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Algebraic varieties, stacks, sheaves, schemes, moduli spaces, complex geometry, quantum cohomology.
3
votes
0
answers
134
views
Self intersection number for special fibers
Let $\pi\colon X\to Y$ be a proper morphism of smooth complex algebraic varieties with $\dim X = 2n$ and general fibers of dimension $<n$. Assume that $F := \pi^{-1}(p)$ is a an irreducible and reduce …
3
votes
1
answer
271
views
Analytic vs Zariski neighbourhood of a fibre
Let $f\colon X\to \mathbb P^1$ be a proper morphism of smooth complex algebraic varieties and let $p\in\mathbb P^1$. Are there a complex disk $\Delta\subseteq\mathbb P^1$ and a Zariski open subset $U\ …
7
votes
2
answers
444
views
Concurrent bitangents of a quartic curve
What is the maximum number of concurrent bitangents, i.e. all intersecting at the same point, of a smooth complex projective quartic curve? Can the number of concurrent bitangents be six?
0
votes
0
answers
117
views
Multiplicity of a polynomial in positive characteristic
Let $\mathbb K$ be a field of characteristic $p>0$.
Let $f\in\mathbb K[x_1,\dots,x_n]$ be a multivariate polynomial and let $q\in\mathbb K^n$. Is there a computational method to determine the multipli …
3
votes
0
answers
60
views
Points of a centrally symmetric lattice polytope
Let $P\subseteq\mathbb R^n$ be a centrally symmetric lattice polytope whose only interior lattice point is the zero vector. Is it true that $P$ is equivalent (up to ${\rm GL}(n,\mathbb Z)$ + lattice t …