List questions from gorenstein

Published on 20 Feb 2012 - 20:07

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Characterization for artinian Gorenstein rings

Published on 26 Feb 2012 - 17:12

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Gorenstein ring of dimension zero

Published on 10 Mar 2012 - 16:50

484

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About Gorenstein ring

Published on 18 Apr 2012 - 14:52

765

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Bruns-Herzog problem 3.1.25

Published on 22 May 2012 - 21:05

131

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A non-graded Gorenstein Artin $k$-algebra such that its associated graded ring is also Gorenstein

Published on 21 Jun 2012 - 19:46

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Are the rings $k[[t^3,t^4,t^5]]$ and $k[[t^4,t^5,t^6]]$ Gorenstein? (Matsumura, Exercise 18.8)

Published on 01 Jul 2012 - 10:07

233

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The Gorenstein dimension of a ring

Published on 03 Nov 2012 - 5:49

376

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A Gorenstein domain that is not a complete intersection

Published on 15 Nov 2012 - 18:31

338

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The geometric interpretation of Gorenstein local ring

Published on 21 Dec 2012 - 11:29

99

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Colon property in artinian local Gorenstein

Published on 22 Sep 2020 - 9:38

129

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Analytically unramified local ring of dimension $1$ always admit canonical module?

Published on 27 May 2021 - 15:33

158

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A One-Dimensional Local Ring Admitting a Finitely Generated Reflexive Module with Finite Injective Dimension Must Be Gorenstein

Published on 13 Aug 2021 - 21:39

100

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Complete local Cohen-Macaulay ring of dimension $1$ whose type equals $1$ less than embedding dimension

Published on 12 Oct 2021 - 15:12

117

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Is $M\otimes E(R/m)$ an indecomposable module?

Published on 09 Nov 2021 - 19:54

List Question

Injective Maximal Cohen-Macaulay modules

Characterization for artinian Gorenstein rings

Gorenstein ring of dimension zero

About Gorenstein ring

Bruns-Herzog problem 3.1.25

A non-graded Gorenstein Artin $k$-algebra such that its associated graded ring is also Gorenstein

Are the rings $k[[t^3,t^4,t^5]]$ and $k[[t^4,t^5,t^6]]$ Gorenstein? (Matsumura, Exercise 18.8)

The Gorenstein dimension of a ring

A Gorenstein domain that is not a complete intersection

The geometric interpretation of Gorenstein local ring

Colon property in artinian local Gorenstein

Analytically unramified local ring of dimension $1$ always admit canonical module?

A One-Dimensional Local Ring Admitting a Finitely Generated Reflexive Module with Finite Injective Dimension Must Be Gorenstein

Complete local Cohen-Macaulay ring of dimension $1$ whose type equals $1$ less than embedding dimension

Is $M\otimes E(R/m)$ an indecomposable module?

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