activity
20032022
most citedShot noise in the chaotic-to-regular crossover regime

35 citations · 57 across the 7 of their papers we have counts for

collaborators

10 papers

math.CO2022

Alternating sign matrices and totally symmetric plane partitions

Florian Aigner, Ilse Fischer

We introduce a new family of Schur positive symmetric functions, which are defined as sums over totally symmetric plane partitions. In the first part, we show t…

math.CO2021

: A probabilistic Robinson--Schensted correspondence for Macdonald polynomials (extended abstract)

Florian Aigner, Gabriel Frieden

We present a probabilistic generalization of the Robinson--Schensted correspondence in which a permutation maps to several different pairs of standard Young tableaux with nonzero p…

math.CO2020★ 1 cited

: A probabilistic Robinson--Schensted correspondence for Macdonald polynomials

Florian Aigner, Gabriel Frieden

We present a probabilistic generalization of the Robinson--Schensted correspondence in which a permutation maps to several different pairs of standard Young tableaux with nonzero p…

math.CO2020★ 2 cited

Alternating sign matrices and totally symmetric plane partitions

Florian Aigner, Ilse Fischer, Matjaž Konvalinka +2

We study the Schur polynomial expansion of a family of symmetric polynomials related to the refined enumeration of alternating sign matrices with respect to their inversion number,…

math.CO2018★ 3 cited

A new determinant for the -enumeration of alternating sign matrices

Florian Aigner

Fischer provided a new type of binomial determinant for the number of alternating sign matrices involving the third root of unity. In this paper we prove that her formula, when rep…

math.CO2018

Refined enumerations of alternating sign triangles

Florian Aigner

This article introduces and investigates a refinement of alternating sign trapezoids by means of Catalan objects and Motzkin paths. Alternating sign trapezoids are a generalisation…