List questions from finite-rings

Published on 29 Nov 2012 - 15:25

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Are rings with the same finite cardinality isomorphic?

Published on 02 Dec 2012 - 20:19

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Finite quotient ring of $\mathbb Z[X]$

Published on 11 Dec 2012 - 15:16

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What does the localization of a finite ring look like?

Published on 14 Dec 2012 - 13:14

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Prove that prime ideals of a finite ring are maximal

Published on 05 Jan 2013 - 15:12

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Product of elements in Finite ring

Published on 23 Jan 2013 - 4:16

575

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Ring with finitely many zerodivisors

Published on 29 Jan 2013 - 15:25

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Ring of order $p^2$ is commutative.

Published on 16 Feb 2013 - 13:33

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Structure of Finite Commutative Rings

Published on 16 Feb 2013 - 22:38

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How to show that a finite commutative ring without zero divisors is a field?

Published on 26 Feb 2013 - 15:18

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Proof about Noetherian rings

Published on 09 Mar 2013 - 20:55

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About Galois rings

Published on 23 Feb 2026 - 2:07

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Definition of Bent functions over Galois rings using Fourier transform (walsh transform)

Published on 23 Feb 2026 - 2:12

133

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Polynomials for which the induced polynomial map is zero

Published on 17 Sep 2020 - 16:56

358

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If $x \in R$ is non-invertible implies $x^2 \in \{\pm x\}$ and $|R| >9$ odd then $R$ is a field

Published on 14 Oct 2020 - 16:57

List Question

Zerodivisors in Finite Commutative Local Rings

Are rings with the same finite cardinality isomorphic?

Finite quotient ring of $\mathbb Z[X]$

What does the localization of a finite ring look like?

Prove that prime ideals of a finite ring are maximal

Product of elements in Finite ring

Ring with finitely many zerodivisors

Ring of order $p^2$ is commutative.

Structure of Finite Commutative Rings

How to show that a finite commutative ring without zero divisors is a field?

Proof about Noetherian rings

About Galois rings

Definition of Bent functions over Galois rings using Fourier transform (walsh transform)

Polynomials for which the induced polynomial map is zero

If $x \in R$ is non-invertible implies $x^2 \in \{\pm x\}$ and $|R| >9$ odd then $R$ is a field

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