In this paper, for any non-empty subsets A, I of a pseudo BCI-algebra X, we introduce the concept of pseudo p-closure of A with respect to I, denoted by A<sup>pc</sup><sub>I</sub>, and investigate some related properties. Apply...
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https://www.riss.kr/link?id=A106826774
2020
English
KCI등재
학술저널
65-77(13쪽)
0
상세조회0
다운로드다국어 초록 (Multilingual Abstract)
In this paper, for any non-empty subsets A, I of a pseudo BCI-algebra X, we introduce the concept of pseudo p-closure of A with respect to I, denoted by A<sup>pc</sup><sub>I</sub>, and investigate some related properties. Apply...
In this paper, for any non-empty subsets A, I of a pseudo BCI-algebra X, we introduce the concept of pseudo p-closure of A with respect to I, denoted by A<sup>pc</sup><sub>I</sub>, and investigate some related properties. Applying this concept, we state a necessary and sufficient condition for a pseudo BCI-algebra 1) to be a p-semisimple pseudo BCI-algebra; 2) to be a pseudo BCK-algebra. Moreover, we show that A<sup>pc</sup><sub>{0}</sub> is the least positive pseudo ideal of X containing A, and characterize it by the union of some branches. We also show that the set of all pseudo ideals of X which A<sup>pc</sup><sub>I</sub> = A, is a complete lattice. Finally, we prove that this notion can be used to define a closure operation.
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