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| bio | website | normalesup.org/~lairez |
|---|---|---|
| location | France | |
| age | 25 | |
| visits | member for | 1 year, 4 months |
| seen | yesterday | |
| stats | profile views | 254 |
Ph. D. student at INRIA Rocquencourt (France)
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Aug 1 |
comment |
$I\cdot J$ principal implies $I$ and $J$ principal? Ok, I take it ! |
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Aug 1 |
accepted | $I\cdot J$ principal implies $I$ and $J$ principal? |
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Aug 1 |
comment |
$I\cdot J$ principal implies $I$ and $J$ principal? Thanks, but the product ideal is zero. |
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Aug 1 |
comment |
$I\cdot J$ principal implies $I$ and $J$ principal? Nice example ! Am I right if I say that $I$ is locally principal ? |
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Aug 1 |
comment |
$I\cdot J$ principal implies $I$ and $J$ principal? Thanks, I wrote proper meaning non-zero. |
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Aug 1 |
revised |
$I\cdot J$ principal implies $I$ and $J$ principal? added 278 characters in body |
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Aug 1 |
asked | $I\cdot J$ principal implies $I$ and $J$ principal? |
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Jul 23 |
awarded | Nice Question |
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Jul 22 |
accepted | Spectrum of $R[x]$ |
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Jul 22 |
answered | Spectrum of $R[x]$ |
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Jul 21 |
comment |
Spectrum of $R[x]$ @BillDubuque & Georges — So I was mistaken, thank you for your answers. I have to think about it. |
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Jul 20 |
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Spectrum of $R[x]$ @DylanMoreland: Yes, but what about non finite dimensional ring ? |
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Jul 20 |
revised |
Spectrum of $R[x]$ added 4 characters in body |
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Jul 20 |
comment |
Codimension of the complement of a quasi-affine open subset of a variety Is it Ok for affine variety ? If yes then this is enough since the dimension if a local notion. |
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Jul 20 |
asked | Spectrum of $R[x]$ |
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Jul 6 |
revised |
When Can I Conclude Two Algebras are Isomorphic? edited tags |
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Jul 6 |
comment |
Poisson equation on half-space @Vobo — Thanks. I'm a bit disappointed though that we have to use the Poisson kernel, and not only the existence of a distribution solution. |
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Jul 5 |
comment |
Poisson equation on half-space @Vobo — I do. I want to prove that there exists a $f$ solution of the first system such that F is obtained from $f$ by imparity on the $n$th variable. |
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Jul 4 |
asked | Poisson equation on half-space |
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Jul 4 |
revised |
If a function is uniformly continuous on $(-\infty,-1]$ and $[-1,\infty)$ is it uniformly continuous on $\mathbb{R}$ deleted 1 characters in body |
