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On Calmness of the Argmin Mapping in Parametric Optimization Problems
On Calmness of the Argmin Mapping in Parametric Optimization Problems
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On Calmness of the Argmin Mapping in Parametric Optimization Problems
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On Calmness of the Argmin Mapping in Parametric Optimization Problems
On Calmness of the Argmin Mapping in Parametric Optimization Problems

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On Calmness of the Argmin Mapping in Parametric Optimization Problems
On Calmness of the Argmin Mapping in Parametric Optimization Problems
Journal Article

On Calmness of the Argmin Mapping in Parametric Optimization Problems

2015
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Overview
Recently, Cánovas et al. presented an interesting result: the argmin mapping of a linear semi-infinite program under canonical perturbations is calm if and only if some associated linear semi-infinite inequality system is calm. Using classical tools from parametric optimization, we show that the if-direction of this condition holds in a much more general framework of optimization models, while the opposite direction may fail in the general case. In applications to special classes of problems, we apply a more recent result on the intersection of calm multifunctions.