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Journal of the London Mathematical Society, 1992
A ring means an associative ring. Let \(S\) be a semigroup. A ring \(R\) is \(S\)-graded iff \(R=\oplus R_ x\) \((x\in S)\), where \(R_ x\) is a subring of \(R\) and \(R_ xR_ y\subset R_{xy}\) for all \(x,y\in S\). Let \(\Omega\) be a band (i.e. \(\Omega\) is a semigroup consisting of idempotents only), and let \(R\) be a ring graded by \(\Omega\). The
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A ring means an associative ring. Let \(S\) be a semigroup. A ring \(R\) is \(S\)-graded iff \(R=\oplus R_ x\) \((x\in S)\), where \(R_ x\) is a subring of \(R\) and \(R_ xR_ y\subset R_{xy}\) for all \(x,y\in S\). Let \(\Omega\) be a band (i.e. \(\Omega\) is a semigroup consisting of idempotents only), and let \(R\) be a ring graded by \(\Omega\). The
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Ring theoretical properties of epsilon-strongly graded rings and Leavitt path algebras
Communications in Algebra, 2022Hector Pinedo
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A note on the graded isoradical of a graded ring
Communications in Algebra, 2020Emil Ilić-Georgijević
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The homogeneous spectrum of a $$\mathbb Z_2$$-graded commutative ring
Beitrage Zur Algebra Und Geometrie, 2023Mohamed Aqalmoun
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The associated graded ring of a group ring
Bulletin of the London Mathematical Society, 1978openaire +1 more source
On the Buchsbaumness of the Associated Graded Ring of a One-Dimensional Local Ring
Communications in Algebra, 2009Marco D'Anna, V Micale
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Multiplication rings and graded rings
Communications in Algebra, 1999José Escoriza, Bias Torrecillas
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