List questions from arithmetic-geometry

Published on 23 Apr 2011 - 12:36

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Geometric intuition behind The Mordell Conjecture

Published on 28 Apr 2011 - 18:15

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Analogies between Prime Ideals and Knots

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Derived category and so on

Published on 27 Mar 2026 - 1:43

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theory for contraction maps on curves

Published on 26 Mar 2026 - 6:33

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$\pi^{tame}(\mathbb{A}^1_k)$ is trivial

Published on 04 Jul 2011 - 20:56

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What is the operation $\boxtimes$?

Published on 07 Jul 2011 - 15:39

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Why is it "easier" to work with function fields than with algebraic number fields?

Published on 21 Jul 2011 - 3:07

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If $K$ is algebraically closed and $X$ is transcendental, is $\overline{K(X)}\simeq K(X)$?

Published on 25 Jul 2011 - 10:52

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local field extension

Published on 24 Aug 2011 - 14:00

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Twists of curves over number fields

Published on 27 Oct 2011 - 17:31

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discriminant of an étale cover of an elliptic curve

Published on 23 Nov 2011 - 10:06

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Which number fields allow higher genus curves with everywhere good reduction

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Characterization of Horizontal Irreducible Divisors

Published on 07 Dec 2011 - 11:17

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In what senses are archimedean places infinite?

Published on 15 Dec 2011 - 7:52

List Question

Reduction map from the generic to the special fibre

Geometric intuition behind The Mordell Conjecture

Analogies between Prime Ideals and Knots

Derived category and so on

theory for contraction maps on curves

$\pi^{tame}(\mathbb{A}^1_k)$ is trivial

What is the operation $\boxtimes$?

Why is it "easier" to work with function fields than with algebraic number fields?

If $K$ is algebraically closed and $X$ is transcendental, is $\overline{K(X)}\simeq K(X)$?

local field extension

Twists of curves over number fields

discriminant of an étale cover of an elliptic curve

Which number fields allow higher genus curves with everywhere good reduction

Characterization of Horizontal Irreducible Divisors

In what senses are archimedean places infinite?

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