F. Bertone

activity

20162020

most citedMultiplicity formulas for fundamental strings of representations of classical Lie algebras

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

collaborators

4 papers

math.RA2020★ 1 cited

$L_{\infty}$ -structure on Barzdell's complex for monomial algebras

María Julia Redondo, Fiorela Rossi Bertone

Let $A$ be a monomial associative finite dimensional algebra over a field $k$ of characteristic zero. It is well known that the Hochschild cohomology of $A$ can be computed usi…

math.QA2019

On braided co-Frobenius Hopf algebras

Fiorela Rossi Bertone

We present characterizations of braided co-Frobenius Hopf algebras in the braided tensor category of Yetter-Drinfeld modules over a Hopf algebra extending those already known for c…

math.RT2017★ 6 cited

Multiplicity formulas for fundamental strings of representations of classical Lie algebras

Emilio A. Lauret, Fiorela Rossi Bertone

We call the \emph{ $p$ -fundamental string} of a complex simple Lie algebra to the sequence of irreducible representations having highest weights of the form $k ω_{1} + ω_{p}$ for $k \geq 0$ ,…

math.QA2016

A finite-dimensional Lie algebra arising from a Nichols algebra of diagonal type (rank 2)

Nicolás Andruskiewitsch, Iván Angiono, Fiorela Rossi Bertone

Let $B_{q}$ be a finite-dimensional Nichols algebra of diagonal type corresponding to a matrix $q \in k^{θ \times θ}$ , where $k$ is…

L∞​-structure on Barzdell's complex for monomial algebras

On braided co-Frobenius Hopf algebras

Multiplicity formulas for fundamental strings of representations of classical Lie algebras

A finite-dimensional Lie algebra arising from a Nichols algebra of diagonal type (rank 2)

$L_{\infty}$ -structure on Barzdell's complex for monomial algebras