Thursday, 13:45 - 14:10 h, Room: H 2035


Rene Henrion
On (co-)derivatives of the solution map to a class of generalized equations

Coauthors: Alexander Kruger, Jiří Outrata, Thomas Surowiec


This talk is devoted to the computation of (co-)derivatives of solution maps associated with a frequently arising class of generalized equations. The constraint sets are given by (not necessarily convex) inequalities for which we do not assume the linear independence of gradients. On the basis of the obtained generalized derivatives, new optimality conditions for a class of mathematical programs with equilibrium constrains are derived, and a workable characterization of the isolated calmness of the considered solution map is provided. The results are illustrated by means of examples.


Talk 2 of the invited session Thu.2.H 2035
"Stability of constraint systems" [...]
Cluster 24
"Variational analysis" [...]


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