Abstract
The study of vector variational inequalities and vector optimization problems has been advanced by extending the well-known Wardrop’s equilibrium principle to account for the situation where there are conflicting multicriteria weights. This paper sumarizes connections among vector variational inequalities, vector equilibrium flow problems and vector optimization problems. In particular, we consider the case where partial orderings are defined by a closed and convex cone. These relations allow one to solve a vector equilibrium flow problem or a vector variational inequality by using vector optimization methods.
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