Leandro Cagliero

activity

20222026

most citedTensor products and intertwining operators for uniserial representations of the Lie algebra

sl (2) ⋉ V (m)

1 citations · 1 across the 1 of their papers we have counts for

collaborators

4 papers

math.GR2026

A family of groups extending McLain's

Leandro Cagliero, Fernando Szechtman

Given a strict partial order $Δ$ on a set $Λ$ and an arbitrary ring $R$ with $1 \neq = 0$ , the corresponding McLain group $M (Δ)$ has been studied in depth. We construct a larger famil…

math.RT2024

$G$ -tables and the Poisson structure of the even cohomology of cotangent bundle of the Heisenberg Lie group

Leandro Cagliero, Gonzalo Gutierrez

In the first part of the paper, we define the concept of a $G$ -table of a $G$ -(co)algebra and we compute the $G$ -table of some $G$ -(co)algebras (here a $G$ -algebra is an algebra on…

math.NT2024

Artin-Schreier towers of finite fields

Leandro Cagliero, Allen Herman, Fernando Szechtman

Given a prime number $p$ , we consider the tower of finite fields $F_{p} = L_{- 1} \subset L_{0} \subset L_{1} \subset \dots$ , where each step corresponds to an Artin-Schreier extension of degr…

math.RT2022★ 1 cited

Tensor products and intertwining operators for uniserial representations of the Lie algebra $sl (2) ⋉ V (m)$

Leandro Cagliero, Iván Gómez Rivera

Let $g_{m} = sl (2) ⋉ V (m)$ , $m \geq 1$ , where $V (m)$ is the irreducible $sl (2)$ -module of dimension $m + 1$ viewed as an abelian Lie algebra. It is kn…

A family of groups extending McLain's

G-tables and the Poisson structure of the even cohomology of cotangent bundle of the Heisenberg Lie group

Artin-Schreier towers of finite fields

Tensor products and intertwining operators for uniserial representations of the Lie algebra sl(2)⋉V(m)

$G$ -tables and the Poisson structure of the even cohomology of cotangent bundle of the Heisenberg Lie group

Tensor products and intertwining operators for uniserial representations of the Lie algebra $sl (2) ⋉ V (m)$