“…To precisely estimate the impact of a disturbance on a state in terms of the size of the invariant set, it is important to estimate a smaller invariant set. Estimating robust invariant set can be used for power systems [15], constrained systems [16], and quantized control systems [17], for example. If the system is a linear time-invariant system, a reachable set of the state is the smallest robust invariant set.…”