On computation of limiting coderivatives of the normal-cone mapping to inequality systems and their applications

Abstract

The paper concerns the computation of the limiting coderivative of the normal-cone mapping related to $C^2$ inequality constraints under weak qualification conditions. The obtained results are applied to verify the Aubin property of solution maps to a class of parameterized generalized equations.

References in corpus (1)

• Optimality conditions for disjunctive programs based on generalized differentiation with application to mathematical programs with equilibrium constraints

Cited by in corpus (3)

• On implicit variables in optimization theory
• On inner calmness*, generalized calculus, and derivatives of the normal cone mapping
• Linearized M-stationarity conditions for general optimization problems