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Conditions for ε-Pareto Solutions in Multiobjective Optimization 125[11] J. C. Liu. ε-properly efficient solutions to nondifferentiable multiobjective programming problems. Appl.Math. Lett., 12:109–113, 1999.[12] J. C. Liu and K. Yokoyama. ε-optimality and duality for multiobjective fractional programming. Comput.Math. Appl., 37:119–128, 1999.[13] P. Loridan. ε-duality theorem of nondifferentiable nonconvex multiobjective programming. J. Optim. TheoryAppl., 74(3):565–566, 1992.[14] T. Tanaka. A new approach to approximation of solutions in vector optimization problems. In M. Fushimiand K. Tone, editors, Proceedings of APORS, 1994, pages 497–504. World Scientific Publishing, Singapore,1995.[15] I. Vályi. Approximate saddle-point theorems in vector optimization. J. Optim. Theory Appl., 55(3):435–448,1987.[16] D. J. White. Epsilon efficiency. J. Optim. Theory Appl., 49(2):319–337, 1986.[17] K. Yokoyama. Epsilon approximate solutions for multiobjective programming problems. J. Math. Anal. Appl.,203:142–149, 1996.[18] K. Yokoyama. Relationships between efficient set and ε-efficient set. pages 376–380. Proceedings of theInternational Conference on Nonlinear Analysis and Convex Analysis. World Scientific Publishing, RiverEdge, New York, 1999.

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