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54321user
  • Member for 9 years, 3 months
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How do I find the algebra representing the projective bundle of a direct sum of line bundles over a projective space?
Does $\mathbb{V}(\mathcal{E})$ remain the same if I twist by a line bundle?
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Can the Poisson summation formula break?
@AdamP.Goucher Apparently having an unpopular opinion on the usage of downvotes will lead to lot's of downvotes from users on this site.
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Sheaves and Differential Equations
Please don't link wikipedia as an answer.
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Are there algorithmic tools for computing poincare residues?
Unfortunately, this is not what I am looking for, but, I appreciate your answer. I just want to get a better understanding of how to compute residues by hand just for the sake of it.
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What are some applications of virtual vector bundles?
@ChrisGerig Would you like to expand this comment into an answer with examples?
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Is there an analogue to the koszul complex for constructible sheaves?
@SamGunningham I was looking at if I can get an analogue of the Serre intersection formula for constructible sheaves.
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What are examples of D-modules that I should have in mind while learning the theory?
@DonuArapura Without explicit examples it is difficult for the newcomer to understand the subject. I've found getting an idea about how to do the computations in conjunction with suggestions for improving the level of generality of the computations works best for pedagogical purposes.
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Example of a locally complete intersection ideal
Do you know how to construct a variety from the embedding of $\mathbb{P}^1$ in $\mathbb{P}^3$ using $\mathcal{O}(3)$?
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Does hypercohomology of the Koszul complex compute sheaf cohomology?
and non-equal (or maybe even projectively equivalent) polynomials
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Does hypercohomology of the Koszul complex compute sheaf cohomology?
Sure. I see how that is a problem, but if I restrict to the case of having polynomials of degrees $> 0$, my question still seems interesting.
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