模糊目标信息系统(fuzzy objective information systems,简称FOISs)在许多实际应用中存在,这种系统上的知识简化不能采用Pawlak信息系统上的约简方法.因此,提出了模糊目标信息系统上的a分布约简、a最大分布约简、a分配约简、粗糙分布约...模糊目标信息系统(fuzzy objective information systems,简称FOISs)在许多实际应用中存在,这种系统上的知识简化不能采用Pawlak信息系统上的约简方法.因此,提出了模糊目标信息系统上的a分布约简、a最大分布约简、a分配约简、粗糙分布约简,并给出了它们的性质以及与Pawlak信息系统上约简的关系,同时也给出了这些约简的判定定理、对应的可辨识矩阵、约简公式.这些约简推广了Pawlak信息系统上的知识约简方法,为模糊目标信息系统上的知识发现和基于粗糙模糊规则的模糊概念分类器提供了新的低复杂性手段.展开更多
Rough Set Theory, which has been found applicable and useful in many fields, is now a very effective method in data mining research. However, when the decision table is an incomplete one, with the original rough set t...Rough Set Theory, which has been found applicable and useful in many fields, is now a very effective method in data mining research. However, when the decision table is an incomplete one, with the original rough set theory proposed by Z. Pawlak, one can't get satisfactory results. In this paper an approach based on limited valued tolerance relation and majority inclusion relation is proposed. And furthermore a new attribute reduction method called extended discernable matrix is given. As this model is somewhat a combination of fuzzy means and majority inclusion relation, it is more effective than the previous models in practice.展开更多
文摘模糊目标信息系统(fuzzy objective information systems,简称FOISs)在许多实际应用中存在,这种系统上的知识简化不能采用Pawlak信息系统上的约简方法.因此,提出了模糊目标信息系统上的a分布约简、a最大分布约简、a分配约简、粗糙分布约简,并给出了它们的性质以及与Pawlak信息系统上约简的关系,同时也给出了这些约简的判定定理、对应的可辨识矩阵、约简公式.这些约简推广了Pawlak信息系统上的知识约简方法,为模糊目标信息系统上的知识发现和基于粗糙模糊规则的模糊概念分类器提供了新的低复杂性手段.
文摘Rough Set Theory, which has been found applicable and useful in many fields, is now a very effective method in data mining research. However, when the decision table is an incomplete one, with the original rough set theory proposed by Z. Pawlak, one can't get satisfactory results. In this paper an approach based on limited valued tolerance relation and majority inclusion relation is proposed. And furthermore a new attribute reduction method called extended discernable matrix is given. As this model is somewhat a combination of fuzzy means and majority inclusion relation, it is more effective than the previous models in practice.
