Topological structure of solution sets of differential inclusions: the constrained case
The paper presents important results dealing not only with the existence of solutions, but also studying the topological structure of the solution set of semilinear differential inclusions on closed subsets of Banach spaces. The problem is closely related to the invariance or viability property of a trajectory with respect to a prescribed set. New results are given in the case of regular and strictly regular sets. Applications concern constrained periodic dynamics and equilibria of systems governed by differential inclusions.
scientific article; zbMATH DE number 1929985