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Proper efficiency and vector variational inequalities
Journal of Information and Optimization Sciences, 2002The relationship between vector variational inequalities and vector minimization problems are studied. We prove that, under some suitable convexity assumptions, the set of strong solutions of a vector variational inequality equals the set of Klinger properly efficient points for a vector minimization problem.
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Efficient Reasoning With Consistent Proper Epistemic Knowledge Bases
International Joint Conference on Autonomous Agents and Multiagent Systems, 2015Reasoning about the nested beliefs or knowledge of other agents is essential for many collaborative and competitive tasks. However, reasoning with nested belief (for example through epistemic logics) is computationally expensive. Proper Epistemic Knowledge Bases (PEKBs) address this by enforcing syntactic restrictions on the knowledge base.
Muise C +4 more
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Minty vector variational inequality, efficiency and proper efficiency
2004zbMATH Open Web Interface contents unavailable due to conflicting licenses.
G. P. CRESPI +2 more
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Scalarization of Henig Proper Efficient Points in a Normed Space
Journal of Optimization Theory and Applications, 2000zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Proper Efficiency with Respect to R+k
1994This chapter is entirely devoted to deriving computationally tractable characterizations of properly efficient elements from the results of Chapter 3.
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Proper efficiency and cardinal utilities in multicriteria decision making
European Journal of Operational Research, 1995Zhimin Huang
exaly
PROPER EFFICIENCY FOR SET-VALUED OPTIMIZATION PROBLEMS AND VECTOR VARIATIONAL-LIKE INEQUALITIES
Bulletin of the Korean Mathematical Society, 2013Dao-Jun Wen
exaly
Extensions of proper efficiency in complex space
Mathematical Methods in the Applied Sciences, 2018M E Elbrolosy
exaly

