Ringel CM. On radical square zero rings. Algebra and discrete mathematics. 2012;14(2):297-306
In this paper we have obtained the following results for a dierential ring (asso-ciative or nonassoc...
If M is a homomorphically closed class of rings then there is a radical class LM, the lower ^-radica...
All right R-modules are I0-modules if and only if either R is a right SV-ring or R/I(2) (R) is an Ar...
AbstractAn associative ring R without unity is called radical if it coincides with its Jacobson radi...
This paper shows an algorithm to construct the Gröbner bases of radicals of zero-dimensional ideals....
Dlab V, Ringel CM. Exceptional rings. In: Kertész A, ed. Rings, modules, and radicals. International...
We examine the relationship between the radical of a ring and the radical of the associated splittin...
We generalize results on the Krull radical, k-primitive rings, and critical rings from rings with id...
Several aspects of the theory of radical classes in associative ring theory are investigated. In Ch...
When is an ideal of a ring radical or prime? By examining its generators, one may in many cases defi...
We consider a generalisation of the Kurosh-Amitsur radical theory for rings (and more generally mult...
Dlab V, Ringel CM. Balanced rings I. Carleton mathematical series. Vol 39. Ottawa: Carleton Universi...
In this paper, A will denote a commutative ring with identity. The notion of radical operations is a...
We consider a generalisation of the Kurosh--Amitsur radical theory for rings (and more generally mul...
An algebraic system which satisfies all the ring axioms with the possible exceptions of commutativit...
In this paper we have obtained the following results for a dierential ring (asso-ciative or nonassoc...
If M is a homomorphically closed class of rings then there is a radical class LM, the lower ^-radica...
All right R-modules are I0-modules if and only if either R is a right SV-ring or R/I(2) (R) is an Ar...
AbstractAn associative ring R without unity is called radical if it coincides with its Jacobson radi...
This paper shows an algorithm to construct the Gröbner bases of radicals of zero-dimensional ideals....
Dlab V, Ringel CM. Exceptional rings. In: Kertész A, ed. Rings, modules, and radicals. International...
We examine the relationship between the radical of a ring and the radical of the associated splittin...
We generalize results on the Krull radical, k-primitive rings, and critical rings from rings with id...
Several aspects of the theory of radical classes in associative ring theory are investigated. In Ch...
When is an ideal of a ring radical or prime? By examining its generators, one may in many cases defi...
We consider a generalisation of the Kurosh-Amitsur radical theory for rings (and more generally mult...
Dlab V, Ringel CM. Balanced rings I. Carleton mathematical series. Vol 39. Ottawa: Carleton Universi...
In this paper, A will denote a commutative ring with identity. The notion of radical operations is a...
We consider a generalisation of the Kurosh--Amitsur radical theory for rings (and more generally mul...
An algebraic system which satisfies all the ring axioms with the possible exceptions of commutativit...
In this paper we have obtained the following results for a dierential ring (asso-ciative or nonassoc...
If M is a homomorphically closed class of rings then there is a radical class LM, the lower ^-radica...
All right R-modules are I0-modules if and only if either R is a right SV-ring or R/I(2) (R) is an Ar...