collaborators

7 papers

math.QA2026

The binary product in the 2-category of triangular bialgebras and twisted morphisms

Alessandro Ardizzoni, Andrea Sciandra

It is well-known that the tensor product of two bialgebras constitutes the binary product in the category of cocommutative bialgebras and morphisms of bialgebras between them. In t…

math.QA2025

Infinitesimal -matrices for some families of Hopf algebras

Lucrezia Bottegoni, Fabio Renda, Andrea Sciandra

Given a bialgebra such that the associated trivial topological bialgebra admits a quasitriangular structure $\tilde{\mathcal{R}}=\mathcal{R}(1\otimes 1+\hbarχ+\ma…

hep-ex2025

ECFA Higgs, electroweak, and top Factory Study

H. Abidi, J. A. Aguilar-Saavedra, S. Airen +373

The ECFA Higgs, electroweak, and top Factory Study ran between 2021 and 2025 as a broad effort across the experimental and theoretical particle physics communities, bringing togeth…

hep-ex2025

FCC feasibility studies: Impact of tracker- and calorimeter-detector performance on jet flavor identification and Higgs physics analyses

Haider Abidi, Ketevi A. Assamagan, Diallo Boye +12

The extensive and ambitious physics program planned at the Future Circular Collider for electrons and positrons (FCC-ee) imposes strict constraints on detector performance. This wo…

math.RA2025

Hopf braces and semi-abelian categories

Marino Gran, Andrea Sciandra

Hopf braces have been introduced as a Hopf-theoretic generalization of skew braces. Under the assumption of cocommutativity, these algebraic structures are equivalent to matched pa…

math.QA2025

Yetter-Drinfeld post-Hopf algebras and Yetter-Drinfeld relative Rota-Baxter operators

Andrea Sciandra

Recently, Li, Sheng and Tang introduced post-Hopf algebras and relative Rota-Baxter operators (on cocommutative Hopf algebras), providing an adjunction between the respective categ…