Results 251 to 260 of about 191,225 (285)
Some of the next articles are maybe not open access.
2020
In this first chapter of applications we study some algebraic and categorical topics of the noncommutative algebraic geometry of skew PBW extensions. For this task we will follow the approach presented by M. Artin and J.J. Zhang in [28], by A.B. Verevkin in [398], [399] and by D. Rogalski in [344].
William Fajardo +5 more
openaire +1 more source
In this first chapter of applications we study some algebraic and categorical topics of the noncommutative algebraic geometry of skew PBW extensions. For this task we will follow the approach presented by M. Artin and J.J. Zhang in [28], by A.B. Verevkin in [398], [399] and by D. Rogalski in [344].
William Fajardo +5 more
openaire +1 more source
Rendiconti del Circolo Matematico di Palermo Series 2
Let \(R=\bigoplus_{\alpha\in\Gamma}R_{\alpha}\) be a commutative ring graded by any arbitrary torsionless grading monoid \(\Gamma\). In the paper under review, the authors introduced the graded version of the notion of Prüfer rings, which is a generalization of graded Prüfer domains to the context of arbitrary \(\Gamma\)-graded rings with zero-divisors
Nassima Guennach +2 more
openaire +1 more source
Let \(R=\bigoplus_{\alpha\in\Gamma}R_{\alpha}\) be a commutative ring graded by any arbitrary torsionless grading monoid \(\Gamma\). In the paper under review, the authors introduced the graded version of the notion of Prüfer rings, which is a generalization of graded Prüfer domains to the context of arbitrary \(\Gamma\)-graded rings with zero-divisors
Nassima Guennach +2 more
openaire +1 more source
Communications in Algebra, 1993
We give necessary and sufficient conditions for a ring graded by a hypercentral group to be simple.
openaire +1 more source
We give necessary and sufficient conditions for a ring graded by a hypercentral group to be simple.
openaire +1 more source
Ring theoretical properties of epsilon-strongly graded rings and Leavitt path algebras
Communications in Algebra, 2022Hector Pinedo
exaly
Multiplication rings and graded rings
Communications in Algebra, 1999José Escoriza, Bias Torrecillas
openaire +1 more source

