Results 211 to 220 of about 88,501 (223)
Counterexamples to the MMP for 1-foliations in positive characteristic. [PDF]
Bernasconi F.
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Method Development for Simultaneously Determining Indomethacin and Nicotinamide in New Combination in Oral Dosage Formulations and Co-Amorphous Systems Using Three UV Spectrophotometric Techniques. [PDF]
Sarkis N, Sawan A.
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Zero-divisors and zero-divisor graphs of power series rings [PDF]
Let R be a commutative ring with identity, Z(R) its set of zero-divisors and N(R) its nilradical. The zero-divisor graph of R denoted by $$\varGamma (R)$$ , is the graph with vertices
Ali Benhissi, Amor Haouaoui
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The College Mathematics Journal, 2010
The last ten years have seen an explosion of research in the zero-divisor graphs of commutative rings—by professional mathematicians and undergraduates.
Axtell, Michael, Stickles, Joe
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The last ten years have seen an explosion of research in the zero-divisor graphs of commutative rings—by professional mathematicians and undergraduates.
Axtell, Michael, Stickles, Joe
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The rings where zero-divisor polynomials have zero-divisor coefficients
Rocky Mountain Journal of Mathematics, 2021Based on McCoy’s theorem on commutative rings, Nielsen called a ring R right McCoy if the equation f(x)g(x)=0 implies f(x)c=0 for some nonzero element c in R, where f(x) and g(x) are nonzero polynomials in R[x]. In this paper, a class of rings is introduced and called ZPZC rings, containing McCoy rings, and then their properties are investigated. Also,
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The American Mathematical Monthly, 1942
(1942). Remarks on Divisors of Zero. The American Mathematical Monthly: Vol. 49, No. 5, pp. 286-295.
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(1942). Remarks on Divisors of Zero. The American Mathematical Monthly: Vol. 49, No. 5, pp. 286-295.
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Divisors of Zero in Polynomial Ring
The American Mathematical Monthly, 1943(1943). Divisors of Zero in Polynomial Rings. The American Mathematical Monthly: Vol. 50, No. 1, pp. 7-8.
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Irreducible Divisor Graphs in Commutative Rings with Zero Divisors
Communications in Algebra, 2008In their article “Irreducible Divisor Graphs”, Coykendall and Maney (2007) introduced the idea of irreducible divisor graphs of elements of a domain. We generalize this concept to commutative rings with zero divisors. In particular, the interplay of unique factoring and connected/complete graphs is explored.
Axtell, Michael, Stickles, Joe
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Krull rings with zero divisors
Communications in Algebra, 1983PORTELLI, DARIO, SPANGHER, WALTER
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