Graded ring:GRADED RINGS AND MODULES

GRADED RINGS AND MODULES

GRADED RINGS AND MODULES

由TMarley著作·被引用15次—AgradedringRiscallednonnegativelygraded(orN-graded)ifRn=0foralln≤0.Anon-zeroelementx∈RniscalledahomogeneouselementofRof ...。其他文章還包含有:「Associatedgradedring」、「chgraded.pdf」、「gradedalgebrainnLab」、「Gradedring」、「GradedRing:MostUp」、「Graded」、「LECTURE201.Gradedringsandmodules」、「Section10.56(00JL)」

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Associated graded ring
Associated graded ring

https://en.wikipedia.org

In mathematics, the associated graded ring of a ring R with respect to a proper ideal I is the graded ring: ... The associated graded algebra of a Clifford ...

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chgraded.pdf
chgraded.pdf

http://math.uchicago.edu

(the so-called blowup algebra) into a graded ring, by defining the multiplication the normal way except that something in the ith component times something in ...

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graded algebra in nLab
graded algebra in nLab

https://ncatlab.org

A graded ring is a ring R R equipped with a decomposition of the underlying abelian group as a direct sum R = ⊕ g ∈ G R g R = -oplus_g ...

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Graded ring
Graded ring

https://en.wikipedia.org

An algebra A over a ring R is a graded algebra if it is graded as a ring. ... are R-modules. ... In other words, we require A to be a graded left module over R.

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Graded Ring: Most Up
Graded Ring: Most Up

https://academic-accelerator.c

In mathematics, especially abstract algebra, a graded ring is a ring whose underlying additive group is a direct sum of abelian groups.

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Graded
Graded

https://en.wikipedia.org

In algebra, a graded-commutative ring is a graded ring that is commutative in the graded sense; that is, homogeneous elements x, y satisfy.

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LECTURE 20 1. Graded rings and modules
LECTURE 20 1. Graded rings and modules

https://math.gsu.edu

Ri be a graded ring. If G = IN and R is generated by 1- forms (elements of degree 1) over R0, we say R is homogeneous or standard graded. (R = R0[R1]). 1 ...

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Section 10.56 (00JL)
Section 10.56 (00JL)

https://stacks.math.columbia.e

10.56 Graded rings ... A graded ring will be for us a ring S endowed with a direct sum decomposition S = -bigoplus _d -geq 0} S_ d of the underlying abelian ...