AbstractA ring R with identity is called strongly clean if every element of R is the sum of an idempotent and a unit that commute with each other. For a commutative local ring R and for an arbitrary integer n⩾2, the paper deals with the question whether the strongly clean property of Mn(R[[x]]), MnR[x](xk), and Mn(RC2) follows from the strongly clean property of Mn(R). This is ‘Yes’ if n=2 by a known result
AbstractWe will completely characterize the commutative local rings for which Mn(R) is strongly clea...
In 1999 Nicholson introduced the definition that an element of a ring is called strongly clean if it...
An element of a ring R with identity is called strongly clean if it is the sum of an idempotent and ...
AbstractA ring R is called strongly clean if every element of R is the sum of a unit and an idempote...
AbstractA ring R with identity is called strongly clean if every element of R is the sum of an idemp...
AbstractAn element of a ring R with identity is called strongly clean if it is the sum of an idempot...
Abstract. A ring R is a strongly clean ring if every element in R is the sum of an idempotent and a ...
WOS: 000316949200005An element of a ring is called strongly clean provided that it can be written as...
AbstractAn element of a ring is called strongly clean if it can be written as the sum of a unit and ...
AbstractA ring R with identity is called strongly clean if every element of R is the sum of an idemp...
AbstractA ring R is called strongly clean if every element of R is the sum of a unit and an idempote...
AbstractWe will completely characterize the commutative local rings for which Mn(R) is strongly clea...
AbstractAn element of a ring R with identity is called strongly clean if it is the sum of an idempot...
Let R be an associative ring with identity 1 ≠ 0. An element a ∈ R is called clean if there exists ...
AbstractA ring R with identity is called strongly clean if every element of R is the sum of an idemp...
AbstractWe will completely characterize the commutative local rings for which Mn(R) is strongly clea...
In 1999 Nicholson introduced the definition that an element of a ring is called strongly clean if it...
An element of a ring R with identity is called strongly clean if it is the sum of an idempotent and ...
AbstractA ring R is called strongly clean if every element of R is the sum of a unit and an idempote...
AbstractA ring R with identity is called strongly clean if every element of R is the sum of an idemp...
AbstractAn element of a ring R with identity is called strongly clean if it is the sum of an idempot...
Abstract. A ring R is a strongly clean ring if every element in R is the sum of an idempotent and a ...
WOS: 000316949200005An element of a ring is called strongly clean provided that it can be written as...
AbstractAn element of a ring is called strongly clean if it can be written as the sum of a unit and ...
AbstractA ring R with identity is called strongly clean if every element of R is the sum of an idemp...
AbstractA ring R is called strongly clean if every element of R is the sum of a unit and an idempote...
AbstractWe will completely characterize the commutative local rings for which Mn(R) is strongly clea...
AbstractAn element of a ring R with identity is called strongly clean if it is the sum of an idempot...
Let R be an associative ring with identity 1 ≠ 0. An element a ∈ R is called clean if there exists ...
AbstractA ring R with identity is called strongly clean if every element of R is the sum of an idemp...
AbstractWe will completely characterize the commutative local rings for which Mn(R) is strongly clea...
In 1999 Nicholson introduced the definition that an element of a ring is called strongly clean if it...
An element of a ring R with identity is called strongly clean if it is the sum of an idempotent and ...
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