Quantum magnetism of spinor bosons in optical lattices with synthetic non-Abelian gauge fields
Fadi Sun, Jinwu Ye, and Wu-Ming Liu

TL;DR
This paper investigates quantum magnetism of spinor bosons in optical lattices with non-Abelian gauge fields, revealing new magnetic phases, excitations, and experimental signatures, with potential realizations in current and future experiments.
Contribution
It introduces a Rotated ferromagnetic Heisenberg model derived from spinor bosons with non-Abelian gauge fields, identifying new ground states and excitations, and proposing experimental detection methods.
Findings
Discovery of in-commensurate magnons with tunable gap minima.
Identification of a new spin-orbital entangled ground state.
Prediction of distinct spectral features in Bragg spectroscopy.
Abstract
We study quantum magnetism of interacting spinor bosons at integer fillings hopping in a square lattice in the presence of non-Abelian gauge fields. In the strong coupling limit, it leads to the Rotated ferromagnetic Heisenberg model (RFHM) which is a new class of quantum spin model. We introduce Wilson loops to characterize frustrations and gauge equivalent classes. For a special equivalent class, we identify a new spin-orbital entangled commensurate ground state. It supports not only commensurate magnons, but also a new gapped elementary excitation: in-commensurate magnons with two gap minima continuously tuned by the SOC strength. At low temperatures, these magnons lead to dramatic effects in many physical quantities such as density of states, specific heat, magnetization, uniform susceptibility, staggered susceptibility and various spin correlation functions. The commensurate…
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