Optical Conductivity $\sigma(\omega)$ and Resistivity $\rho_{dc}$ of a Hole Doped Spin-Fermion Model for Cuprates
M. Morgaghebi, S. Yunoki, A. Moreo

TL;DR
This study uses a Spin-Fermion model to analyze optical conductivity and resistivity in cuprates, revealing temperature-dependent spectral weight transfer, optimal doping effects, and agreement with experimental data, all without sign problems.
Contribution
It demonstrates that the Spin-Fermion model effectively captures key optical and transport properties of cuprates, offering a computationally feasible alternative to the t-J model.
Findings
Spectral weight shifts from high to low frequencies with decreasing temperature.
Drude weight peaks at optimal doping, correlating with stronger pairing.
Resistivity decreases linearly with temperature at optimal doping.
Abstract
The optical conductivity and Drude weight of a Spin-Fermion model for cuprates are studied as a function of electronic density and temperature. This model develops stripes and robust D-wave pairing correlation upon hole doping, and it has the advantage that it can be numerically simulated without sign problems. Both static and dynamical information can be obtained. In this work it was possible to analyze up to 12x12 site clusters at low temperatures ranging between 0.01t and 0.1t (between 50K and 500K for a hopping amplitude ). As the temperature is reduced, spectral weight is transferred from high to low frequencies in agreement with the behavior observed experimentally. Varying the hole density, the Drude weight has a maximum at the optimal doping for the model, i.e., at the density where the pairing correlations are stronger. It was also observed that the inverse of…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
Taxonomy
TopicsPhysics of Superconductivity and Magnetism · Theoretical and Computational Physics · Magnetic properties of thin films
