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Moth region HS.257

From Hristov, Hristova & Tanikawa (2026)

Moth region HS.257 is a periodic orbit of the planar three-body problem: three equal masses that return to their starting positions and velocities every 308.36 time units, published by Hristov, Hristova & Tanikawa (2026). Stable orbits from the moth-like part of the search domain, between the figure-eight and the Schubart regions. It is linearly stable (largest Floquet multiplier 1.000), so a small nudge only makes it wobble. The bodies pass within 0.0000588 of each other at a top speed of 13, line up 286 times a period, and the computed loop closes to 1.5×10⁻²².

Measured over one period

Period: 308.3606374
Masses: 1 : 1 : 1
Energy: -1.25896
Angular momentum: 0
Closest approach: 5.9×10⁻⁵
Top speed: 130.4
Path length: 748.93
Alignments per period: 286
Stability: stable (|λ|max 1.000, published)
Loop closure: 1.5×10⁻²²

Neighbours on the map

All Moth region, the families of periodic three-body orbits, or the atlas map.