiter Planet Radius: 1.79 RJupiter Radius: ~1 RJupiter Planet Temperature: 2516 K Teff: ~ 2800 K WASP 12 has a smaller mass, larger radius, and comparable effective temperature than an M8 dwarf. Its atmosphere should look like an M9 dwarf or L0 brown dwarf. One difference: above temperature for the planet is only on the day side because the planet does not generate its own energy Although WASP-33b is closer to the planet than WASP-12 it is not as hot because the host star is cooler (4400 K) and it has a smaller radius GJ 436: The First Transiting Neptune Host Star: Mass = 0.4 M( סּM2.5 V) Butler et al. 2004 Special Transits: GJ 436 Butler et al. 2004 „Photometric transits of the planet across the star are ruled out for gas giant compositions and are also unlikely for solid compositions“ The First Transiting Hot Neptune! Gillon et al. 2007 GJ 436 Star Stellar mass [ M] סּ 0.44 ( ± 0.04) Planet Period [days] 2.64385 ± 0.00009 Eccentricity 0.16 ± 0.02 Orbital inclination 86.5 Planet mass [ ME ] 22.6 ± 1.9 Planet radius [ RE ] 3.95 +0.41-0.28 0.2 Mean density = 1.95 gm cm–3, slightly higher than Neptune (1.64) HD 17156: An eccentric orbit planet M = 3.11 MJup Probability of a transit ~ 3% Barbieri et al. 2007 R = 0.96 RJup Mean density = 4.88 gm/cm3 Mean for M2 star ≈ 4.3 gm/cm3 HD 80606: Long period and eccentric R = 1.03 RJup r = 4.44 (cgs) a = 0.45 AU dmin = 0.03 AU dmax = 0.87 AU Probability of having a favorable orbital orientation is only 1%! MEarth-1b: A transiting Superearth D Charbonneau et al. Nature 462, 891-894 (2009) doi:10.1038/nature08679 Change in radial velocity of GJ1214. D Charbonneau et al. Nature 462, 891-894 (2009) doi:10.1038/nature08679 r= 1.87 (cgs) Neptune like So what do all of these transiting planets tell us? 5.5 gm/cm3 r = 1.25 gm/cm3 r = 1.24 gm/cm3 r = 0.62 gm/cm3 1.6 gm/cm3 The density is the first indication of the internal structure of the exoplanet Solar System Object r (gm cm–3) Mercury 5.43 Venus 5.24 Earth 5.52 Mars 3.94 Jupiter 1.24 Saturn 0.62 Uranus 1.25 Neptune 1.64 Pluto 2 Moon 3.34 Carbonaceous Meteorites 2–3.5 Iron Meteorites 7–8 Comets 0.06-0.6 Rocks He/H Ice Masses and radii of transiting planets. H/He dominated Pure H20 67.5% Si mantle 32.5% Fe (earth-like) 75% H20, 22% Si GJ 1214b is shown as a red filled circle (the 1σ uncertainties correspond to the size of the symbol), and the other known transiting planets are shown as open red circles. The eight planets of the Solar System are shown as black diamonds. GJ 1214b and CoRoT-7b are the only extrasolar planets with both well-determined masses and radii for which the values are less than those for the ice giants of the Solar System. Despite their indistinguishable masses, these two planets probably have very different compositions. Predicted16 radii as a function of mass are shown for assumed compositions of H/He (solid line), pure H2O (dashed line), a hypothetical16 water-dominated world (75% H2O, 22% Si and 3% Fe core; dotted line) and Earth-like (67.5% Si mantle and a 32.5% Fe core; dot-dashed line). The D Charbonneau et al. 462, 891-894 (2009) doi:10.1038/nature08679 radius of GJ 1214b lies 0.49 ± 0.13 R⊕Nature above the water-world curve, indicating that even if the planet is predominantly water in composition, it probably has a substantial gaseous envelope Take your favorite composition and calculate the mass-radius relationship HD 149026: A planet with a large core Sato et al. 2005 Period = 2.87 d Rp = 0.7 RJup Mp = 0.36 MJup Mean density = 2.8 gm/cm3 10-13 Mearth core ~70 Mearth core mass is difficult to form with gravitational instability. HD 149026 b provides strong support for the core accretion theory Rp = 0.7 RJup Mp = 0.36 MJup Mean density = 2.8 gm/cm3 Lower bound r = 0.15 gm cm–3 Upper bound r = 3 gm cm–3 Planet Radius Most transiting planets tend to be inflated. Approximately 68% of all transiting planets have radii larger than 1.1 RJup. Possible Explanations for the Large Radii 1. Irradiation from the star heats the planet and slows its contraction it thus will appear „younger“ than it is and have a larger radius Models I, C, and D are for isolated planets Models A and B are for irradiated planets. There is a slight correlation of radius with planet temperature (r = 0.37) Possible Explanations for the Large