Mott insulating states with competing orders in the triangular lattice Hubbard model
Alexander Wietek, Riccardo Rossi, Fedor \v{S}imkovic IV, Marcel Klett,, Philipp Hansmann, Michel Ferrero, E. Miles Stoudenmire, Thomas Sch\"afer,, Antoine Georges

TL;DR
This study investigates the complex phases of the triangular lattice Hubbard model, revealing how competing magnetic orders and thermodynamic properties evolve with interaction strength using multiple advanced computational methods.
Contribution
It combines tensor network, diagrammatic Monte Carlo, and dynamical mean-field techniques to comprehensively analyze the model's thermodynamics and magnetic correlations across different coupling regimes.
Findings
Insulating state exhibits high entropy at intermediate temperatures.
Double occupancy shows a minimum as temperature varies, indicating Pomeranchuk effect.
Intermediate coupling regime features both chiral and stripy antiferromagnetic correlations.
Abstract
The physics of the triangular lattice Hubbard model exhibits a rich phenomenology, ranging from a metal-insulator transition, intriguing thermodynamic behavior, and a putative spin liquid phase at intermediate coupling, ultimately becoming a magnetic insulator at strong coupling. In this multimethod study, we combine a finite-temperature tensor network method, minimally entangled thermal typical states (METTS), with two Green-function-based methods, connected-determinant diagrammatic Monte Carlo and cellular dynamical mean-field theory, to establish several aspects of this model. We elucidate the evolution from the metallic to the insulating regime from the complementary perspectives brought by these different methods. We compute the full thermodynamics of the model on a width-four cylinder using METTS in the intermediate to strong coupling regime. We find that the insulating state…
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