AbstractWe determine the precise relationships among three ring-theoretic conditions: duo, reversible, and symmetric. The conditions are also studied for rings without unity, and the effects of adjunction of unity are considered
AbstractWe investigate in this paper rings whose proper ideals are 2-primal. We concentrate on the c...
We introduce a weakly symmetric ring which is a generalization of a symmetric ring and a strengtheni...
AbstractWe show that there exist noncommutative Ore extensions in which every right ideal is two-sid...
AbstractWe determine the precise relationships among three ring-theoretic conditions: duo, reversibl...
We study some properties related to zero divisors and reversibility in noncommutative rings
AbstractVarious conditions on a noncommutative ring imply that it is 2-primal (i.e., the ring's prim...
Let J(R) denote the Jacobson radical of a ring R. We call a ring R as J-symmetric if for any a, b, c...
AbstractSymmetric rings were introduced by Lambek to unify sheaf representations of commutative ring...
AbstractIt is shown that the group algebra KG of a torsion group G over a field K is duo if and only...
Marks showed that there exists a reversible non-symmetric ring of order 256 and then questioned whet...
5th International Conference Noncommutative Rings and their Applications -- JUN 12-15, 2017 -- Univ ...
AbstractLet R be a prime ring and e∈R be an idempotent. We show that eRR is nonsingular, CS and 1<u-...
AbstractA ring R is called reversible if ab=0 implies ba=0 for a,b∈R. We continue in this paper the ...
AbstractWe show that in an Ore polynomial ring, every left ideal is two-sided only in the trivial co...
The present paper shows some results on the commutativity of R: Let R be a prime ring and for any no...
AbstractWe investigate in this paper rings whose proper ideals are 2-primal. We concentrate on the c...
We introduce a weakly symmetric ring which is a generalization of a symmetric ring and a strengtheni...
AbstractWe show that there exist noncommutative Ore extensions in which every right ideal is two-sid...
AbstractWe determine the precise relationships among three ring-theoretic conditions: duo, reversibl...
We study some properties related to zero divisors and reversibility in noncommutative rings
AbstractVarious conditions on a noncommutative ring imply that it is 2-primal (i.e., the ring's prim...
Let J(R) denote the Jacobson radical of a ring R. We call a ring R as J-symmetric if for any a, b, c...
AbstractSymmetric rings were introduced by Lambek to unify sheaf representations of commutative ring...
AbstractIt is shown that the group algebra KG of a torsion group G over a field K is duo if and only...
Marks showed that there exists a reversible non-symmetric ring of order 256 and then questioned whet...
5th International Conference Noncommutative Rings and their Applications -- JUN 12-15, 2017 -- Univ ...
AbstractLet R be a prime ring and e∈R be an idempotent. We show that eRR is nonsingular, CS and 1<u-...
AbstractA ring R is called reversible if ab=0 implies ba=0 for a,b∈R. We continue in this paper the ...
AbstractWe show that in an Ore polynomial ring, every left ideal is two-sided only in the trivial co...
The present paper shows some results on the commutativity of R: Let R be a prime ring and for any no...
AbstractWe investigate in this paper rings whose proper ideals are 2-primal. We concentrate on the c...
We introduce a weakly symmetric ring which is a generalization of a symmetric ring and a strengtheni...
AbstractWe show that there exist noncommutative Ore extensions in which every right ideal is two-sid...
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