“…Invariant sets are sets of safe states which allow the AV to remain safe [23]. With these sets, one is able to detect when the AV performs trajectories that are close to violating safety constraints, simply by checking the distance to the boundary of the set [19]. Recent approaches show that invariant sets can be computed using under-approximations [24], reachability analysis [25], control barrier functions [26], [27] or classical control techniques [28], [29].…”