V. Brugidou

collaborators

3 papers

math.CO2025

On a particular specialization of monomial symmetric functions

Vincent Brugidou

Let $m_{I^»}$ be the monomial symmetric functions, $I^»$ being an integer partition of $n \in N^{*}$ . For the specialization corresponding to the $q$ -deformation of the…

math.CO2025

A q-analog of certain symmetric functions and one of its specializations

Vincent Brugidou

Let the symmetric functions be defined for the pair of integers $(n, r)$ , $n \geq r \geq 1$ , by $p_{n}^{(r)} = \sum m_{I^»}$ where $m_{I^»}$ are the monomial sym…

math.CO2024

q-power symmetric functions and q-exponential formula

Vincent Brugidou

Let $I^» = (I^»_{1}, I^»_{2}, ..., I^»_{r})$ be an integer partition, and $[p_{I^»}]$ the $q$ -analog of the symmetric power function . This $q$ -analogue has…