David Stapleton
dajost@umich.edu
CV
current teaching:
Math 416: Theory of Algorithms
previous courses:
S22:AGII·F21:Calc1·S20:Calc3·F20:Calc3
bio: I am a postdoc in algebraic geometry at the University of
Michigan. I was previously a postdoc at UC San Diego and I received my PhD from Stony Brook University.
publications.
pdf
arxiv |
Minimal degree fibrations in curves and the asymptotic degree of irrationality of divisors,
joint with Jake Levinson and Brooke Ullery. submitted (2023). |
pdf
arxiv |
Smooth limits of plane curves of prime degree and Markov numbers,
joint with Kristin DeVleming. submitted (2022). |
pdf
arxiv |
Fano hypersurfaces with no finite
order birational automorphisms,
joint with Nathan Chen and Lena Ji. submitted (2022). |
pdf
arxiv |
Higher index Fano varieties with finitely many birational automorphisms,
joint with Nathan Chen. accepted at Compositio (2021). |
pdf
arxiv |
Rational endomorphisms of Fano hypersurfaces,
joint with Nathan Chen. submitted (2021). |
pdf
arxiv |
A direct proof that toric rank 2 bundles on projective space split.
Mathematica Scandinavica (2020). |
pdf
arxiv |
Maximal Chow constant and cohomologically constant fibrations,
joint with Kristin DeVleming. Commun. in Contemporary Math. (2020). |
pdf
arxiv |
Fano hypersurfaces with arbitrarily large degrees of irrationality, joint with Nathan Chen. Forum of Math., Sigma (2020). |
pdf
arxiv |
The degree of irrationality of hypersurfaces in various Fano varieties, joint with Brooke Ullery. Manuscripta Mathematica (2019). |
The degree of irrationality of very general hypersurfaces in some homogeneous spaces.
PhD thesis, Stony Brook Univ. (2017). |
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pdf
arxiv |
The tangent space of the punctual Hilbert scheme, joint with Dori Bejleri. Mich. Math Journal (2017). |
pdf
arxiv |
Geometry and stability of tautological bundles on Hilbert schemes of points.
Algebra and Number Theory (2016). |