User Hunter Brooks

75 votes

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Why is an elliptic curve a group?

answered Nov 26, 2009 at 5:29

63 votes

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How do we study Iwasawa theory?

answered Nov 27, 2009 at 5:02

39 votes

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Links between Riemann surfaces and algebraic geometry

answered Oct 26, 2009 at 23:24

30 votes

Your favorite surprising connections in mathematics

answered Feb 8, 2010 at 3:40

25 votes

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Definition and meaning of the conductor of an elliptic curve

answered Oct 23, 2009 at 3:30

19 votes

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what is an Euler system and the motivation for it?

answered Jan 11, 2010 at 4:40

16 votes

Why do zeta functions contain so much information?

answered Oct 23, 2009 at 0:56

11 votes

Two questions about units in Number Fields

answered Feb 14, 2010 at 15:57

11 votes

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Maximal (non-abelian) extensions of number fields unramified everywhere

answered Jan 27, 2011 at 19:46

7 votes

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comparison of de Rham cohomology and etale cohomology

answered Dec 1, 2010 at 23:42

7 votes

Special values of $p$-adic $L$-functions.

answered Jan 29, 2010 at 0:22

6 votes

Elliptic Curves, Lattices, Lie Algebras

answered Oct 24, 2009 at 18:44

5 votes

Compatibility of Bloch-Kato and Beilinson-Bloch

answered Mar 2, 2011 at 16:14

5 votes

Relationship between monodromy representations and isomorphism of flat vector bundles

answered Mar 26, 2012 at 16:30

4 votes

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Looking for applications of a nice result in linear algebra

answered Aug 27, 2010 at 16:46

3 votes

Fundamental problems whose solution seems completely out of reach

answered Jul 2, 2012 at 16:21

2 votes

Analogues of the Weierstrass p function for higher genus compact Riemann surfaces

answered Oct 27, 2009 at 22:35

2 votes

What does ramification have to do with separability?

answered Nov 1, 2009 at 4:56

1 vote

Galois cohomology of linear groups over local fields

answered Jan 11, 2010 at 3:46

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19 Answers

Why is an elliptic curve a group?

How do we study Iwasawa theory?

Links between Riemann surfaces and algebraic geometry

Your favorite surprising connections in mathematics

Definition and meaning of the conductor of an elliptic curve

what is an Euler system and the motivation for it?

Why do zeta functions contain so much information?

Two questions about units in Number Fields

Maximal (non-abelian) extensions of number fields unramified everywhere

comparison of de Rham cohomology and etale cohomology

Special values of $p$-adic $L$-functions.

Elliptic Curves, Lattices, Lie Algebras

Compatibility of Bloch-Kato and Beilinson-Bloch

Relationship between monodromy representations and isomorphism of flat vector bundles

Looking for applications of a nice result in linear algebra

Fundamental problems whose solution seems completely out of reach

Analogues of the Weierstrass p function for higher genus compact Riemann surfaces

What does ramification have to do with separability?

Galois cohomology of linear groups over local fields