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This paper concerns with the graphical derivative of the normals to a class of conic constraint systems. Such a generalized derivative plays a crucial role in characterizing isolated calmness of the solution maps to generalized equations whose multivalued parts are modeled via the normals to the nonconvex conic constraint set. The main contribution of this paper is to provide an exact characterization for the graphical derivative of the normals to this class of nonconvex conic constraints under an assumption without requiring the nondegeneracy of the reference point.

Computation of Graphical Derivatives of Normal Cone Maps to a Class of Conic Constraint Sets