Infinitely many solutions for second-order impulsive differential inclusions with relativistic operator
Impulsive differential inclusions are widely applied to physics, population dynamics, ecology, industrial robotics, biotechnology and economics and so forth. In this paper, a boundary value problem of a second-order impulsive differential inclusion involving a relativistic operator is studied. Infinitely many nonnegative solutions are obtained by using non-smooth critical point theorem for locally Lipschitz functionals. Examples are presented to illustrate the theoretical results.
scientific article; zbMATH DE number 7365497
scientific article