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15
Math.TechQA.Club
2026-04-11 09:18:33
62
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Form of $(x,y) \mapsto (\lambda x^n+\cdots,\mu x^n+\cdots) \in k[x^{1/m},x^{-1/m},y]$
Published on
11 Apr 2026 - 9:18
#polynomials
#ring-theory
#commutative-algebra
263
Views
An integral domain $R$ with fraction field $K$ satisfying this property is a local ring?
Published on
11 Apr 2026 - 10:55
#abstract-algebra
#ring-theory
#commutative-algebra
648
Views
A variety $X$ is irreducible $\iff I(X)$ is prime
Published on
25 Mar 2026 - 14:34
#commutative-algebra
#roots
#maximal-and-prime-ideals
#affine-varieties
51
Views
Computation of Rees algebra of polynomial ideal
Published on
10 Apr 2026 - 17:17
#algebraic-geometry
#commutative-algebra
275
Views
Atiyah Macdonald exercise 1.5
Published on
18 Jul 2019 - 21:43
#commutative-algebra
61
Views
Codimension of Generic Fiber
Published on
11 Apr 2026 - 3:26
#algebraic-geometry
#commutative-algebra
#flatness
157
Views
Let $R$ be a ring. Prove $I \oplus J \cong R \oplus IJ$ as $R$-modules.
Published on
03 Apr 2026 - 7:21
#abstract-algebra
#ring-theory
#commutative-algebra
#modules
149
Views
Dimension of Intersection of Algebraic Sets
Published on
25 Mar 2026 - 14:31
#algebraic-geometry
#commutative-algebra
#affine-varieties
46
Views
A question in $I$-adic rings
Published on
11 Apr 2026 - 13:18
#abstract-algebra
#ring-theory
#commutative-algebra
819
Views
All prime ideals of $R/I$ where $R$ is the infinite polynomial ring
Published on
11 Apr 2026 - 11:18
#abstract-algebra
#ring-theory
#commutative-algebra
127
Views
preimage of integral extension of ideal
Published on
31 Mar 2026 - 17:25
#ring-theory
#commutative-algebra
#ideals
183
Views
Prove that $g(x)=0$ for all $x$.
Published on
25 Mar 2026 - 10:53
#abstract-algebra
#polynomials
#ring-theory
#commutative-algebra
#integral-domain
85
Views
Faithful flatness of equalizers
Published on
09 Apr 2026 - 14:28
#commutative-algebra
209
Views
Tensor product of commutative rings of characteristic zero
Published on
21 Jul 2019 - 6:05
#commutative-algebra
#tensor-products
45
Views
Proving that $S^{-1} A \cong \mathbb{R}[X, X^{-1}]$ (ring of fractions)
Published on
11 Apr 2026 - 12:56
#abstract-algebra
#ring-theory
#commutative-algebra
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