Self-consistent slave rotor mean field theory for strongly correlated systems
Erhai Zhao, Arun Paramekanti (University of Toronto)

TL;DR
This paper develops a self-consistent slave rotor mean field theory to analyze strongly correlated electronic systems, providing insights into phase diagrams, quasiparticle excitations, and cyclotron masses relevant to experiments on cuprates and organic Mott insulators.
Contribution
It introduces a novel self-consistent slave rotor mean field approach that captures complex phenomena in strongly correlated systems, extending previous models with new self-consistent solutions and applications.
Findings
Reproduces phase diagrams of organic Mott insulators.
Explains quasiparticle tunneling asymmetry in cuprates.
Estimates cyclotron masses consistent with quantum oscillation experiments.
Abstract
Building on work by Florens and Georges, we formulate and study a self-consistent slave rotor mean field theory for strongly correlated systems. This approach views the electron, in the strong correlation regime, as a composite of a neutral spinon and a charged rotor field. We solve the coupled spinon-rotor model self-consistently using a cluster mean field theory for the rotors and various ansatzes for the spinon ground state. We illustrate this approach with a number of examples relevant to ongoing experiments in strongly correlated electronic systems such as: (i) the phase diagram of the isotropic triangular lattice organic Mott insulators, (ii) quasiparticle excitations and tunneling asymmetry in the weakly doped cuprate superconductors, and (iii) the cyclotron mass of carriers in commensurate spin-density wave and U(1) staggered flux (or d-density wave) normal states of the…
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