List questions from localization

Published on 25 Mar 2026 - 17:43

193

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Confusion regarding Hartshorne's question II.1.2 (a)

Published on 11 May 2020 - 15:12

61

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Is $D^{-1}R$ regular?

Published on 25 Mar 2026 - 18:18

151

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about the dimension of a quotient ring as a $\mathbb{C}$-vector space

Published on 20 May 2020 - 14:08

157

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Localisation map is zero or injective, then zero ideal is primary.

Published on 25 Mar 2026 - 9:23

64

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kernel of localization isomorphism

Published on 25 Mar 2026 - 21:30

258

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Understanding the localization of a module

Published on 24 May 2020 - 13:35

232

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Localization and nilradical

Published on 30 May 2020 - 0:13

188

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Localisation is extenstion by scalars

Published on 13 Jun 2020 - 17:30

55

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Is the category of fractions of a category with pullback-stable epimorphisms or pushout-stable monomorphisms balanced?

Published on 25 Mar 2026 - 18:18

922

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An artinian ring is a product of local rings

Published on 15 Jun 2020 - 2:23

146

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Intuition behind the theorem about ideals with finite number of zeroes

Published on 16 Jun 2020 - 13:53

298

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If $R$ is a reduced Noetherian ring and $U \subset R$ is a multiplicatively closed set, how do we get $K(R[U^{-1}]) = K(R)[U^{-1}]$?

Published on 27 Jun 2020 - 20:49

52

Views

Isomorphim of localization rings

Published on 03 Jul 2020 - 4:34

99

Views

Localization of a Weyl-Algebra module

Published on 27 Mar 2026 - 3:22

List Question

Localization of Dedekind Domains

Confusion regarding Hartshorne's question II.1.2 (a)

Is $D^{-1}R$ regular?

about the dimension of a quotient ring as a $\mathbb{C}$-vector space

Localisation map is zero or injective, then zero ideal is primary.

kernel of localization isomorphism

Understanding the localization of a module

Localization and nilradical

Localisation is extenstion by scalars

Is the category of fractions of a category with pullback-stable epimorphisms or pushout-stable monomorphisms balanced?

An artinian ring is a product of local rings

Intuition behind the theorem about ideals with finite number of zeroes

If $R$ is a reduced Noetherian ring and $U \subset R$ is a multiplicatively closed set, how do we get $K(R[U^{-1}]) = K(R)[U^{-1}]$?

Isomorphim of localization rings

Localization of a Weyl-Algebra module

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