activity
20072019
most citedCombinatorial solutions to integrable hierarchies

35 citations · 38 across the 3 of their papers we have counts for

collaborators

6 papers

math.AG2019

Double Hurwitz numbers and multisingularity loci in genus 0

Maxim Kazarian, Sergei Lando, Dimitri Zvonkine

In the Hurwitz space of rational functions on CP^1 with poles of given orders, we study the loci of multisingularities, that is, the loci of functions with a given ramification pro…

math.AG2018

On framed simple purely real Hurwitz numbers

Maxim Kazarian, Sergey Lando, Sergey Natanzon

We present a study of real Hurwitz numbers enumerating a special kind of real meromorphic functions, which we call simple framed purely real functions. We deduce partial differenti…

math.CO2016

Delta-matroids and Vassiliev invariants

Sergey Lando, Vyacheslav Zhukov

Vassiliev (finite type) invariants of knots can be described in terms of weight systems. These are functions on chord diagrams satisfying so-called 4-term relations. In the study o…

math.CO2015★ 35 cited

Combinatorial solutions to integrable hierarchies

M. Kazarian, S. Lando

We give a review of modern approaches to constructing formal solutions to integrable hierarchies of mathematical physics, whose coefficients are answers to various enumerative prob…

math.AG2015

Universal cohomological expressions for singularities in families of genus 0 stable maps

Maxim Kazarian, Sergey Lando, Dimitri Zvonkine

We consider families of curve-to-curve maps that have no singularities except those of genus 0 stable maps and that satisfy a versality condition at each singularity. We provide a…

math.AG2007★ 3 cited

Thom polynomials for maps of curves with isolated singularities

M. E. Kazarian, S. K. Lando

Thom (residual) polynomials in characteristic classes are used in the analysis of geometry of functional spaces. They serve as a tool in description of classes Poincaré dual to sub…