User Ilya Nikokoshev

2 votes

Why and how are moduli spaces of (semi)stable vector bundles well-behaved?

answered Oct 11, 2009 at 11:24

2 votes

Motivation for algebraic K-theory?

answered Oct 12, 2009 at 18:15

2 votes

How is tropicalization like taking the classical limit?

answered Oct 13, 2009 at 20:10

2 votes

Definition of elementary number theory

answered Nov 7, 2009 at 19:47

2 votes

Fourier-Mukai transform - a first example

answered Nov 16, 2009 at 19:48

2 votes

Rolle's theorem in n dimensions

answered Jan 1, 2010 at 23:37

2 votes

How to compute irreducible representation of Lie algebra in the framework of BBD

answered May 3, 2010 at 7:04

1 vote

Homology of algebraic varieties in Okounkov's paper on enumerating algebraic curves

answered May 3, 2010 at 18:22

1 vote

Switching Research Fields

answered Jan 22, 2010 at 19:56

1 vote

b^(n-1)=-1 mod n

answered Jan 9, 2010 at 20:59

1 vote

Notation for the all-ones vector

answered Dec 28, 2009 at 0:55

1 vote

Is there an analogue of the Lefschetz fixed point theorem for discrete dynamical systems?

answered Jan 5, 2010 at 1:58

1 vote

The Jouanolou trick

answered Dec 2, 2009 at 19:17

1 vote

Does it help to learn statistical mechanics in order to learn thermodynamic formalism?

answered Nov 19, 2009 at 18:22

1 vote

About the intersection of two vector bundles

answered Dec 6, 2009 at 0:49

1 vote

(infinity,1)-categories directly from model categories

answered Dec 12, 2009 at 11:55

1 vote

How is tropicalization like taking the classical limit?

answered Oct 13, 2009 at 20:13

1 vote

How to attack this diophantine equation in 3 variables?

answered Oct 11, 2009 at 23:50

1 vote

Examples of rational families of abelian varieties.

answered Oct 19, 2009 at 20:17

1 vote

What is an example of a function on M_g?

answered Oct 14, 2009 at 5:02

1 vote

What does a projective resolution mean geometrically?

answered Oct 23, 2009 at 19:00

1 vote

Morphisms of (quasi-)projective varieties

answered Oct 23, 2009 at 19:41

1 vote

Is there a good way to think of vanishing cycles and nearby cycles?

answered Oct 22, 2009 at 18:18

1 vote

Is the Fukaya category "defined"?

answered Oct 27, 2009 at 22:05

1 vote

Something like Yoneda's lemma

answered Oct 26, 2009 at 21:43

1 vote

Can the "physical argument" for the existence of a solution to Dirichlet's problem be made into an actual proof?

answered Oct 28, 2009 at 21:12

1 vote

What is the first interesting theorem in (insert subject here)?

answered Oct 24, 2009 at 20:07

1 vote

Definition and meaning of the conductor of an elliptic curve

answered Oct 23, 2009 at 3:39

1 vote

Questions about ordering of reals and irrationals

answered Oct 11, 2009 at 18:16

1 vote

de Rham Cohomology of surfaces

answered Oct 25, 2009 at 19:21

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151 Answers

Why and how are moduli spaces of (semi)stable vector bundles well-behaved?

Motivation for algebraic K-theory?

How is tropicalization like taking the classical limit?

Definition of elementary number theory

Fourier-Mukai transform - a first example

Rolle's theorem in n dimensions

How to compute irreducible representation of Lie algebra in the framework of BBD

Homology of algebraic varieties in Okounkov's paper on enumerating algebraic curves

Switching Research Fields

b^(n-1)=-1 mod n

Notation for the all-ones vector

Is there an analogue of the Lefschetz fixed point theorem for discrete dynamical systems?

The Jouanolou trick

Does it help to learn statistical mechanics in order to learn thermodynamic formalism?

About the intersection of two vector bundles

(infinity,1)-categories directly from model categories

How is tropicalization like taking the classical limit?

How to attack this diophantine equation in 3 variables?

Examples of rational families of abelian varieties.

What is an example of a function on M_g?

What does a projective resolution mean geometrically?

Morphisms of (quasi-)projective varieties

Is there a good way to think of vanishing cycles and nearby cycles?

Is the Fukaya category "defined"?

Something like Yoneda's lemma

Can the "physical argument" for the existence of a solution to Dirichlet's problem be made into an actual proof?

What is the first interesting theorem in (insert subject here)?

Definition and meaning of the conductor of an elliptic curve

Questions about ordering of reals and irrationals

de Rham Cohomology of surfaces