
doi: 10.1007/bf02771582
In this note we introduce a class of nil rings (called essentially nilpotent) which properly contains the class of nilpotent rings. A nil ring is said to be essentially nilpotent if it contains an essential right ideal which is nilpotent. Various properties of essentially nilpotent rings are investigated. A nil ring is essentially nilpotent if and only if it contains an essential right ideal which is leftT-nilpotent.
Nil and nilpotent radicals, sets, ideals, associative rings
Nil and nilpotent radicals, sets, ideals, associative rings
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