(65803) Didymos What we know about it. Petr Pravec and Petr Scheirich Astronomical Institute AS CR, Ondřejov Observatory IAU General Assembly Hawai’i 2015.

Slides:



Advertisements
Similar presentations
Asteroid rotations, binaries and pairs by time-resolved photometry P. Pravec Astronomical Institute AS CR, Ondřejov, Czech Republic IPEWG 2013, International.
Advertisements

Statistical Analysis of Near Earth Objects By Danielle Bisordi and Kristin Buckley Professor Florescu MA 331 December 3, 2009.
Apophis’ tumbling P. Pravec, P. Scheirich, J. Pollock, P. Kušnirák, K. Hornoch, A. Galád, E. Jehin, J. Manfroid, C. Opitom, M. Gillon, J. Oey, J. Vraštil,
Asteroid Rotations and Binaries
Photometry of Jupiter Family Comet nuclei Colin Snodgrass European Southern Observatory, Chile Alan Fitzsimmons, Stephen Lowry Queen’s University Belfast,
 (rad) = d/D = d/1AU = 0.53(2  /360  ) = , hence d = AU = x x 10 8 km = x 10 6 km or R sun = 6.96 x 10 5 km Can we apply.
The Origin of Modern Astronomy Chapter 4:. Isaac Newton 1689.
Lightcurve Signatures of Multiple Object Systems in Mutual Orbits Eileen V. Ryan and William H. Ryan New Mexico Institute of Mining and Technology Magdalena.
Copyright © 2010 Pearson Education, Inc. Clicker Questions Chapter 10 Measuring the Stars.
Binaries in the Vesta Family of Asteroids William H. Ryan (NM Tech/MRO) Eileen V. Ryan (NM Tech/MRO) Carlos Martinez (UNM)
Photometric Survey for Asynchronous Binary Asteroids Petr Pravec Astronomical Institute AS CR, Ondřejov Presented at MACE 2006 in Vienna, Austria 2006.
Observations and models of size distribution of KBOs (summarize several articles) Yeh, Lun-Wen
The Properties of Stars Masses. Using Newton’s Law of Gravity to Determine the Mass of a Celestial Body Newton’s law of gravity, combined with his laws.
Trends in characteristics of small NEA and MBA binaries Petr Pravec Astronomical Institute AS CR, Czech Republic Workshop on Binaries in the Solar System.
Gravity I: Gravity anomalies. Earth gravitational field. Isostasy.
The Solar System at ~10 mas perspectives for a Fresnel imager Paolo Tanga Marco Delbò Laboratoire Cassiopée, OCA.
PHYSICAL CHARACTERIZATION OF ASTEROIDS NEON Group 5: Koraljka Mužić Nikola Vitas Grzegorz Nowak Mario Mars Simone Marchi (tutor) 5 th NEON SCHOOL, OHP,
E ARTHARTH EARTHEARTH. Is thE thiRd pLanet in thE sOlar systEm in terms of distance from the sUn, and the fifth largest. It is also the largest of its.
Titius-Bode Law - Mercury 0.4 AU’s Venus (0.7) Earth + 0.6(1.0) Mars+ 1.2(1.6) A. B.+ 2.4(2.8) Jupiter+ 4.8(5.2) Saturn+ 9.6(10.0) Uranus+19.2(19.6)
Spins and Satellites: Probes of Asteroid Interiors Alan W. Harris and Petr Pravec Sixth Catastrophic Disruption Workshop Cannes, 9-11 June 2003.
Complex asteroid systems Asteroid pairs containing binaries and triples Petr Pravec Co-Is: P. Scheirich, P. Kušnirák, K. Hornoch, A. Galád Astronomical.
Physical parameters of Asteroids from GAIA Photometry V. Zappalà, M. Delbò, A. Cellino INAF-Astronomical Observatory of Torino GAIA SSWG Besancon, 6-7.
Near-Earth and small main-belt binary asteroids, their population and properties P. Pravec and P. Scheirich Astronomical Institute AS CR, Ondřejov, Czech.
On the shapes and spins of "rubble pile" asteroids Alan W. Harris, Space Science Institute E. G. Fahnestock, University of Michigan P. Pravec, Ondrejov.
Earth’s Motion and Seasons
Space Asteroids Raynaldo 6B.
HSC Space: Section 1. Weight Whenever a mass is located within a gravitational field it experiences a force. It is that force, due to gravity, that.
Population of small asteroid systems - We are still in a survey phase P. Pravec, P. Scheirich, P. Kušnirák, K. Hornoch, A. Galád Astronomical Institute.
Group competition Tonight: discussion translation printing.
Planetary Radar Imaging of Binary Asteroids Michael C. Nolan, Ellen S. Howell, (Arecibo Observatory), Lance A. M. Benner, Steven J. Ostro, Jon D. Giorgini.
Jupiter is the third brightest object in the night sky. Its orbital period is 11.9 Earth years. Its semi-major axis is 5.20 A. U. (778,000,000 km).
Angular Momentum in the Kuiper Belt Scott S. Sheppard Carnegie Institution of Washington Department of Terrestrial Magnetism.
Asteroids Rotation Period Study the photometric curve Rotation period Shape Is it binary? Surface composition spectroscopy.
Primary Rotations of Asteroid Pairs P. Pravec, D. Vokrouhlický, D. Polishook, A. Harris, A. Galád, O. Vaduvescu, F. Pozo, A. Barr, P. Longa, F. Colas,
Absolute magnitudes of asteroids and a revision of asteroid albedo estimates from WISE thermal observations. * P. Pravec, A. W. Harris, P. Kušnirák, A.
Dwarf Planets According to IAU (International Astronomical Union), a "dwarf planet" is a celestial body that 1) is in orbit around the Sun, 2) has sufficient.
Earth in Space Section 19.1.
MODELING THE NEOs ORBITAL DISTRIBUTION AND NEO DISCOVERY STRATEGIES A. Morbidelli (OCA) R. Jedicke (Spacewatch) W.F. Bottke (SWRI) P. Michel (OCA) P. Tanga.
PHEMU The Bucharest observational campaign Romanian Astronomical Institute of The Romanian Academy - AIRA ADRIAN SONKA, MARCEL POPESCU, DAN ALIN.
Principles of the Global Positioning System Lecture 02 Prof. Thomas Herring Room A;
Occultation Studies of the Outer Solar System B. Scott Gaudi (Harvard-Smithsonian Center for Astrophysics)
Earth’s Size and Shape Measuring the Earth.
"The Eventful Universe'', Tucson AZ, March 19, 2010 Transient phenomena and variations in comets, asteroids, centaurs and trans- Neptunian objects Béatrice.
Earth's Shape.
The Solar System Missions. planets not shown to scale >> MercuryVenusEarthMarsJupiterSaturnUranusNeptunePluto Mean Distance from the Sun (AU)
Binaries among small main-belt asteroids Petr Pravec Astronomical Institute AS CR, Czech Republic Workshop on Binaries Paris-Meudon, 2008 May
Asteroid properties from photometric observations: Constraining non-gravitational processes in asteroids P. Pravec Astronomical Institute AS CR, Ondřejov,
The Solar System Missions. Comparative Planetology * The study of the similarities and dissimilarities of the constituents of the solar system. * Provides.
Population of small asteroid systems: Binaries, triples, and pairs Petr Pravec Astronomical Institute AS CR, Ondřejov, Czech Republic AIM Science Meeting.
Earth’s Moon - using radar we find the distance to the Moon to be 384,000 km (this is the length of the orbit’s semi-major axis).
PHOTOMETRY OF SYNCHRONOUS BINARY ASTEROID (8474) RETTIG PHOTOMETRY OF SYNCHRONOUS BINARY ASTEROID (8474) RETTIG IN 2015 V. G. Chiorny 1, Yu. N. Krugly.
(65803) Didymos Light curve observations and model
Jupiter is the third brightest object in the night sky
Astronomical Institute AS CR, Ondřejov Observatory, Czech Republic
Figure 2: Definition of the potential
A TARGET OF THE ROSETTA MISSION
Physics of two PHAs using groundbased observations
K.Karpouzas , A.Tsiaras , D.Mislis , A.Liakos
Earth in Space Section 19.1.
RADAR INVESTIGATION OF NEAR-EARTH ASTEROIDS Steve Ostro JPL/Caltech
Population of small asteroid systems: Binaries, triples, and pairs
Spin rate distribution of small asteroids shaped by YORP effect*
Pluto? Pluto is still included in your book as a planet, but has recently been demoted to a dwarf planet We will discuss some of the characteristics of.
Exploring the ionosphere of Mars
Petr Pravec and Petr Scheirich
Petr Scheirich and Petr Pravec
Future Didymos Observing Strategy
1999 KW4 Observing Campaign Status
Asteroid Research projects in the Age of Wide-field Surveys
The archetype terrestrial planet
Presentation transcript:

