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

1 vote

How to compute div(dx)

When I saw that example in Silverman for the first, it didn't understand much out of it either. I'm still not good at it, but I'm trying to solve it using theorems and examples in Silverman. However, …
Syed's user avatar
  • 601
1 vote
1 answer
343 views

Proof of "generic curve of genus at least 2 has no nontrivial maps to a positive genus curve"

I searched for it for a long time, but it seems that everybody is taking this for granted and does not bother to point out a proof. Would it be possible that someone points me to a proof or makes me s …
Syed's user avatar
  • 601
0 votes
1 answer
338 views

Reference for notation $H^0(C, mK)$

I am reading the draft of "Equations of Riemann Surfaces of Genus 4, 5 and 6 wih Large Automorphism groups" and the author starts using the notation $H^0(C, mK)$ on page 3, without explaining it. As t …
Syed's user avatar
  • 601
0 votes
1 answer
342 views

Necessary/Sufficient condition/Algorithm that tells me a function field is a kummer extension

I start my question with an example. Suppose $F/K$ be the function field generated by $x^n - yx^{n-1} - 1 = 0$. It is not a cyclic over K(y), but if I set $t = yx^{n-1}$ then we have $K(x,t) \subset K …
Syed's user avatar
  • 601
1 vote
0 answers
204 views

Which rational subfields are corresponding to the two dimensional subspaces of holomorphic d...

I implemented the algorithm that Felipe Voloch's suggested in his reply to the question: Subfields of a function field the algorithm is here: Subfields of a function field I considered the functio …
Syed's user avatar
  • 601
14 votes
2 answers
1k views

Subfields of a function field

Is there an algorithm for generating (some or all) subfields of a certain genus of a given function field (even a random one,I mean for example generating a random elliptic subfield of a certain given …
Syed's user avatar
  • 601