Characterizations of full stability in constrained optimization (Q2866208)

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scientific article; zbMATH DE number 6238061
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Characterizations of full stability in constrained optimization
scientific article; zbMATH DE number 6238061

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    13 December 2013
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    full Lipschitzian stability
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    parameterized optimization problem
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    strong regularity
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    nonlinear programming
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    second-order subdifferentials
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    parametric prox-regularity
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    amenability
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    Characterizations of full stability in constrained optimization (English)
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    The authors provide new characterizations of full Lipschitzian stability in constrained optimization. Based on tools from nonsmooth and variational analysis, necessary and sufficient conditions for fully stable local minimizers in different classes of optimization problems are derived. This includes problems of composite optimization, mathematical programs with polyhedral constraints and problems of extended and classical nonlinear programming with twice continuously differentiable data.
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