Generalizations of a theorem of Arrow, Barankin, and Blackwell in topological vector spaces
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Publication:1384066
DOI10.1023/A:1022631621188zbMath0897.90170OpenAlexW142382695MaRDI QIDQ1384066
Publication date: 13 April 1998
Published in: Journal of Optimization Theory and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1023/a:1022631621188
Related Items (7)
Density and connectedness of optimal points with respect to improvement sets ⋮ A new ABB theorem in normed vector spaces ⋮ On the density of positive proper efficient points in a normed space ⋮ Efficient solutions in generalized linear vector optimization ⋮ Well-posedness and stability in vector optimization problems using Henig proper efficiency ⋮ A generalization of a theorem of Arrow, Barankin and Blackwell to a nonconvex case ⋮ Contractibility and connectedness of efficient point sets
Cites Work
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- Generalized Arrow-Barankin-Blackwell theorems in locally convex spaces
- Efficiency prices for optimal consumption plans. II
- On a Theorem of Arrow, Barankin, and Blackwell
- Positive Proper Efficient Points and Related Cone Results in Vector Optimization Theory
- A Generalization of a Theorem of Arrow, Barankin, and Blackwell
- The geometry of Pareto efficiency over cones
- On Cone-Efficiency, Cone-Convexity and Cone-Compactness
- Two Generalizations of a Theorem of Arrow, Barankin, and Blackwell
- Minimax Theorems
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