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Resumen en Inglés :

In this paper we apply the concept of coderivative and other tools from the generalized di§erentiation theory for set-valued mappings to study the stability of the
feasible sets of both, the primal and the dual problem in infinite-dimensional linear
optimization with infinitely many explicit constraints and an additional conic constraint. After providing some specific duality results for our dual pair, we study the
Lipschitz-like property of both mappings and also give bounds for the associated
Lipschitz moduli. The situation for the dual shows much more involved than the
case of the primal problem.

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