List questions from noetherian

Published on 21 Oct 2010 - 8:56

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Noetherian quotient rings

Published on 14 Jan 2011 - 8:52

3k

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$I$-adic completion

Published on 16 Jan 2011 - 11:19

4.8k

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Intersection of powers of an ideal in a Noetherian ring

Published on 25 Jan 2011 - 2:02

808

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On the grade of an ideal

Published on 26 Jan 2011 - 17:43

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When is a tensor product of two commutative rings noetherian?

Published on 29 Jan 2011 - 1:47

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If A is noetherian, then Spec(A) is noetherian

Published on 31 Jan 2011 - 17:58

3.1k

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Primary ideals of Noetherian rings which are not irreducible

Published on 23 Mar 2011 - 4:46

504

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Grade of a maximal prime ideal in a Noetherian UFD

Published on 12 Jun 2011 - 7:50

2.6k

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The total ring of fractions of a reduced Noetherian ring is a direct product of fields

Published on 14 Jul 2011 - 8:49

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Is this ring Noetherian?

Published on 11 Sep 2011 - 16:03

6.2k

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If a ring is Noetherian, then every subring is finitely generated?

Published on 29 Dec 2011 - 16:08

424

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$x \in R$ nonzero divisor $\Rightarrow$ $\operatorname{height}\, (x)=1$

Published on 24 Jan 2012 - 21:11

11.6k

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Subring of a finitely generated Noetherian ring need not be Noetherian?

Published on 05 Feb 2012 - 22:19

10k

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Why is the localization of a commutative Noetherian ring still Noetherian?

Published on 18 Feb 2012 - 22:47

List Question

A non-noetherian ring with noetherian spectrum

Noetherian quotient rings

$I$-adic completion

Intersection of powers of an ideal in a Noetherian ring

On the grade of an ideal

When is a tensor product of two commutative rings noetherian?

If A is noetherian, then Spec(A) is noetherian

Primary ideals of Noetherian rings which are not irreducible

Grade of a maximal prime ideal in a Noetherian UFD

The total ring of fractions of a reduced Noetherian ring is a direct product of fields

Is this ring Noetherian?

If a ring is Noetherian, then every subring is finitely generated?

$x \in R$ nonzero divisor $\Rightarrow$ $\operatorname{height}\, (x)=1$

Subring of a finitely generated Noetherian ring need not be Noetherian?

Why is the localization of a commutative Noetherian ring still Noetherian?

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