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Communications in Algebra Volume 35, 2007 - Issue 3
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Original Articles

A Sufficient Condition for a Minimal Ring Extension to Be an Overring

David E. Dobbs Department of Mathematics, University of Tennessee, Knoxville, Tennessee, USACorrespondence[email protected]
Pages 773-779 | Received 10 Oct 2005, Published online: 28 Mar 2007

Citations (5)

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Read on this site (1)

ThomasJ. Dorsey & Zachary Mesyan. (2009) On Minimal Extensions of Rings. Communications in Algebra 37:10, pages 3463-3486.
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Articles from other publishers (4)

Atul Gaur & Rahul Kumar. (2019) Maximal Non $$\phi $$-Chained Rings and Maximal Non Chained Rings. Results in Mathematics 74:3.
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A. Azarang & O. A. S. Karamzadeh. (2012) On Maximal Subrings of Commutative Rings. Algebra Colloquium 19:spec01, pages 1125-1138.
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A. AZARANG & O. A. S. KARAMZADEH. (2011) ON THE EXISTENCE OF MAXIMAL SUBRINGS IN COMMUTATIVE ARTINIAN RINGS. Journal of Algebra and Its Applications 09:05, pages 771-778.
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David E. Dobbs & Jay Shapiro. (2007) A classification of the minimal ring extensions of certain commutative rings. Journal of Algebra 308:2, pages 800-821.
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