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Amini, Afshin,Amini, Babak,Nejadzadeh, Afsaneh,Sharif, Habib Korean Mathematical Society 2018 대한수학회지 Vol.55 No.5
In this paper, we define right singular clean rings as rings in which every element can be written as a sum of a right singular element and an idempotent. Several properties of these rings are investigated. It is shown that for a ring R, being singular clean is not left-right symmetric. Also the relations between (nil) clean rings and right singular clean rings are considered. Some examples of right singular clean rings have been constructed by a given one. Finally, uniquely right singular clean rings and weakly right singular clean rings are also studied.
A Report on International Conference Series in China
Babak Amini(바박 아미니) 경상대학교 사회과학연구원(마르크스주의 연구) 2017 마르크스주의 연구 Vol.14 No.2
This report covers a series of international conferences in 2016, held in Fudan University, Renmin University, the Chinese Academy of Social Sciences, and the Central Compilation and Translation Bureau. The events brought together 13 international scholars from 8 different countries and more than 40 Chinese scholars from 13 Chinese academic institutions. Although a small portion of the 66 papers that were presented at these conferences are discussed here due to space limitation, the report has organized the presentations thematically and created virtual dialogues between the papers to assist the reader to get a sense of the key intellectual debates that this international exchange brought forth.
Afshin Amini,Babak Amini,Afsaneh Nejadzadeh,Habib Sharif 대한수학회 2018 대한수학회지 Vol.55 No.5
In this paper, we define right singular clean rings as rings in which every element can be written as a sum of a right singular element and an idempotent. Several properties of these rings are investigated. It is shown that for a ring $R$, being singular clean is not left-right symmetric. Also the relations between (nil) clean rings and right singular clean rings are considered. Some examples of right singular clean rings have been constructed by a given one. Finally, uniquely right singular clean rings and weakly right singular clean rings are also studied.