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Commutative rings, modules, ideals, homological algebra, computational aspects, invariant theory, connections to algebraic geometry and combinatorics.

4 votes
0 answers
222 views

What is Grothendieck and Hartshorne's local duality?

I am looking for a simple and brief answer to the following question: What is Grothendieck and Hartshorne's local duality and what is its relationship with dualizing modules? How do (semi-)dualizing m …
Homa81's user avatar
  • 191
2 votes
0 answers
149 views

A question about projectivity of $M\otimes F$ where $F$ is faithfully flat

Let $(R,\mathfrak{m})$ be a commutative noetherian local ring. Let $\Lambda$ be an $R$-algebra which is finitely generated as an $R$-module. Let $M$ be a finitely generated $\Lambda$-module. If $\wide …
Homa81's user avatar
  • 191
1 vote
0 answers
127 views

Is there a (nontrivial) known example of an algebra over a complete regular local ring with ...

I am working on some algebras over complete regular local algebras. But I am not sure whether such rings are worth to study. I am looking for some examples of these algebras. Let $(R,\mathfrak{m})$ be …
Homa81's user avatar
  • 191
8 votes
1 answer
190 views

For isolated singularity algebra, is every maximal Cohen-Macaulay module locally projective?

Let $R$ be a Cohen-Macaulay noetherian local ring. Let $\Lambda$ be a noetherian $R$-algebra which is maximal Cohen-Macaulay as an $R$-module, where for every nonmaximal prime $\mathfrak{p}$, $\Lambda …
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  • 191