activity
20142018
most citedEnumerating the symplectic Dellac configurations

3 citations · 6 across the 7 of their papers we have counts for

collaborators

8 papers

math.CO2018★ 1 cited

Symmetric Dellac configurations

Ange Bigeni, Evgeny Feigin

We define symmetric Dellac configurations as the Dellac configurations that are symmetric with respect to their centers. The symmetric Dellac configurations whose lengths are even…

math.CO2018

Symmetric Dellac configurations and symplectic/orthogonal flag varieties

Ange Bigeni, Evgeny Feigin

The goal of this paper is to study the link between the topology of the degenerate flag varieties and combinatorics of the Dellac configurations. We define three new classes of alg…

math.CO2017

Combinatorial interpretations of the Kreweras triangle in terms of subset tuples

Ange Bigeni

We show how the combinatorial interpretation of the normalized median Genocchi numbers in terms of multiset tuples, defined by Hetyei in his study of the alternation acyclic tourna…

math.CO2017★ 2 cited

A generalization of the Kreweras triangle through the universal weight system

Ange Bigeni

In the theory of finite order knot invariants, the universal weight system maps the chord diagrams to polynomials in a single variable with integer coefficients. In t…

math.CO2017★ 3 cited

Enumerating the symplectic Dellac configurations

Ange Bigeni

Fang and Fourier defined the symplectic Dellac configurations in order to parametrize the torus fixed points of the symplectic degenerated flag varieties, and conjectured that thei…

math.CO2015

A new bijection relating -Eulerian polynomials

Ange Bigeni

On the set of permutations of a finite set, we construct a bijection which maps the 3-vector of statistics to a 3-vector as…