Pages that link to "Item:Q4961948"
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The following pages link to Rings in which every unit is a sum of a nilpotent and an idempotent (Q4961948):
Displaying 14 items.
- Rings in which elements are the sum of a nilpotent and a root of a fixed polynomial that commute (Q527233) (← links)
- A sum of two locally nilpotent rings may be not nil (Q689790) (← links)
- Rings in which elements are uniquely the sum of an idempotent and a unit that commute. (Q958120) (← links)
- Simple Artinian rings as sums of nilpotent subrings (Q1614987) (← links)
- COMMUTATIVE RINGS WHOSE ELEMENTS ARE A SUM OF A UNIT AND IDEMPOTENT (Q3146318) (← links)
- RINGS IN WHICH ELEMENTS ARE UNIQUELY THE SUM OF AN IDEMPOTENT AND A UNIT (Q4819338) (← links)
- Rings with fine idempotents (Q5031452) (← links)
- Nil 𝒢-cleanness and strongly nil 𝒢-cleanness of rings (Q5065667) (← links)
- Rings whose elements are sums of m-potents and nilpotents (Q5089973) (← links)
- UNJ-Rings (Q5132351) (← links)
- Some new characterizations of periodic rings (Q5133886) (← links)
- On the matrix which is the sum of a tripotent and a quasinilpotent matrices (Q5243798) (← links)
- (Q5297350) (← links)
- Generalizations of UU-rings, UJ-rings and UNJ-rings (Q5883799) (← links)