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Fuzzy reasoning based on a new fuzzy rough set and its application to scheduling problems

机译:基于新的模糊粗糙集的模糊推理及其在调度问题中的应用

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In this paper, we study the fuzzy reasoning based on a new fuzzy rough set. First, we define a broad family of new lower and upper approximation operators of fuzzy sets between different universes using a set of axioms. Then, based on the approximation operators above, we propose the fuzzy reasoning based on the new fuzzy rough set. By means of the above fuzzy reasoning based on the new fuzzy rough set, for a given premise, we can obtain the fuzzy reasoning consequence expressed by the fuzzy interval constructed by the above two approximations of fuzzy sets. Furthermore, through the defuzzification of the lower and upper approximations, we can get the corresponding two values constructing the interval used as the fuzzy reasoning consequence after defuzzification. Then, from the above interval, a suitable value can be selected as the final reasoning consequence so that some special constraints are satisfied as possibly. At last, we apply the fuzzy reasoning based on the new fuzzy rough set to the scheduling problems, and numerical computational results show that the fuzzy reasoning based on the new fuzzy rough set is more suitable for the scheduling problems compared with the fuzzy reasoning based on the CRI method and the III method. (c) 2006 Elsevier Ltd. All rights reserved.
机译:在本文中,我们研究了基于新的模糊粗糙集的模糊推理。首先,我们使用一组公理定义了一系列新的上下界模糊集的上下近似算子。然后,基于以上的近似算子,提出了基于新的模糊粗糙集的模糊推理方法。借助于上述基于新的模糊粗糙集的模糊推理,对于给定的前提,我们可以得到由上述两个模糊集近似构成的模糊区间所表示的模糊推理结果。此外,通过上下近似的去模糊,我们可以得到对应的两个值,该值构成了去模糊后作为模糊推理结果的区间。然后,从上述间隔中,可以选择一个合适的值作为最终的推理结果,以便尽可能满足某些特殊约束。最后,将基于新模糊粗糙集的模糊推理应用于调度问题,数值计算结果表明,与基于模糊粗糙集的模糊推理相比,基于新模糊粗糙集的模糊推理更适合于调度问题。 CRI方法和III方法。 (c)2006 Elsevier Ltd.保留所有权利。

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