This study examined π-Rickart modules, a module-theoretic analog of π-Rickart rings, from the perspective of their endomorphism rings. It is shown that π-Rickart conditions are located between π-e. Baer and p.q.-Baer conditions, and it is established that the corresponding endomorphism ring possesses the appropriate π-Rickart property. Besides, the notion of π-e.AIP modules is presented. Furthermore, connections to the aforementioned concepts of π-Rickart, endo-AIP, and π-e.AIP modules are examined.
Maleki, Y., Moussavi, A. & Kara, Y. (2024). On Projection Invariant Rickart Modules. Journal of Sciences, Islamic Republic of Iran, 35(4), 321-328. https://doi.org/10.22059/jsciences.2025.379598.1007873
MLA
Maleki, Y., Moussavi, A., & Kara, Y. "On Projection Invariant Rickart Modules", Journal of Sciences, Islamic Republic of Iran, 35, 4, 2024, 321-328. doi: 10.22059/jsciences.2025.379598.1007873
HARVARD
Maleki Y., Moussavi A., Kara Y. (2024). 'On Projection Invariant Rickart Modules', Journal of Sciences, Islamic Republic of Iran, 35(4), pp. 321-328. doi: 10.22059/jsciences.2025.379598.1007873
CHICAGO
Y. Maleki, A. Moussavi & Y. Kara, "On Projection Invariant Rickart Modules," Journal of Sciences, Islamic Republic of Iran, 35 4 (2024): 321-328, doi: 10.22059/jsciences.2025.379598.1007873
VANCOUVER
Maleki Y., Moussavi A., Kara Y. On Projection Invariant Rickart Modules. J. Sci. I. R. I. 2024;35(4):321-328. doi: 10.22059/jsciences.2025.379598.1007873