activity
20192026
most citedMany-Body Open Quantum Systems

30 citations · 80 across the 10 of their papers we have counts for

collaborators

10 papers

cond-mat.quant-gas2026

Fate of a Fractional Chern Insulator under Nonlocal Interactions in Synthetic Dimensions

Patrick Liam Geraghty, Alberto Nardin, Leonardo Mazza +1

Synthetic dimensions provide a powerful route to engineer topological lattice models in ultracold atomic systems, but they contain intrinsic nonlocal interactions along the synthet…

quant-ph2026

Open quantum spin chains with non-reciprocity: a theoretical approach based on the time-dependent generalized Gibbs ensemble

Alice Marché, Hironobu Yoshida, Alberto Nardin +2

We study an open quantum spin chain with non-reciprocal dissipation using a theoretical approach known as time-dependent generalized Gibbs ensemble. In the regime of weak dissipati…

cond-mat.quant-gas2025

Fermi-Hubbard gas with three-body losses: symmetries and dark states

Alice Marché, Alberto Nardin, Hosho Katsura +1

We study an invariant Fermi-Hubbard gas undergoing on-site three-body losses. The model presents eight independent strong symmetries preventing the complete deplet…

cond-mat.str-el2024★ 1 cited

Spin fractionalization at the edge of quantum Hall fluids induced by bulk quasiparticles

Alexander Fagerlund, Alberto Nardin, Leonardo Mazza +1

We define a measurable spin for the edge of a lowest Landau level and incompressible fractional quantum Hall state in the presence of an Abelian or non-Abelian bulk quasiparticle.…

quant-ph2024★ 30 cited

Many-Body Open Quantum Systems

Rosario Fazio, Jonathan Keeling, Leonardo Mazza +1

These Lecture Notes discuss the recent theoretical advances in the understanding of open quantum many-body physics in platforms where both dissipative and coherent processes can be…

cond-mat.quant-gas2024★ 10 cited

Universality and two-body losses: lessons from the effective non-Hermitian dynamics of two particles

Alice Marché, Hironobu Yoshida, Alberto Nardin +2

We study the late-time dynamics of two particles confined in one spatial dimension and subject to two-body losses. The dynamics is exactly described by a non-Hermitian Hamiltonian…