(65803) Didymos What we know about it. Petr Pravec and Petr Scheirich Astronomical Institute AS CR, Ondřejov Observatory IAU General Assembly Hawai’i 2015 August 7

(65803) Didymos – discovery observations (Scheirich and Pravec 2009) The asteroid was discovered by Spacewatch from Kitt Peak on 1996 April 11. Designated 1996 GT. Its binary nature was revealed by both photometric and radar observations obtained around its close approach to Earth (min. distance 0.05 AU) during 2003 November The photometric observations were taken by P. Pravec and P. Kušnirák from Ondřejov Observatory, by D. Pray from Carbuncle Hill Observatory, and by A. Grauer and S. Larson from Steward Observatory. The radar observations were taken by L.A.M. Benner, M.C. Nolan, J.D. Giorgini, R.F. Jurgens, S.J. Ostro, J.-L. Margot and C. Magri from Goldstone and Arecibo. (Pravec et al. 2003) (Pravec et al. 2006) Mutual events (eclipses+occultations) between the binary system components observed in 2003 (a sample of the data is shown) and a model of the system:

Additional observations of Didymos in to Favorable observing conditions around and after close approach to Earth V = , distance a.u. 16 nightly runs Telescopes: 0.65, 0.5, 0.35 m Rms error: mag (11-20 to 12-04), V = mag (12-16 to 12-20), V = to 14 Observed at a large distance, near the aphelion of its heliocentric orbit V = , distance 1.25 a.u. 1 full and one partial nightly run (duration 5.7 and 1.7 h) Telescope: 4.3 m Rms error: mag (A number of unsuccessfull attempts with smaller telescopes or in sub-optimal sky conditions.)

