activity
20002022
most citedMotivic Chern classes and K-theoretic stable envelopes

44 citations · 117 across the 14 of their papers we have counts for

collaborators

15 papers

math-ph2022★ 3 cited

Poisson reductions of master integrable systems on doubles of compact Lie groups

L. Feher

We consider three 'classical doubles' of any semisimple, connected and simply connected compact Lie group : the cotangent bundle, the Heisenberg double and the internally fused…

math.AG2018

Characteristic classes of orbit stratifications, the axiomatic approach

Laszlo M. Feher, Richard Rimanyi, Andrzej Weber

Consider a complex algebraic group acting on a smooth variety with finitely many orbits, and let be an orbit. The following three invariants of can be char…

math.AG2018★ 44 cited

Motivic Chern classes and K-theoretic stable envelopes

Laszlo M. Feher, Richard Rimanyi, Andrzej Weber

We study a K-theoretic characteristic class of singular varieties, namely the equivariant motivic Chern class. We prove that the motivic Chern class is characterized by an axiom sy…

math.AG2017★ 25 cited

Chern-Schwartz-MacPherson classes of degeneracy loci

L. M. Feher, R. Rimanyi

The Chern-Schwartz-MacPherson class (CSM) and the Segre-Schwartz-MacPherson class (SSM) are deformations of the fundamental class of an algebraic variety. They encode finer enumera…

math.AG2014★ 1 cited

Real solutions of a problem in enumerative geometry

László M. Fehér, Ákos K. Matszangosz

We study a 2-parameter family of enumerative problems over the reals. Over the complex field, these problems can be solved by Schubert calculus. In the real case the number of solu…

math.AG2011

Equivariant and invariant theory of nets of conics

M. Domokos, L. M. Feher, R. Rimanyi

Two parameter families of plane conics are called nets of conics. There is a natural group action on the vector space of nets of conics, namely the product of the group reparametri…