ORBITAL IDENTIFICATION FOR ASTEROID 152563 (1992 BF) THROUGH THE YARKOVSKY EFFECT

Often a newly discovered near-Earth asteroid is linked to old observations of a formerly lost object. This orbital identification is done using a standard dynamical model that accounts for gravitational perturbations from planets and relativistic effects. Here we report the first case where such an identification requires consideration of the Yarkovsky effect, a tiny non-gravitational perturbation due to the recoil of thermal radiation from the body. Moreover, this implies that the Yarkovsky force is revealed in the orbital motion of the body, asteroid 152563 (1992 BF), only the second case so far. Orbital fits indicate a drift in the orbital semi-major axis of –(10.7 ± 0.7) × 10–4 AU Myr–1, which we ascribe to Yarkovsky forces. This yields a correlated constraint of physical parameters such as the obliquity, rotation rate, surface thermal inertial, and bulk density. The magnitude and direction of drift point to an obliquity in excess of 120°. Observations taken during 2011 and subsequent close encounters with the Earth might help establish rotation parameters and thereby constrain thermal inertia of 1992 BF, thus making the Yarkovsky strength a measure of this asteroid's bulk density.

[1]  D. Vokrouhlický,et al.  On the observability of radiation forces acting on near-Earth asteroids , 2001 .

[2]  Steven R. Chesley,et al.  The Asteroid Identification Problem: III. Proposing Identifications , 2000 .

[3]  Richard P. Binzel,et al.  Phase II of the Small Main-Belt Asteroid Spectroscopic Survey: A Feature-Based Taxonomy , 2002 .

[4]  Stefano Mottola,et al.  Thermal inertia of near-Earth asteroids and implications for the magnitude of the Yarkovsky effect , 2007, 0704.1915.

[5]  E. Standish,et al.  Asteroid 1950 DA's Encounter with Earth in 2880: Physical Limits of Collision Probability Prediction , 2002, Science.

[6]  Larry Denneau,et al.  Efficient intra- and inter-night linking of asteroid detections using kd-trees , 2007, astro-ph/0703475.

[7]  P. Farinella,et al.  The Yarkovsky Seasonal Effect on Asteroidal Fragments: A Nonlinearized Theory for Spherical Bodies , 1999 .

[8]  Andrea Milani,et al.  The Asteroid Identification Problem: I. Recovery of Lost Asteroids☆ , 1999 .

[9]  Richard P. Binzel,et al.  Keck observations of near-Earth asteroids in the thermal infrared , 2003 .

[10]  D. Vokrouhlický,et al.  The Yarkovsky Seasonal Effect on Asteroidal Fragments: A Nonlinearized Theory for the Plane-parallel Case , 1998 .

[11]  D. Vokrouhlický,et al.  Yarkovsky detection opportunities. I. Solitary asteroids , 2005 .

[12]  Yarkovsky effect on a body with variable albedo , 2006 .

[13]  F. Mignard,et al.  Gaia observations of Solar System objects: Impact on dynamics and ground-based observations , 2007 .

[14]  Giovanni B. Valsecchi,et al.  Dynamical and compositional assessment of near‐Earth object mission targets , 2004 .

[15]  D. Vokrouhlický,et al.  Yarkovsky detection opportunities. II. Binary systems , 2005 .

[16]  Giovanni B. Valsecchi,et al.  Near earth objects, our celestial neighbors : opportunity and risk : proceedings of the 236th Symposium of the International Astronomical Union held in Prague, Czech Republic, August 14-18, 2006 , 2007 .

[17]  M. Granvik,et al.  Asteroid identification at discovery , 2005 .

[18]  Richard P. Binzel,et al.  Observed spectral properties of near-Earth objects: results for population distribution, source regions, and space weathering processes , 2004 .

[19]  Andrea Milani,et al.  Yarkovsky Effect on Small Near-Earth Asteroids: Mathematical Formulation and Examples , 2000 .

[20]  D. Vokrouhlický Diurnal Yarkovsky effect as a source of mobility of meter-sized asteroidal fragments. I. Linear theory , 1998 .

[21]  S. Chesley,et al.  The Asteroid Identification Problem IV: Attributions , 2001 .

[22]  Jean-Luc Margot,et al.  Direct Detection of the Yarkovsky Effect by Radar Ranging to Asteroid 6489 Golevka , 2003, Science.