Density Results for Proper Efficiencies
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Publication:4286617
DOI10.1137/S0363012989171518zbMath0798.49028MaRDI QIDQ4286617
Publication date: 27 March 1994
Published in: SIAM Journal on Control and Optimization (Search for Journal in Brave)
Multi-objective and goal programming (90C29) Ordered topological linear spaces, vector lattices (46A40) Optimality conditions for problems in abstract spaces (49K27)
Related Items (23)
A note on lower semicontinuity of minimal points ⋮ Density and connectedness of optimal points with respect to improvement sets ⋮ The Ekeland variational principle for Henig proper minimizers and super minimizers ⋮ Density theorems for generalized Henig proper efficiency ⋮ A new ABB theorem in normed vector spaces ⋮ Proper efficiency in locally convex topological vector spaces ⋮ Generalization of the Arrow-Barankin-Blackwell theorem in a dual space setting ⋮ The domination property for efficiency in locally convex spaces ⋮ A note on connectivity of efficient solution sets ⋮ Tightly proper efficiency in vector optimization with nearly cone-subconvexlike set-valued maps ⋮ Weak Henig proper solution sets for set optimization problems ⋮ Connectivity of efficient solution sets in vector optimization of set-valued mappings ⋮ Superefficiency in vector optimization with nearly subconvexlike set-valued maps ⋮ Optimality conditions for various efficient solutions involving coderivatives: from set-valued optimization problems to set-valued equilibrium problems ⋮ On relaxation of state constrained optimal control problem for a PDE-ODE model of supply chains ⋮ Superefficiency in local convex spaces ⋮ Some geometrical aspects of efficient points in vector optimization ⋮ Existence and density results for proper efficiency in cone compact sets ⋮ A generalization of a theorem of Arrow, Barankin and Blackwell to a nonconvex case ⋮ Some more density results for proper efficiencies ⋮ Scalarization of Henig proper efficient points in a normed space ⋮ Unified representation of proper efficiency by means of dilating cones ⋮ Bases of convex cones and Borwein's proper efficiency
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