Radii 2. Slight orbital eccentricity (difficult to measure) causes tidal heating of core → larger radius Slight Problem: HD 17156b: e=0.68 R = 1.02 RJup HD 80606b: e=0.93 R = 0.92 RJup CoRoT 10b: e=0.53 R = 0.97RJup Caveat: These planets all have masses 3-4 MJup, so it may be the smaller radius is just due to the larger mass. 3. We do not know what is going on. Density Distribution S J/U N 14 12 Number 10 8 N 6 4 2 0 0.2 0.6 1.0 1.4 1.8 Density (cgs) 2.2 2.6 3.0 Comparison of Mean Densities of eccentric planets Giant Planets with M < 2 MJup : 0.78 cgs HD 17156, P = 21 d, e= 0.68 M = 3.2 MJup, density = 4.8 HD 80606, P = 111 d, e=0.93, M = 3.9 MJup, density = 4.4 CoRoT 10b, P=13.2, e= 0.53, M = 2.7 MJup, density = 3.7 The three eccentric transiting planets have high mass and high densities. Formed by mergers? Period Distribution for short period Exoplanets p = 13% 16 p = probability of a favorable orbit 14 12 Number 10 p = 7% Transits RV 8 6 4 2 0 0.25 1.75 3.25 4.75 6.25 7.75 9.25 Period (Days) Both RV and Transit Searches show a peak in the Period at 3 days The ≈ 3 day period may mark the inner edge of the proto-planetary disk Radius (RJ) Mass-Radius Relationship Mass (MJ) Radius is roughly independent of mass, until you get to small planets (rocks) CoRoT-1b OGLE-TR-133b CoRoT-3b CoRoT-3b : Radius = Jupiter, Mass = 21.6 Jupiter CoRoT-1b : Radius = 1.5 Jupiter, Mass = 1 Jupiter OGLE-TR-133b: Radius = 1.33 Jupiter, Mass = 85 Jupiter Modified From H. Rauer Planet Mass Distribution RV Planets Close in planets tend to have lower mass, as we have seen before. Transiting Planets 70 60 50 40 RV 30 20 Number 10 Metallicity Distribution 0 -0.45 -0.25 -0.05 0.15 0.35 [Fe/H] Doppler result: Recall that stars with higher metal content seem to have a higher frequency of planets. This is not seen in transiting planets. 18 16 14 12 10 8 6 Transits 4 2 0 -0.45 -0.25 -0.05 0.15 [Fe/H] 0.35 30 Host Star Mass Distribution 25 Transiting Planets 20 15 Number 10 5 0 0.5 0.7 0.9 1.1 1.3 1.5 80 70 60 RV Planets 50 40 30 20 10 0 0.5 0.7 0.9 1.1 Stellar Mass (solar units) 1.3 1.5 Stellar Magnitude distribution of Exoplanet Discoveries 35,00% Percent 30,00% 25,00% 20,00% Transits RV 15,00% 10,00% 5,00% 0,00% 0.5 4,50 8,50 12,50 V- magnitude 16,50 Summary of Global Properties of Transiting Planets 1. Transiting giant planets (close-in) tend to have inflated radii (much larger than Jupiter) 2. A significant fraction of transiting giant planets are found around early-type stars with masses ≈ 1.3 Msun. 3. There appears to be no metallicity-planet connection among transiting planets or at most a weak one. 4. The period distribution of close-in planets peaks around P ≈ 3 days for both RV and transit discovered planets. 5. Most transiting giant planets have densities near that of Saturn. It is not known if this is due to their close proximity to the star (i.e. inflated radius) 6. Transiting planets have been discovered around stars fainter than those from radial velocity surveys • Early indications are that the host stars of transiting planets have slightly different properties than nontransiting planets. • Most likely explanation: Transit searches are not as biased as radial velocity searches. One looks for transits around all stars in a field, these are not preselected. The only bias comes with which ones are followed up with Doppler measurements • Caveat: Transit searches are biased against smaller stars. i.e. the larger the star the higher probability that it transits Spectroscopic Transits: The Rossiter-McClaughlin Effect The Rossiter-McClaughlin Effect 2 1 4 3 +v 1 4 0 2 –v 3 The R-M effect occurs in eclipsing systems when the companion crosses in front of the star. This creates a distortion in the normal radial velocity of the star. This occurs at point 2 in the orbit. The Rossiter-McLaughlin Effect in an Eclipsing Binary From Holger Lehmann The effect was discovered in 1924 independently by Rossiter and McClaughlin Curves show Radial Velocity after removing the binary orbital motion Average rotational velocities in main sequence stars Spectral Type Vequator (km/s) O5 190 B0 200 B5 210 A0 190 A5 160 F0 95 F5 25 G0 12 The Rossiter-McClaughlin Effect –v +v 0 As the companion cosses the star the observed radial velocity goes from + to – (as