In this paper, class operators are used to give a complete listing of distinct base radical and semisimple classes for universal classes of finite associative rings. General relations between operators reveal that the maximum order of the semigroup formed is 46. In this setting, the homomorphically closed semisimple classes are precisely the hereditary radical classes and hence radical–semisimple classes, and the largest homomorphically closed subclass of a semisimple class is a radical–semisimple class
This thesis is a study of radical ideals in restricted domains of associative rings. The first cha...
Let \(\alpha\) be any radical of associative rings. A radical \(\gamma\) is called \(\alpha\)-like i...
We investigate the class BA of ordered regular semigroups in which each element has a biggest associ...
In this paper we determine the base radical and semisimple class operators for universal classes in ...
Working in the class of associative rings, we introduce a construction which determines a semisimple...
By using class operators, we define base radical and semisimple classes, within a broad abstract set...
The base radical class L b(X), generated by a class X was introduced in [12]. It consists of those r...
"This research aims to refresh and reinterpret the radical theory of associative rings using the bas...
In this work we demonstrate that the lower radical class construction on a homomorphically closed cl...
This research is essentially an investigation into lower radical type construction and the consequen...
Several aspects of the theory of radical classes in associative ring theory are investigated. In Ch...
For a Kurosh–Amitsur radical class of rings, we investigate the existence, for a radical subring S o...
If M is a homomorphically closed class of rings then there is a radical class LM, the lower ^-radica...
A semigroup S is called F−semigroup if there exists a group congruence ρ on S such that every ρ −cla...
AbstractGeneralizing various concrete radicals in associative rings like the nilradical, the Jacobso...
This thesis is a study of radical ideals in restricted domains of associative rings. The first cha...
Let \(\alpha\) be any radical of associative rings. A radical \(\gamma\) is called \(\alpha\)-like i...
We investigate the class BA of ordered regular semigroups in which each element has a biggest associ...
In this paper we determine the base radical and semisimple class operators for universal classes in ...
Working in the class of associative rings, we introduce a construction which determines a semisimple...
By using class operators, we define base radical and semisimple classes, within a broad abstract set...
The base radical class L b(X), generated by a class X was introduced in [12]. It consists of those r...
"This research aims to refresh and reinterpret the radical theory of associative rings using the bas...
In this work we demonstrate that the lower radical class construction on a homomorphically closed cl...
This research is essentially an investigation into lower radical type construction and the consequen...
Several aspects of the theory of radical classes in associative ring theory are investigated. In Ch...
For a Kurosh–Amitsur radical class of rings, we investigate the existence, for a radical subring S o...
If M is a homomorphically closed class of rings then there is a radical class LM, the lower ^-radica...
A semigroup S is called F−semigroup if there exists a group congruence ρ on S such that every ρ −cla...
AbstractGeneralizing various concrete radicals in associative rings like the nilradical, the Jacobso...
This thesis is a study of radical ideals in restricted domains of associative rings. The first cha...
Let \(\alpha\) be any radical of associative rings. A radical \(\gamma\) is called \(\alpha\)-like i...
We investigate the class BA of ordered regular semigroups in which each element has a biggest associ...