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On Calmness of the Argmin Mapping in Parametric Optimization Problems
by
Kummer, Bernd
, Klatte, Diethard
in
Applications of Mathematics
/ Calculus of Variations and Optimal Control; Optimization
/ Engineering
/ Inequalities
/ Inequality
/ Intersections
/ Mapping
/ Mathematical analysis
/ Mathematics
/ Mathematics and Statistics
/ Operations Research/Decision Theory
/ Optimization
/ Perturbation methods
/ Studies
/ Theory of Computation
2015
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On Calmness of the Argmin Mapping in Parametric Optimization Problems
by
Kummer, Bernd
, Klatte, Diethard
in
Applications of Mathematics
/ Calculus of Variations and Optimal Control; Optimization
/ Engineering
/ Inequalities
/ Inequality
/ Intersections
/ Mapping
/ Mathematical analysis
/ Mathematics
/ Mathematics and Statistics
/ Operations Research/Decision Theory
/ Optimization
/ Perturbation methods
/ Studies
/ Theory of Computation
2015
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Do you wish to request the book?
On Calmness of the Argmin Mapping in Parametric Optimization Problems
by
Kummer, Bernd
, Klatte, Diethard
in
Applications of Mathematics
/ Calculus of Variations and Optimal Control; Optimization
/ Engineering
/ Inequalities
/ Inequality
/ Intersections
/ Mapping
/ Mathematical analysis
/ Mathematics
/ Mathematics and Statistics
/ Operations Research/Decision Theory
/ Optimization
/ Perturbation methods
/ Studies
/ Theory of Computation
2015
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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.
Publisher
Springer US,Springer Nature B.V
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