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for questions about deformation theory, including deformations of manifolds, schemes, Galois representations, and von Neumann algebras.

3 votes
1 answer
314 views

deformations of vector bundles on curves

Let $X$ be a smooth algebraic curve. Suppose I have a flat family $V_y\to X$ of vector bundles on $X$ over an affine scheme $S$. Let $p=Spec(k)$ be one geometric point of $S$. If the determinant of $V …
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2 votes
1 answer
179 views

does there exist a family of objects over the tangent space to the base space of a family of...

Suppose we have a family of objects $\Xi \to S$ over a base smooth projective scheme $S$. Take a closed point $p\in S$ and consider the tangent space to $S$ at $p$. Can one construct an "induced famil …
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  • 3,779
1 vote

Classification of first order deformations of n-pointed non-singular variety

Here's a "quick and dirty" answer, far from being precise. Take the case of curves that you mention: the idea is that , the more points that you add to your moduli problem, the more parameters you nee …
IMeasy's user avatar
  • 3,779
1 vote
1 answer
267 views

glueing flat families of objects over a blow-up

Hi Everybody, I stumbled upon the following question for families of vector bundles (over a curve) but I guess it could be interesting to answer in general. Suppose I have $B$ the blow-up of a smoo …
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