List questions from localization

Published on 29 Mar 2026 - 14:00

170

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Primary ideals in Prüfer domains

Published on 27 Mar 2026 - 7:48

601

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Localization at $\mathfrak p$, extension and contraction of an ideal

Published on 11 Sep 2015 - 12:51

584

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Atiyah-Macdonald problem 3.8

Published on 18 Sep 2015 - 11:32

162

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Exactness of localization functor for noncommutative rings, and categories with left/right calculi of fractions

Published on 19 Sep 2015 - 8:00

212

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How do we find localization of a ring?

Published on 20 Sep 2015 - 15:42

440

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Prime ideals in the ring of $p$-integers

Published on 23 Sep 2015 - 6:24

208

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Addition in $R_S$ is well defined

Published on 23 Sep 2015 - 6:46

490

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What are local isomorphisms and how sheaves serve as localization of presheaves?

Published on 30 Sep 2015 - 8:24

473

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Local properties that require prime, not just maximal

Published on 01 Oct 2015 - 10:30

388

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$f:A\to B$ ring homomorphism, $S$ multiplicatively closed subset of A, what does $S^{-1}B$ look like as an $S^{-1}A$ module?

Published on 01 Oct 2015 - 10:50

320

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A question about localization at a prime ideal

Published on 02 Oct 2015 - 13:51

3.9k

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Localization commutes with Hom for finitely-generated modules

Published on 05 Oct 2015 - 19:40

148

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$S^{-1}R$ is local then it is of the form $R_P$ for some prime ideal $P$

Published on 06 Oct 2015 - 8:56

528

Views

Isomorphism of Localization of $A_\mathfrak{p}$ and $A_\mathfrak{q}$

Published on 26 Feb 2026 - 12:36

List Question

Showing that localization is an exact functor

Primary ideals in Prüfer domains

Localization at $\mathfrak p$, extension and contraction of an ideal

Atiyah-Macdonald problem 3.8

Exactness of localization functor for noncommutative rings, and categories with left/right calculi of fractions

How do we find localization of a ring?

Prime ideals in the ring of $p$-integers

Addition in $R_S$ is well defined

What are local isomorphisms and how sheaves serve as localization of presheaves?

Local properties that require prime, not just maximal

$f:A\to B$ ring homomorphism, $S$ multiplicatively closed subset of A, what does $S^{-1}B$ look like as an $S^{-1}A$ module?

A question about localization at a prime ideal

Localization commutes with Hom for finitely-generated modules

$S^{-1}R$ is local then it is of the form $R_P$ for some prime ideal $P$

Isomorphism of Localization of $A_\mathfrak{p}$ and $A_\mathfrak{q}$

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