List questions from noetherian

Published on 01 Aug 2014 - 12:08

145

Views

Number of prime ideals that contain a non zero ideal

Published on 04 Aug 2014 - 20:05

153

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Does extension of scalars take Noetherian modules to Noetherian modules?

Published on 16 Aug 2014 - 1:50

691

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Minimal injective resolution of a module

Published on 16 Aug 2014 - 3:16

51

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Is this ring Noetherian

Published on 16 Aug 2014 - 8:23

3.9k

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Integral ring extensions and finitely generated as a module

Published on 19 Aug 2014 - 20:02

508

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Equivalent conditions for a topological space to be Noetherian

Published on 20 Aug 2014 - 3:34

115

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Noetherian topological space exercise

Published on 20 Aug 2014 - 4:02

192

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Proving a submodule is Noetherian

Published on 18 Sep 2014 - 6:18

530

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$0 \to L \to M \to N \to 0$ is a short exact sequence. $M$ is Noetherian $\iff$ $L$ and $N$ are Noetherian

Published on 28 Sep 2014 - 6:33

1k

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Is $\Bbb{R}[X,Y]/(X^2+Y^2)$ a UFD or Noetherian?

Published on 25 Mar 2026 - 17:25

1k

Views

Closedness and going up property

Published on 07 Oct 2014 - 19:33

5.1k

Views

What is a clever proof of Hilbert's basis theorem?

Published on 12 Oct 2014 - 21:34

2.9k

Views

Show that the ring of continuous functions $f:\mathbb R\to\mathbb R$ is not Noetherian

Published on 17 Oct 2014 - 1:55

282

Views

Intersection of nonzero ideals in a right Noetherian domain is nonzero

Published on 03 Nov 2014 - 20:19

List Question

Almost Dedekind (not Noetherian)

Number of prime ideals that contain a non zero ideal

Does extension of scalars take Noetherian modules to Noetherian modules?

Minimal injective resolution of a module

Is this ring Noetherian

Integral ring extensions and finitely generated as a module

Equivalent conditions for a topological space to be Noetherian

Noetherian topological space exercise

Proving a submodule is Noetherian

$0 \to L \to M \to N \to 0$ is a short exact sequence. $M$ is Noetherian $\iff$ $L$ and $N$ are Noetherian

Is $\Bbb{R}[X,Y]/(X^2+Y^2)$ a UFD or Noetherian?

Closedness and going up property

What is a clever proof of Hilbert's basis theorem?

Show that the ring of continuous functions $f:\mathbb R\to\mathbb R$ is not Noetherian

Intersection of nonzero ideals in a right Noetherian domain is nonzero

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