Results 211 to 220 of about 8,797 (225)
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Zero-divisor placement, a condition of Camillo, and the McCoy property
Journal of Pure and Applied Algebra, 2020Let \(R\) be a (not necessarily commutative) ring and form \(R[x]\) the ring of polynomials over \(R\), where \(x\) commutes with the elements of \(R\). The ring \(R\) is a McCoy ring whenever for every \(f\), \(g\in R[x]\) with \(g\ne 0\) but \(fg=0\), then \(fr=0\) for some \(0\ne r\in R\).
Baeck, Jongwook +3 more
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The McCoy condition on skew monoid rings
Asian-European Journal of Mathematics, 2017Let [Formula: see text] be an associative ring with identity, [Formula: see text] a monoid and [Formula: see text] a monoid homomorphism. When [Formula: see text] is a u.p.-monoid and [Formula: see text] is a reversible [Formula: see text]-compatible ring, then we observe that [Formula: see text] satisfies a McCoy-type property, in the context of skew
Paykan, Kamal, Moussavi, Ahmad
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The McCoy Condition on Skew Poincaré–Birkhoff–Witt Extensions
Communications in Mathematics and Statistics, 2019Let \(B\) be an associative ring with unity. \(B\) is called a (linearly) right McCoy ring, if the equality \(f(x)g(x) = 0\), where \(f(x), g(x)\) are (linear) polynomials in \(B\left[x\right] \setminus \left\{0\right\}\), implies that there exists a nonzero element \(c \in B\), such that \(f(x)c = 0\). Left McCoy rings are defined similarly.
Armando Reyes, Camilo Rodríguez
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A comparison between the Macintosh and the McCoy laryngoscope blades
Anaesthesia, 1996T M Cook
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McCoy modules and related modules over commutative rings
Communications in Algebra, 2017D D Anderson
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ON A GENERALIZATION OF MCCOY RINGS
Journal of the Korean Mathematical Society, 2013VÍCTOR Camillo +2 more
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Laryngoscopy using the McCoy laryngoscope after application of a cervical collar
Anaesthesia, 1996D A Gabbott
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