This book provides a solid foundation and an extensive study for an important class of
constrained optimization problems known as Mathematical Programs with Equilibrium …

Bilevel optimization problems are hierarchical optimization problems where the feasible
region of the so-called upper level problem is restricted by the graph of the solution set …

In this bibliography main directions of research as well as main fields of applications of
bilevel programming problems and mathematical programs with equilibrium constraints are …

Mathematical programs with nonlinear complementarity constraints are reformulated using
better posed but nonsmooth constraints. We introduce a class of functions, parameterized by …

We consider a bilevel optimization problem where the upper level is a scalar optimization
problem and the lower level is a vector optimization problem. For the lower level, we deal …

In this paper, we consider a simple bilevel program where the lower level program is a
nonconvex minimization problem with a convex set constraint and the upper level program …

Managerial Decisions in hierarchy organizations, such as the various manufacturing and
service companies, are difficult to formalize and even more difficult to optimize. By exploring …

We consider a class of optimistic bilevel problems. Specifically, we address bilevel problems
in which at the lower level the objective function is fully convex and the feasible set does not …

In this paper, we deal with the semivectorial bilevel problem in the Riemannian setting. The
upper level is a scalar optimization problem to be solved by the leader, and the lower level is …

In this paper, a class of pessimistic semivectorial bilevel programming problems is
investigated. By using the scalarization method, we transform the pessimistic semivectorial …