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Fuzzy bilevel programming with multiple objectives and cooperative multiple followers

机译:具有多个目标和多个协作者的模糊双层规划

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Classic bilevel programming deals with two level hierarchical optimization problems in which the leader attempts to optimize his/her objective, subject to a set of constraints and his/her follower's solution. In modelling a real-world bilevel decision problem, some uncertain coefficients often appear in the objective functions and/or constraints of the leader and/or the follower. Also, the leader and the follower may have multiple conflicting objectives that should be optimized simultaneously. Furthermore, multiple followers may be involved in a decision problem and work cooperatively according to each of the possible decisions made by the leader, but with different objectives and/or constraints. Following our previous work, this study proposes a set of models to describe such fuzzy multi-objective, multi-follower (cooperative) bilevel programming problems. We then develop an approximation K th-best algorithm to solve the problems.
机译:经典的双层编程处理两个层次的层次优化问题,其中领导者要根据一组约束和他/她的追随者的解决方案来尝试优化他/她的目标。在对现实世界中的双层决策问题进行建模时,一些不确定的系数通常会出现在目标函数和/或领导者和/或跟随者的约束中。同样,领导者和跟随者可能有多个相互矛盾的目标,应同时对其进行优化。此外,多个跟随者可能会参与决策问题,并根据领导者做出的每个可能的决策进行协作,但目标和/或约束条件不同。在我们之前的工作之后,本研究提出了一组模型来描述此类模糊多目标,多从属(合作)双层规划问题。然后,我们开发一种近似K th最佳算法来解决这些问题。

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