4.6 Article

θβ-ideal approximation spaces and their applications

期刊

AIMS MATHEMATICS
卷 7, 期 2, 页码 2479-2497

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AMER INST MATHEMATICAL SCIENCES-AIMS
DOI: 10.3934/math.2022139

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rough sets; topology; j -neighborhood spaces; j -near open sets; theta beta(j) -open sets an theta beta(j)-ideal approximations

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The main objective of this work is to enhance the application aspects of Pawlak rough sets. Different methods for generalizing Pawlak rough sets are proposed and compared, along with new generalizations of Pawlak's models. The importance of decision-making methods is demonstrated through an application to real-life problems.
The essential aim of the current work is to enhance the application aspects of Pawlak rough sets. Using the notion of a j-neighborhood space and the related concept of theta beta-open sets, different methods for generalizing Pawlak rough sets are proposed and their characteristics will be examined. Moreover, in the context of ideal notion, novel generalizations of Pawlak's models and some of their generalizations are presented. Comparisons between the suggested methods and the previous approximations are calculated. Finally, an application from real-life problems is proposed to explain the importance of our decision-making methods.

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