List questions from krull-dimension

Published on 02 Jul 2014 - 20:27

553

Views

Krull dimension of $\mathbb{C}[x,y,z]/I$ where $I=(x^2-yz,xz-x)$.

Published on 07 Jul 2014 - 14:14

122

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Global dimension regular rings of finite type

Published on 20 Jul 2014 - 15:41

115

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Krull dimension of a direct limit of commutative rings

Published on 26 Jul 2014 - 9:24

341

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maximal chains of graded prime ideals

Published on 25 Mar 2026 - 15:21

669

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$\dim(R/x) = \dim(R)-1$ for Noetherian integral domains?

Published on 08 Aug 2014 - 17:36

1.5k

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Krull dimension of localization

Published on 25 Mar 2026 - 7:40

284

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Cohen-Macaulay and regular rings

Published on 25 Mar 2026 - 9:31

210

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An equivalent condition for zero dimensional Noetherian local rings

Published on 13 Sep 2014 - 5:02

180

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A question related to the height of a proper ideal in a Noetherian ring

Published on 27 Sep 2014 - 22:42

230

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Do we have $\dim A = \sup_{\operatorname{ht}( \mathfrak{p})=0} \dim A/\mathfrak{p}$?

Published on 15 Oct 2014 - 15:03

1.4k

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Krull dimension of a finitely generated integral domain over $k$ is equal to the transcendence degree.

Published on 18 Oct 2014 - 16:20

108

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On the statement of Theorem 3.3.7 in Bruns and Herzog

Published on 28 Oct 2014 - 1:40

127

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A basic question on the algebraic dimension of an algebraic variety

Published on 09 Dec 2014 - 8:07

111

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Dimension of finitely generated reflexive module over Noetherian local ring

Published on 03 Oct 2019 - 0:32

List Question

Residue field of a local ring as field extension

Krull dimension of $\mathbb{C}[x,y,z]/I$ where $I=(x^2-yz,xz-x)$.

Global dimension regular rings of finite type

Krull dimension of a direct limit of commutative rings

maximal chains of graded prime ideals

$\dim(R/x) = \dim(R)-1$ for Noetherian integral domains?

Krull dimension of localization

Cohen-Macaulay and regular rings

An equivalent condition for zero dimensional Noetherian local rings

A question related to the height of a proper ideal in a Noetherian ring

Do we have $\dim A = \sup_{\operatorname{ht}( \mathfrak{p})=0} \dim A/\mathfrak{p}$?

Krull dimension of a finitely generated integral domain over $k$ is equal to the transcendence degree.

On the statement of Theorem 3.3.7 in Bruns and Herzog

A basic question on the algebraic dimension of an algebraic variety

Dimension of finitely generated reflexive module over Noetherian local ring

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