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S May 9, 2017 at 2:18 history suggested Dominic Wynter CC BY-SA 3.0
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May 9, 2017 at 1:26 review Suggested edits
S May 9, 2017 at 2:18
Dec 14, 2012 at 12:16 comment added rita @Jason: I had not seen your comment earlier. Unfortunately, I have no idea.
Nov 15, 2012 at 15:21 comment added Jason Starr @Rita: That is what I was thinking as well, but I cannot think of a local complete intersection with a singular point of embedding dimension $2m+1$ for which I can prove the same is true after a generic deformation (I have been trying to produce "rigid" nonreduced structures on a smooth scheme of dimension $m$, but the computations are beyond me). Since you are an expert on this, are there configurations of subschemes (e.g., configurations of degree 6 Del Pezzo surfaces in $\mathbb{P}^5$) that are LCI of embedding dimension $2m+1$ and also "rigid"?
Nov 15, 2012 at 15:10 comment added rita A necessary condition is that the tangent space at any point $P\in Z$ has dimension $\le 2m$.
Nov 15, 2012 at 14:23 answer added Dustin Cartwright timeline score: 1
Nov 15, 2012 at 11:40 history edited Naga Venkata CC BY-SA 3.0
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Nov 15, 2012 at 11:31 history asked Naga Venkata CC BY-SA 3.0