A ring is called semi-weakly periodic if each element which is not in the center or the Jacobson radical can be written as the sum of a potent element and a nilpotent element. After discussing some basic properties of such rings, we investigate their commutativity behavior
Let R be a ring with center Z, Jacobson radical J, and set N of all nilpotent elements. Call R gener...
A ring R is called a left weakly local commutative ring (WLC, for short) if for any a...
Abstract. The aim of this work is to study a decomposition theorem for rings satisfying either of th...
A ring is called semi-weakly periodic if each element which is not in the center or the Jacobson rad...
A ring is called semi-weakly periodic if each element which is not in the center or the Jacobson rad...
Abstract. A ring R is called periodic if, for every x in R, there exist distinct positive integers m...
A well-known theorem of Jacobson (1964, page 217) asserts that a ring R with the property that, for ...
Abstract. A well-known theorem of Jacobson (1964, page 217) asserts that a ring R with the property ...
Abstract. A well-known theorem of Jacobson (1964, page 217) asserts that a ring R with the property ...
Let R denote a ring with center Z, and let N be the set of nilpotent elements. We consider rings def...
It is proved that a ring is periodic if and only if, for any elements x and y, there exist positive ...
Abstract. It is proved that a ring is periodic if and only if, for any elements x and y, there exist...
Abstract. It is proved that a ring is periodic if and only if, for any elements x and y, there exist...
Abstract. It is proved that a ring is periodic if and only if, for any elements x and y, there exist...
Let R be a ring with center Z, Jacobson radical J, and set N of all nilpotent elements. Call R gener...
Let R be a ring with center Z, Jacobson radical J, and set N of all nilpotent elements. Call R gener...
A ring R is called a left weakly local commutative ring (WLC, for short) if for any a...
Abstract. The aim of this work is to study a decomposition theorem for rings satisfying either of th...
A ring is called semi-weakly periodic if each element which is not in the center or the Jacobson rad...
A ring is called semi-weakly periodic if each element which is not in the center or the Jacobson rad...
Abstract. A ring R is called periodic if, for every x in R, there exist distinct positive integers m...
A well-known theorem of Jacobson (1964, page 217) asserts that a ring R with the property that, for ...
Abstract. A well-known theorem of Jacobson (1964, page 217) asserts that a ring R with the property ...
Abstract. A well-known theorem of Jacobson (1964, page 217) asserts that a ring R with the property ...
Let R denote a ring with center Z, and let N be the set of nilpotent elements. We consider rings def...
It is proved that a ring is periodic if and only if, for any elements x and y, there exist positive ...
Abstract. It is proved that a ring is periodic if and only if, for any elements x and y, there exist...
Abstract. It is proved that a ring is periodic if and only if, for any elements x and y, there exist...
Abstract. It is proved that a ring is periodic if and only if, for any elements x and y, there exist...
Let R be a ring with center Z, Jacobson radical J, and set N of all nilpotent elements. Call R gener...
Let R be a ring with center Z, Jacobson radical J, and set N of all nilpotent elements. Call R gener...
A ring R is called a left weakly local commutative ring (WLC, for short) if for any a...
Abstract. The aim of this work is to study a decomposition theorem for rings satisfying either of th...