Families / Sofia searches
Broucke region
Stable orbits related to Broucke’s isosceles orbit, with one body swinging through the other two.
Broucke region are periodic solutions of the planar three-body problem. The atlas holds 74 of them, with periods from 102.8 to 481.9, all with equal masses; all of them are linearly stable. They come from Hristov, Hristova & Tanikawa (2026), An extensive search for stable periodic orbits of the equal-mass zero angular momentum three-body problem. Every orbit is precomputed to machine precision and plays one period at a time; open one to watch it, nudge it or rate it.
Hristov, Hristova & Tanikawa (2026). An extensive search for stable periodic orbits of the equal-mass zero angular momentum three-body problem. New Astronomy 125 (link)