Alexander Chervov's user avatar
Alexander Chervov's user avatar
Alexander Chervov's user avatar
Alexander Chervov
  • Member for 13 years, 5 months
  • Last seen this week
9 votes

Examples when quantum $q$ equals to arithmetic $q$

1 vote

Diameter of the "Masterball-puzzle" permutation groups by a kind of Cartier-Foata enumeration?

2 votes

Open problems with monetary rewards

5 votes

Meaning of the coadjoint representation and its orbits

2 votes

Relations between quantum groups at roots of unity, modular representation theory, and physics

3 votes

Where on the internet I can find a database of graphs?

6 votes

Abstract mathematical concepts/tools appeared in machine learning research

4 votes

Online events during the quarantine

12 votes

Examples of unexpected mathematical images

8 votes

Relevant mathematics to the recent coronavirus outbreak

7 votes
Accepted

Any holomorphic vector bundle over a compact Riemann surface can be defined by only one transition function?

2 votes

A cancellation property for permutations?

3 votes

Are the ideles literally a Picard group?

5 votes

What do non-principal divisors in a Picard group look like

6 votes

Group theory in machine learning

9 votes

Good introduction to statistics from a algebraic point of view?

6 votes
Accepted

Beilinson-Drinfeld quantization and stable bundles

4 votes

Langlands correspondence for higher local fields?

4 votes

Generalized partitions and eta functions

6 votes

Reference for LIL for fractional Brownian motion

3 votes
Accepted

Automorphism group of $UT(n,p)$, the group of unitriangular matrices over the field $\mathbb{F}_p$

4 votes

Strongly real elements of odd order in sporadic finite simple groups

5 votes

Buildings, projective geometry - what led Tits to think of "the field with one element"?

7 votes

What are the points of simple algebraic groups over extensions of $\mathbb{F}_1$?

2 votes

Is there a definition of analogue Weyl group for Lie super algebra?

1 vote

Good source for representation of GL(n) over finite fields?

0 votes

Is the determinant equal to a determinant?

3 votes

Gelfand-Tsetlin algebras and "Jucys-Murphy elements" for $\mathfrak{gl}_n$

9 votes

How to make the Capelli's identity less mysterious?

1 vote

Recover Poisson bracket on $C[G]$ using the Lie cobracket $\delta: g \to \Lambda^2 g$

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