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Xudong
  • Member for 7 years, 10 months
  • Last seen more than 6 years ago
  • Baltimore, MD, United States
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Equivariant Hilbert schemes of points
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Base change and the octahedron axiom
Thank you very much for the thorough answer! You are certainly right that my base change arrow should be reversed.
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Equivariant Hilbert schemes of points
@JasonStarr: Can I say that the form $\beta_r$ is restricted from the one on $\mathrm{Hilb}^{rg}(\mathbb{A}^2)$ onto this $G$-invariant smooth subvariety?
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Equivariant Hilbert schemes of points
@JasonStarr: Thanks! This is what I had in mind. But I am not comfortable to say that $\beta = dx \wedge dy$ is $G$-invariant, since it is only so up to a scalar multiple.
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Representations, ADE singularities
@JasonStarr: I guess another way of phrasing the statement is that the cardinality of a minimal generating set of any non-free maximal Cohen-Macaulay module over the invariant ring is twice the rank of the module.
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Representations, ADE singularities
@JasonStarr: Thank you very much, Jason! This is good enough.
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