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Algebraic varieties, stacks, sheaves, schemes, moduli spaces, complex geometry, quantum cohomology.

7 votes
Accepted

Abelian varieties as analytic manifolds

Yes, this is true. For any smooth finite type $k$-scheme $X$, $k$ a non-Archimedean field, $X(k)$ has a canonical structure of $k$-analytic manifold in the sense of Serre's book (or Bourbaki). Usually …
Keenan Kidwell's user avatar
6 votes

Scheme-theoretic account of why every variety embeds in a complete variety

Brian Conrad has a writeup on this: http://math.stanford.edu/~conrad/papers/nagatafinal.pdf
Keenan Kidwell's user avatar
7 votes
Accepted

Relation between partially computable function and complex function

Any complex-valued function on $\mathbb{N}$ can be extended to an entire function, so the answer is "yes." This follows from Theorem 15.13 of Rudin's Real and Complex Analysis, which states that for a …
Keenan Kidwell's user avatar
23 votes

Roadmap for studying arithmetic geometry

If you can find a (say, library) copy of Cornell and Silverman's Arithmetic Geometry I would highly recommend it. It is a comprehensive treatment of the arithmetic theory of abelian varieties using th …