The radicalness of polynomial rings over nil rings.
Tumurbat, S. (2002)
Mathematica Pannonica
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Displaying similar documents to “On some Results Related to Köthe's Conjecture”
The radicalness of polynomial rings over nil rings.
Polynomial identities and radicals
B. J. Gardner (1977)
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Radical irregularity of some polynomial rings
Andrzej Nowicki (1978)
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Rings radical over P.I. subrings
I. N. Herstein, Louis H. Rowen (1978)
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Necklace rings and their radicals.
Veldsman, Stefan (2001)
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On unital extensions of near-rings and their radicals.
Veldsman, Stefan (1992)
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The closure of radical classes under finite subdirect products
B. J. Gardner, Patrick N. Stewart (1982)
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The nilpotency of near-rings
V. Vuković (1985)
Matematički Vesnik
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Radicals which define factorization systems
Barry J. Gardner (1991)
Commentationes Mathematicae Universitatis Carolinae
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A method due to Fay and Walls for associating a factorization system with a radical is examined for associative rings. It is shown that a factorization system results if and only if the radical is strict and supernilpotent. For groups and non-associative rings, no radical defines a factorization system.