Results 31 to 40 of about 93 (57)
Strongly Rickart objects in abelian categories
, 2018 We introduce and study (dual) strongly relative Rickart objects in abelian categories. We prove general properties, we analyze the behaviour with respect to (co)products, and we study the transfer via functors.
Crivei, Septimiu, Olteanu, Gabriela
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On principally quasi-Baer skew power series rings [PDF]
, 2015 Let [Formula: see text] be a monomorphism of a ring [Formula: see text] which is not assumed to be surjective. It is shown that, for an [Formula: see text]-weakly rigid [Formula: see text], the skew power series ring [Formula: see text] is right p.q ...
A. Moussavi
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, 2014 Let R be a ring with identity. In this paper we introduce a strongly Rickart ring as a stronger concept of a Rickart ring. A ring R is said to be strongly Rickart ring if the right annihilators of each single element in R is generated by a left ...
Al-Saadi, Saad Abdulkadhim +1 more
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Reflexivity of Rings via Nilpotent Elements
, 2018 An ideal $I$ of a ring $R$ is called left N-reflexive if for any $a\in$ nil$(R)$, $b\in R$, being $aRb \subseteq I$ implies $bRa \subseteq I$ where nil$(R)$ is the set of all nilpotent elements of $R$.
Harmanci, Abdullah +3 more
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Про кільця з слабкими простими центрами [PDF]
, 2014 We introduce a class of rings obtained as a generalization of rings with prime centers. A ring R is called weakly prime center (or simply WPC) if ab∈Z(R) (R) implies that aRb is an ideal of R where Z(R) stands for the center of R.
Junchao Wei
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Ring Strongly k-Engel π-Reguler [PDF]
, 2018 Ring -regular merupakan salah satu pengembangan konsep pada struktur aljabar. Suatu elemen disebut strongly -regular jika terdapat suatu bilangan bulat positif dan elemen sedemikian sehingga .
Nuri W, Afida Laili
core
Semicentral idempotents in the multiplication ring of a centrally closed prime ring
, 1890 Let R be a ring and letM(R) stand for the multiplication ring of R. An idempotent E in M(R) is called left semicentral if its range E(R) is a right ideal of R. In the case that R is prime and centrally closed we give a description of the left semicentral
Cabello Piñar, Juan Carlos +2 more
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Reversible and reflexive properties for rings with involution [PDF]
, 2019 Aburawash, Usama A., Saad, Muhammad
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Rectangular groupoids and related structures.
Discrete Math, 2013 Boykett T.
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Semicentral idempotents in the multiplication ring of a centrally closed prime ring
Let R be a ring and let M(R) stand for the multiplication ring of R. An idempotent E in M(R) is called left semicentral if its range E(R) is a right ideal of R.
Cabello, J.C., Cabrera, M., Nieto, E.
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