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researcher

A. Varchenko

152 papers hereh-index 498.2k citations338 works total

Matching runs newest-first, so older work may not be attached to this profile yet.

author position
  • sole author20
  • first author8
  • middle author4
  • last author115

Across the 147 of 152 papers where every author was matched, so the position is known.

fields
  • math.QA55
  • math.AG49
  • q-alg15
  • math-ph11
  • hep-th8
  • math.NT4
same name
  • A. Varchenko — 15 papers, h 9
  • A. Varchenko — 9 papers, h 4
  • A. Varchenko — 2 papers
  • A. Varchenko — 1 paper, h 3
  • A. Varchenko — 1 paper, h 1

Either other researchers who publish under this name, or the same person where the external sources have not merged their records.

identity via Semantic Scholar / OpenAlex

activity
19932023
most citedGeometry and classification of solutions of the Classical Dynamical Yang-Baxter Equation

167 citations · 1.9k across the 134 of their papers we have counts for

collaborators
Showing 2005 · math.QAShow all

4 papers · 2 filters

math.QA2005★ 10 cited

Bispectral and $(\glN,\glM)$ Dualities

E. Mukhin, V. Tarasov, A. Varchenko

Let $V = < p_{ij}(x)e^{\la_ix}, i=1,...,n, j=1, ..., N_i >$ be a space of quasi-polynomials of dimension N=N1​+...+Nn​. Define the regularized fundamental operator of V as the…

math.QA2005★ 1 cited

Quiver D-Modules and Homology of Local Systems over an Arrangement of Hyperplanes

S. Khoroshkin, A. Varchenko

Let C be an arrangement of affine hyperplanes in a complex affine space X, D the ring of algebraic differential operators on X. We define a category of quivers associated w…

math.QA2005

Multiplicity of critical points of master functions and Schubert calculus

Prakash Belkale, Evgeny Mukhin, Alexander Varchenko

In [MV], some correspondences were defined between critical points of master functions associated to sl_{N+1} and subspaces of C[x] with given ramification properties. In this pape…

math.QA2005★ 11 cited

Multiple orthogonal polynomials and a counterexample to Gaudin Bethe Ansatz Conjecture

E. Mukhin, A. Varchenko

Jacobi polynomials are polynomials whose zeros form the unique solution of the Bethe Ansatz equation associated with two sl_2 irreducible modules. We study sequences of r polynomia…

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