User Elle Najt

34 votes

2 answers

933 views

If $A$ is the ring of continuous functions on a genus $g$ surface, can the genus of $X$ be seen by simple algebra in $A$?

asked Jan 9, 2016 at 17:03

8 votes

1 answer

341 views

Objects of a category of homological dimension 1 is a smooth stack?

asked Sep 11, 2016 at 18:24

8 votes

2 answers

917 views

If a (distance) metric on a connected Riemannian manifold locally agrees with the Riemannian metric, is it equal to the induced metric?

asked May 22, 2019 at 1:42

7 votes

0 answers

171 views

What is known about the distribution of lengths of the cycle you get by adding an edge to a uniform spanning tree?

asked Sep 22, 2018 at 23:13

7 votes

0 answers

292 views

How are moduli stacks used?

asked Aug 6, 2016 at 22:42

6 votes

3 answers

2k views

Number of self avoiding paths on a grid graph?

asked Oct 16, 2018 at 17:56

6 votes

1 answer

128 views

The distribution of the area of a region cut out by chordal SLE?

asked Jun 5, 2019 at 18:58

5 votes

0 answers

147 views

Left passage probability of $SLE_8$?

asked Jul 9, 2019 at 14:17

5 votes

1 answer

462 views

Polynomial size embeddings of toric varieties from polytopes?

asked Sep 30, 2019 at 3:30

5 votes

0 answers

725 views

Ehresmann's without properness in the algebraic category?

asked Nov 28, 2016 at 1:59

5 votes

1 answer

357 views

If $X$ is a degree 3 smooth integral surface in $P^N$, $N > 3$, is it still true that it contains 27 lines?

asked Feb 4, 2017 at 21:27

5 votes

1 answer

451 views

What is $e^{- \zeta_{\Delta} '(0)}$ for a $\Delta$ the Laplacian of a manifold?

asked Jul 4, 2018 at 20:27

4 votes

0 answers

240 views

Does the zeta regularized Laplacian determinant measure the volume of some parameter space? How many "spanning trees" on a manifold?

asked Jul 6, 2018 at 21:37

4 votes

0 answers

108 views

Reference on generalization of plane graph duality between bonds and simple cycles

asked Nov 24, 2018 at 21:58

3 votes

0 answers

86 views

Reference on the faces of the circulation polytope

asked Nov 13, 2019 at 21:18

2 votes

2 answers

171 views

Discrete approximation of Minkshisundaram-Pleijel zeta function?

asked Jul 7, 2018 at 15:53

1 vote

1 answer

210 views

Let $X$ be a projective variety. Is the bounded derived category of perfect complexes admissable in $D^b(X)$?

asked Oct 21, 2016 at 18:02

0 votes

1 answer

392 views

Rationality of Hilbert schemes?

asked Dec 29, 2016 at 3:08

Stack Exchange Network

18 Questions

If $A$ is the ring of continuous functions on a genus $g$ surface, can the genus of $X$ be seen by simple algebra in $A$?

Objects of a category of homological dimension 1 is a smooth stack?

If a (distance) metric on a connected Riemannian manifold locally agrees with the Riemannian metric, is it equal to the induced metric?

What is known about the distribution of lengths of the cycle you get by adding an edge to a uniform spanning tree?

How are moduli stacks used?

Number of self avoiding paths on a grid graph?

The distribution of the area of a region cut out by chordal SLE?

Left passage probability of $SLE_8$?

Polynomial size embeddings of toric varieties from polytopes?

Ehresmann's without properness in the algebraic category?

If $X$ is a degree 3 smooth integral surface in $P^N$, $N > 3$, is it still true that it contains 27 lines?

What is $e^{- \zeta_{\Delta} '(0)}$ for a $\Delta$ the Laplacian of a manifold?

Does the zeta regularized Laplacian determinant measure the volume of some parameter space? How many "spanning trees" on a manifold?

Reference on generalization of plane graph duality between bonds and simple cycles

Reference on the faces of the circulation polytope

Discrete approximation of Minkshisundaram-Pleijel zeta function?

Let $X$ be a projective variety. Is the bounded derived category of perfect complexes admissable in $D^b(X)$?

Rationality of Hilbert schemes?