Analysis of switched linear systems in the plane. I: Local behavior of trajectories and local cycle geometry
This paper investigates the problem of control of switched linear systems evolving in \(R^ 2\). The concept of an opposition point is introduced, and its properties related to the existence of closed trajectories in the phase plane are investigated. The geometry of cycles in a neighbourhood of an opposition point is also studied.
scientific article; zbMATH DE number 3941372
scientific article