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The Yarkovsky Effect on the Long-term Evolution of Binary Asteroids

Wen-Han 文翰 Zhou 周 et al. (2024)

Published
Jun 1, 2024
Journal
The Astrophysical Journal Letters · Vol. 968 · No. 1
DOI
10.3847/2041-8213/ad4f7f

At a GlanceAI

Shows Yarkovsky forces can rapidly reshape binary-asteroid orbits, driving satellites toward synchrony or ejection on ~0.1 Myr timescales.

SummaryAI

This paper elevates the often-neglected Yarkovsky force to a key driver of small binary-asteroid evolution, alongside tides and BYORP. It develops an analytic “binary Yarkovsky” model that combines eclipse-driven Yarkovsky–Schach (YS) forcing with a weaker, opposing planetary Yarkovsky term, and validates the scaling against thermophysical simulations. The main implication is a set of new evolutionary pathways: prograde asynchronous secondaries are pushed toward the synchronous-orbit location (often faster than tides and possibly competitive with stochastic YORP), while retrograde secondaries are driven outward, potentially creating asteroid pairs with opposite spin poles. The work also makes mission-testable predictions, including a potentially measurable post-DART orbital shrinkage rate for Dimorphos if it was knocked out of synchronous rotation, and suggests Yarkovsky-assisted synchronization for the wide Dinkinesh–Selam system where tides are too weak.

Method SnapshotAI

Analytical orbit-averaged radiation-force modeling of eclipse-modulated thermal recoil, benchmarked with thermophysical numerical simulations of a simplified binary.

BackgroundAI

Background in asteroid thermophysics and spin–orbit dynamics (Yarkovsky/YORP, tides, and binary orbital evolution).

By developing and numerically verifying an analytical model that includes Yarkovsky–Schach and planetary thermal effects, the researchers demonstrated that the Yarkovsky force significantly impacts mutual binary orbits. This orbital evolution occurs specifically in non-synchronous systems, where the spin and orbital periods differ, opening up new possibilities for understanding how binary systems migrate over time.