the planet moves towards you the star is moving away). The companion covers part of the star that is rotating towards you. You see more possitive velocities from the receeding portion of the star) you thus see a displacement to + RV. +v –v When the companion covers the receeding portion of the star, you see more negatve velocities of the star rotating towards you. You thus see a displacement to negative RV. The Rossiter-McClaughlin Effect What can the RM effect tell you? 1) The orbital inclination or impact parameter a2 Planet a a2 The Rossiter-McClaughlin Effect 2) The direction of the orbit Planet b The Rossiter-McClaughlin Effect 2) The alignment of the orbit Planet c d l What can the RM effect tell you? 3. Are the spin axes aligned? Orbital plane Summary of Rossiter-McClaughlin „Tracks“ Amplitude of the R-M effect: ARV = 52.8 m s–1 ( Vs 5 km s–1 )( r 2 ) RJup ( R Rסּ –2 ) ARV is amplitude after removal of orbital mostion Vs is rotational velocity of star in km s–1 r is radius of planet in Jupiter radii R is stellar radius in solar radii Note: 1. The Magnitude of the R-M effect depends on the radius of the planet and not its mass. 2. The R-M effect is proportional to the rotational velocity of the star. If the star has little rotation, it will not show a R-M effect. HD 209458 l = –0.1 ± 2.4 deg HD 189733 l = –1.4 ± 1.1 deg HD 147506 Best candidate for misalignment is HD 147506 because of the high eccentricity On the Origin of the High Eccentricities Two possible explanations for the high eccentricities seen in exoplanet orbits: • Scattering by multiple giant planets • Kozai mechanism Planet-Planet Interactions Initially you have two giant planets in circular orbits These interact gravitationally. One is ejected and the remaining planet is in an eccentric orbit Kozai Mechanism Two stars are in long period orbits around each other. A planet is in a shorter period orbit around one star. If the orbit of the planet is inclined, the outer planet can „pump up“ the eccentricity of the planet. Planets can go from circular to eccentric orbits. If either mechanism is at work, then we should expect that planets in eccentric orbits not have the spin axis aligned with the stellar rotation. This can be checked with transiting planets in eccentric orbits Winn et al. 2007: HD 147506b (alias HAT-P-2b) Spin axes are aligned within 14 degrees (error of measurement). No support for Kozai mechanism or scattering What about HD 17156? Narita et al. (2007) reported a large (62 ± 25 degree) misalignment between planet orbit and star spin axes! Cochran et al. 2008: l = 9.3 ± 9.3 degrees → No misalignment! XO-3-b Hebrard et al. 2008 l = 70 degrees Winn et al. (2009) recent R-M measurements for X0-3 l = 37 degrees Fabricky & Winn, 2009, ApJ, 696, 1230 HAT-P7 l = 182 deg! HD 80606 l = 32-87 deg HARPS data : F. Bouchy Model fit: F. Pont Lambda ~ 80 deg! Distribution of spin-orbit axes Red: retrograde orbits 18 16 14 12 10 8 Number 6 4 2 0 -160 -80 0 80 160 l (deg) 35% of Short Period Exoplanets show significant misalignments ~10-20% of Short Period Exoplanets are in retrograde orbits Basically all angles are covered 2. The Rossiter-McLaughlin Effect or „Rotation Effect“ For rapidly rotating stars you can „see“ the planet in the spectral line For stars whose spectral line profiles are dominated by rotational broadening there is a one to one mapping between location on the star and location in the line profile: V = –Vrot V = +Vrot V=0 A „Doppler Image“ of a Planet Prograde orbit Retrograd orbit For slowly rotationg stars you do not see the distortion, but you measure a radial velocity displacement due to the distortion. HD 15082 = WASP-33 No RV variations are seen. A companion of radius 1.5 RJup is either a planet, brown dwarf, or low mass star. The RV variations exclude BD and stellar companion. The Line Profile Variations of HD 15082 = WASP-33 Pulsations Summary 1. There are 2 ways from spectroscopy to measure the angle between the spin axis and the orbital axis of the star: a) Rossiter-McClaughlin effect (most successful) b) Doppler tomography 2. No technique can give you the mass 3. Exoplanets show all possible obliquity angles, but most are aligned (even in eccentric orbits) 4. Implications for planet formation (problems for migration theory)