List questions from ideals

Published on 29 Mar 2026 - 17:06

64

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Systematic way to show equality between ideals of $K[x,y]$

Published on 25 Mar 2026 - 18:29

72

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quotient ring which is not local

Published on 03 Jul 2019 - 22:40

83

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$I,J$ ideals in $k[x_1,...,x_n]$, $J\subseteq \sqrt{I}$, then $J^r \subseteq I$ for some $r>0$

Published on 04 Jul 2019 - 9:16

58

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Show That Function on Ideal is Just Multiplication Map

Published on 25 Mar 2026 - 15:38

752

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Chinese Remainder Theorem in Ring theory

Published on 05 Jul 2019 - 1:51

239

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why $K \otimes \mathbf{Q}_p = \prod K_{\mathfrak{P}_i}$ for number field $K$

Published on 27 Mar 2026 - 6:56

172

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Show that the ideal $((x_1-\alpha_1)^{t_1},...,(x_n-\alpha_n)^{t_n})$ is primary.

Published on 25 Mar 2026 - 23:09

357

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Recover an ultrafilter from a maximal ideal

Published on 07 Jul 2019 - 16:30

679

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Uniqueness of isolated primary components of decomposable ideals

Published on 25 Mar 2026 - 23:13

60

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Quotient of the polynomial ring(inclusion relationship)

Published on 09 Jul 2019 - 4:54

97

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Quotient ring of polynomials

Published on 09 Jul 2019 - 10:26

146

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Does this statement always true?(quotient ring)

Published on 27 Mar 2026 - 18:25

321

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Two ideals and their quotient rings (inclusion relationship)

Published on 10 Jul 2019 - 3:27

1.2k

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Proof that every ideal in $ \mathbb{Z}$ can be generated be a single integer

Published on 10 Jul 2019 - 9:08

List Question

Suppose $R$ is an integral domain and $p$ is a prime ideal

Systematic way to show equality between ideals of $K[x,y]$

quotient ring which is not local

$I,J$ ideals in $k[x_1,...,x_n]$, $J\subseteq \sqrt{I}$, then $J^r \subseteq I$ for some $r>0$

Show That Function on Ideal is Just Multiplication Map

Chinese Remainder Theorem in Ring theory

why $K \otimes \mathbf{Q}_p = \prod K_{\mathfrak{P}_i}$ for number field $K$

Show that the ideal $((x_1-\alpha_1)^{t_1},...,(x_n-\alpha_n)^{t_n})$ is primary.

Recover an ultrafilter from a maximal ideal

Uniqueness of isolated primary components of decomposable ideals

Quotient of the polynomial ring(inclusion relationship)

Quotient ring of polynomials

Does this statement always true?(quotient ring)

Two ideals and their quotient rings (inclusion relationship)

Proof that every ideal in $ \mathbb{Z}$ can be generated be a single integer

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