List questions from dedekind-domain

Published on 25 Mar 2026 - 21:45

233

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Primary decomposition in a Dedekind Domain

Published on 27 Apr 2016 - 18:56

55

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Problem when computing ideal class group

Published on 03 May 2016 - 8:55

189

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smooth affine algebraic curves and their subschemes

Published on 08 May 2016 - 9:33

649

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Cancellation law of ideals in a certain ring

Published on 09 May 2016 - 4:47

947

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How to prove, that $(p, 1+\sqrt{-5})$ is a prime ideals in $\mathbb Z[\sqrt{-5}]$ for prime $p\in\mathbb Z$?

Published on 16 Jun 2016 - 19:17

945

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Ideals in a Dedekind domain localized at a prime ideal

Published on 10 Apr 2013 - 14:19

552

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The action of a Galois group on a prime ideal in a Dedekind domain

Published on 21 Jun 2013 - 18:06

200

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The action of a Galois group on a prime ideal of a Dedekind domain

Published on 21 Jun 2013 - 19:15

190

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Finitely presented modules and torsion

Published on 20 Oct 2013 - 11:15

665

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Overrings of Dedekind domains as localizations

Published on 21 Oct 2013 - 0:57

8.6k

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In a Dedekind domain every ideal is either principal or generated by two elements.

Published on 08 Dec 2013 - 0:45

1.6k

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In an integral domain every non-zero prime ideal is invertible implies every non-zero proper ideal is invertible.

Published on 15 Dec 2013 - 2:11

2.8k

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Torsion-free and projective modules over a Dedekind domain

Published on 17 Dec 2013 - 1:27

220

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Direct sums and Dedekind domains.

Published on 17 Dec 2013 - 1:39

List Question

About the discriminant ideal

Primary decomposition in a Dedekind Domain

Problem when computing ideal class group

smooth affine algebraic curves and their subschemes

Cancellation law of ideals in a certain ring

How to prove, that $(p, 1+\sqrt{-5})$ is a prime ideals in $\mathbb Z[\sqrt{-5}]$ for prime $p\in\mathbb Z$?

Ideals in a Dedekind domain localized at a prime ideal

The action of a Galois group on a prime ideal in a Dedekind domain

The action of a Galois group on a prime ideal of a Dedekind domain

Finitely presented modules and torsion

Overrings of Dedekind domains as localizations

In a Dedekind domain every ideal is either principal or generated by two elements.

In an integral domain every non-zero prime ideal is invertible implies every non-zero proper ideal is invertible.

Torsion-free and projective modules over a Dedekind domain

Direct sums and Dedekind domains.

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