Abstract
In this paper, we consider minimizing multiple linear objective functions under a max- t -norm fuzzy relational equation constraint. Since the feasible domain of a max–Archimedean t -norm relational equation constraint is generally nonconvex, traditional mathematical programming techniques may have difficulty in yielding efficient solutions for such problems. In this paper, we apply the two-phase approach, utilizing the min operator and the average operator to aggregate those objectives, to yield an efficient solution. A numerical example is provided to illustrate the procedure.
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