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dc.contributor.authorNguyễn, Thành Quí-
dc.contributor.authorHoang, Ngoc Tuan-
dc.date.accessioned2018-11-20T03:37:22Z-
dc.date.available2018-11-20T03:37:22Z-
dc.date.issued2017-
dc.identifier.urihttp://localhost:8080//jspui/handle/123456789/4987-
dc.description.abstractThis paper studies solution stability of generalized equations over polyhedral convex sets. An exact formula for computing the Mordukhovich coderivative of normal cone operators to nonlinearly perturbed polyhedral convex sets is established based on a chain rule for the partial second-order subdifferential. This formula leads to a sufficient condition for the local Lipschitz-like property of the solution maps of the generalized equations under nonlinear perturbations.vi_VN
dc.language.isoenvi_VN
dc.relation.ispartofseriesOptimization Letters;12 .- p.799–815-
dc.subjectGeneralizede quationvi_VN
dc.subjectNonlinear perturbationvi_VN
dc.subjectLocal Lipschitz-like propertyvi_VN
dc.subjectNormal cone mappingvi_VN
dc.subjectCoderivativevi_VN
dc.subjectPartial second-order subdifferentialvi_VN
dc.titleStability of generalized equations under nonlinear perturbationsvi_VN
dc.typeArticlevi_VN
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