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On Picture Fuzzy Ideals of Near-Rings
Mani Parimala,Intan Muchtadi-Alamsyah,Madeleine Al-Tahan 한국지능시스템학회 2021 INTERNATIONAL JOURNAL of FUZZY LOGIC and INTELLIGE Vol.21 No.3
In managing vagueness and complexity, the theory of picture fuzzy sets has important advantages. In addition, picture fuzzy data are useful for modeling the uncertain existence of subjective decisions and for more flexibly assessing the fuzziness and imprecision. The goal of this study is to establish and discuss their desirable properties by defining the picture fuzzy ideals of a near-ring. Based on new definitions, this paper presents some examples and properties of picture fuzzy subsets of such rings.
THE U-PROJECTIVE RESOLUTION OF MODULES OVER PATH ALGEBRAS OF TYPES A<sub>n</sub> AND Ã<sub>n</sub>
Baur, Karin,Mahatma, Yudi,Muchtadi-Alamsyah, Intan Korean Mathematical Society 2019 대한수학회논문집 Vol.34 No.3
In this paper we compute the U-projective resolution of kQ-modules where Q is quiver of type $A_n$ and ${\tilde{A}}_n$. The behavior of the sequence can be seen through its geometric representation.