
doi: 10.1287/moor.2.3.285
Nonconvex duality properties for multiobjective optimization problems are obtained by using a characterization of Pareto optima by means of generalized Tchebycheff norms. Bounds for the corresponding duality gap are given, and approximate Pareto multipliers are constructed. A generalized notion of Pareto multipliers for quasi-convex multiobjective problems is introduced.
Duality Gap, Sensitivity, stability, parametric optimization, Nonconvex Duality, Vector Optimization
Duality Gap, Sensitivity, stability, parametric optimization, Nonconvex Duality, Vector Optimization
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