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pro vyhledávání: '"Greg Oman"'
Autor:
Greg Oman, Charles N. Curtis
Publikováno v:
The College Mathematics Journal. 54:147-160
Autor:
Greg Oman, Nicholas J. Werner
Publikováno v:
Communications in Algebra. 51:2748-2758
Autor:
Greg Oman
Publikováno v:
Glasgow Mathematical Journal. :1-4
An associative ring R is called potent provided that for every $x\in R$ , there is an integer $n(x)>1$ such that $x^{n(x)}=x$ . A celebrated result of N. Jacobson is that every potent ring is commutative. In this note, we show that a ring R is potent
Autor:
Greg Oman, Charles N. Curtis
Publikováno v:
The College Mathematics Journal. 53:319-325
Autor:
Greg Oman
Publikováno v:
Mediterranean Journal of Mathematics. 20
Autor:
Greg Oman, Charles N. Curtis
Publikováno v:
The College Mathematics Journal. 52:306-315
Autor:
Greg Oman, Charles N. Curtis
Publikováno v:
The College Mathematics Journal. 51:386-392
Autor:
Greg Oman
Publikováno v:
Archiv der Mathematik. 115:159-168
Let D be a commutative domain with identity, and let $${\mathcal {L}}(D)$$ be the lattice of nonzero ideals of D. Say that D is ideal upper finite provided $${\mathcal {L}}(D)$$ is upper finite, that is, every nonzero ideal of D is contained in but f
Autor:
Greg Oman
Publikováno v:
Communications in Algebra. 48:2041-2050
Let R be a commutative unital ring, and let Spec(R):=P(R) be the collection of prime ideals of R. Further, let NP(R) denote the collection of proper nonprime ideals of R and set NP(R)1:=NP(R)∪{R}. ...
Autor:
Greg Oman, Charles N. Curtis
Publikováno v:
The College Mathematics Journal. 51:66-72