A radical between Jacobson and Brown-McCoy radicals
Manley, P.L. (1981)
Portugaliae mathematica
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Displaying similar documents to “Notes on radical filters of ideals”
A radical between Jacobson and Brown-McCoy radicals
Radicals which coincide on a class of rings.
Sands, A.D. (1997)
Mathematica Pannonica
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On -radicals
Sodnomkhorloo Tumurbat, Richard Wiegandt (2006)
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Radicals of ideals that are not the intersection of radical primes
D. Laksov, M. Rosenlund (2005)
Fundamenta Mathematicae
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Various kinds of radicals of ideals in commutative rings with identity appear in many parts of algebra and geometry, in particular in connection with the Hilbert Nullstellensatz, both in the noetherian and the non-noetherian case. All of these radicals, except the *-radicals, have the fundamental, and very useful, property that the radical of an ideal is the intersection of radical primes, that is, primes that are equal to their own radical. It is easy to verify that...
The lattice of radical filters of a commutative Noetherian ring
Ladislav Bican (1971)
Commentationes Mathematicae Universitatis Carolinae
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Transfinite nilpotence defines a trivial radical
B. J. Gardner (1975)
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A new Kurosh-Amitsur radical theory for proper semifields. I.
Weinert, H.J., Wiegandt, R. (2003)
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