Didymos parameters and properties

Didymos components – sizes and shapes Mean (volume-equivalent) primary diameter: D P = 0.75 km (unc. 10%)Radar Secondary-to-primary mean diameter ratio:D S /D P = 0.21 ± 0.01Photometry Mean (volume-equivalent) secondary diameter: D S = ± kmfrom above Primary shape: Unelongated, not differing much from a spheroid. Primary equatorial axes ratioa P /b P < 1.1 Photometry Primary polar axis not well constrained, but probably not much flattened. Secondary shape: Observationally unconstrained yet. Assumed a S /b S = 1.3 ± 0.2 and b S /c S = 1.2 ± 0.2 based on data for the secondaries of other asteroid binary systems. Low-resolution primary shape model from combined radar+photometry data, (L P, B P ) = (313, -79) Courtesy of L. Benner.

Didymos system - mutual orbit Semi-major axis: a orb = /-0.02 kmRadar (Fang and Margot 2012) Orbital period:P orb = / hPhotometry (Scheirich and Pravec 2009) Eccentricity:e ≤ 0.03Photometry (Scheirich and Pravec 2009) Orbital pole: L orb, B orb = 290º, -87ºPhotometry (Scheirich and Pravec 2009, updated) Allowed (3-σ uncertainty) orbital pole areas for the two solutions by Scheirich and Pravec (2009) from the 2003 data: The data rules out Solution 1 and it constraints the Solution 2 to latitude B P < -76°:

Didymos primary – other properties Rotational period:P P = ± hPhotometry (Pravec et al. 2006) Geometric albedo:p V = 0.16 ± 0.04Combined photometry and radar Mass:M P = (5.22 ± 0.54)*10 11 kg Radar (Fang and Margot 2012) Bulk density: ρ P ~ kg m -3 (unc. 30%)Radar, Photometry Taxonomic class:SSpectrum (de León et al. 2010) The internal structure of Didymos primary is thought to be rubble pile. No cohesion between “particles” (building blocks) is required for its stability, unless there are high slopes on the surface. There is probably a significant macro-porosity of the primary’s interior on an order of a few ten percent. The spin rate is probably close to critical; the gravitational acceleration at and around the equator may be very low with the centrifugal force of nearly the same magnitude as the gravity.

Didymos in context of the binary asteroid population Didymos appears to be a typical member of the population of small binary asteroids formed by spin-up fission, in most of its characteristics. With P P = 2.26 h and P orb = 11.9 h, it lies close to the high end of the distributions of primary rotational and secondary orbital rates among small binary asteroid systems – this might be due to its bulk density higher than average for binary asteroids. Thank you!

Additional slides

2003 data (a) Pravec et al. (2006)

2003 data (b) Pravec et al. (2006)

2003 data (c) Pravec et al. (2006)

2015 data

Didymos orbital pole The attenuation (assumed eclipse/occultation event) observed on rules out Pole Area 1 and it constrains Pole Area 2 substantially. Scheirich and Pravec (2009), updated

Didymos orbital pole (cont.) With the data, the orbital pole latitude is constrained to B P < -76° Updated constraint on bulk density: Formal best fit for density 2.6 g/cm 3 3-σ lower limit: 1.8 g/cm 3 3-σ upper limit: > 3 g/cm 3 The primary bulk density is not well determined because of poorly constrained primary polar flattening and a/D 1 – a shape model from the radar observations would help tremendously. 3-σ uncertainty area plotted

Observations in 2017 The next favorable apparition: 2017 January to May Our objectives: 1.Confirmation of the Orbital Pole 2 2.Gathering data for a future determination of orbit change by BYORP 3.Establishing a synchronous secondary rotation Objective 1. Confirmation of the Orbital Pole 2 Telescope time needed: One full night (a coverage of about 2/3 of P orb, i.e., about 8 hours) at minimum, between and Telescope size needed: 4 m at minimum. Justification: Didymos will be brightest with V = 20.3 around A scaling from the observations with the 4.3-m on gives, assuming the sky+background noise dominates, an expected rms error of mag with the same telescope in the same sky conditions.

Observations in 2017 (cont.) Objective 2. Gathering data for a future determination of orbit change by BYORP Need to resolve primary vs secondary event with additional observations taken before or after Didymos will be V ~ 21.0, so a slightly larger telescope (5 m?) will be needed. One full and one partial night could suffice. Objective 3. Establishing a synchronous secondary rotation Observations with errors of 0.01 mag or lower could resolve a secondary rotational lightcurve (outside events). Two nights with a ~6 m or larger telescope between and needed. Questions/Issues: What will be our priorities for the above objectives? Should we try to get telescope time on some 4+ m telescopes through the normal channels of TACs like we did in 2015, or could we arrange a more flexible use of some suitable telescope(s)?