Fractionalized Prethermalization in the One-Dimensional Hubbard Model
Anton Romen, Johannes Knolle, Michael Knap

TL;DR
This paper investigates fractionalized prethermalization in a driven one-dimensional Hubbard model, revealing distinct quasi-steady states with different spin and charge temperatures, and classifies drive types affecting thermalization dynamics.
Contribution
It introduces a systematic analysis of fractionalized prethermalization in the driven Hubbard model using a time-dependent Schrieffer-Wolff transformation, linking drive categories to thermalization behavior.
Findings
Quasi-steady states with low spin and high charge temperatures emerge at intermediate frequencies.
Drive categories lead to distinct prethermalization dynamics.
Lifetimes are governed by quasiparticle decay and Floquet prethermal plateau stability.
Abstract
Prethermalization phenomena in driven systems are generally understood via a local Floquet Hamiltonian obtained from a high-frequency expansion. Remarkably, recently it has been shown that a driven Kitaev spin liquid with fractionalized excitations can realize a quasi-stationary state that is not captured by this paradigm. Instead distinct types of fractionalized excitations are characterized by vastly different temperatures-a phenomenon dubbed "fractionalized prethermalization". In our work, we analyze fractionalized prethermalization in a driven one-dimensional Hubbard model at strong coupling which hosts spin-charge fractionalization. At intermediate frequencies quasi-steady states emerge which are characterized by a low spin and high charge temperature with lifetimes set by two competing processes: the lifetime of the quasiparticles determined by Fermi's Golden rule and the…
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Taxonomy
TopicsTheoretical and Computational Physics · Advanced Thermodynamics and Statistical Mechanics · Nonlinear Dynamics and Pattern Formation
