In this paper we study the transfer of some algebraic properties from the ring R to the ring of skew Hurwitz series T = (H R, σ ) where σ is an automorphism of R and vice versa. We show that T = (H R, σ ) is a clean (strongly clean) ring if and only if R is clean (strongly clean). Different properties of skew Hurwitz series are studied such as simplicity, primeness and semiprime.In this paper we study the transfer of some algebraic properties from the ring R to the ring of skew Hurwitz series T = (HR,σ) where σ is anautomorphism of R and vice versa. We show that T = (HR,σ) is a clean(strongly clean) ring if and only if R is clean (strongly clean). Different properties of skew Hurwitz series are studied such as simplicity, primeness and sem...
WOS: 000454919400015A *-ring R is called a medium *-clean ring if every element in R is the sum or d...
AbstractA ring R is called strongly clean if every element of R is the sum of a unit and an idempote...
Let $alpha$ be an automorphism of a ring $R$. The authors [On skewinverse Laurent-serieswise Armenda...
In this paper we study the transfer of some algebraic properties from the ring R to the ring of skew...
In this paper we show that, if R is a ring and σ an endomorphism of R, then the skew Hurwitz series ...
In 1999 Nicholson introduced the definition that an element of a ring is called strongly clean if it...
In this paper, we consider some properties of rings which are shared by the ring R and the ring T = ...
Let R be an associative ring with identity and U(R) denote the set of unites of R. An element aεR is...
Let R be an associative ring with identity 1 ≠ 0. An element a ∈ R is called clean if there exists ...
AbstractA ring is called uniquely clean if every element is uniquely the sum of an idempotent and a ...
AbstractA ring R with identity is called strongly clean if every element of R is the sum of an idemp...
Abstract. Let R be an associative ring with unity. An element a ∈ R is said to be r-clean if a = e+r...
Under study are the rings whose every element is a sum of a nilpotent and a q-potent that commute wi...
A $*$-ring $R$ is called {\em strongly nil $*$-clean} if every element of $R$ is the sum of a projec...
We introduce the notions of left and right cleanness and nil cleanness in rings showing their close ...
WOS: 000454919400015A *-ring R is called a medium *-clean ring if every element in R is the sum or d...
AbstractA ring R is called strongly clean if every element of R is the sum of a unit and an idempote...
Let $alpha$ be an automorphism of a ring $R$. The authors [On skewinverse Laurent-serieswise Armenda...
In this paper we study the transfer of some algebraic properties from the ring R to the ring of skew...
In this paper we show that, if R is a ring and σ an endomorphism of R, then the skew Hurwitz series ...
In 1999 Nicholson introduced the definition that an element of a ring is called strongly clean if it...
In this paper, we consider some properties of rings which are shared by the ring R and the ring T = ...
Let R be an associative ring with identity and U(R) denote the set of unites of R. An element aεR is...
Let R be an associative ring with identity 1 ≠ 0. An element a ∈ R is called clean if there exists ...
AbstractA ring is called uniquely clean if every element is uniquely the sum of an idempotent and a ...
AbstractA ring R with identity is called strongly clean if every element of R is the sum of an idemp...
Abstract. Let R be an associative ring with unity. An element a ∈ R is said to be r-clean if a = e+r...
Under study are the rings whose every element is a sum of a nilpotent and a q-potent that commute wi...
A $*$-ring $R$ is called {\em strongly nil $*$-clean} if every element of $R$ is the sum of a projec...
We introduce the notions of left and right cleanness and nil cleanness in rings showing their close ...
WOS: 000454919400015A *-ring R is called a medium *-clean ring if every element in R is the sum or d...
AbstractA ring R is called strongly clean if every element of R is the sum of a unit and an idempote...
Let $alpha$ be an automorphism of a ring $R$. The authors [On skewinverse Laurent-serieswise Armenda...