Planckian Metal at a Doping-Induced Quantum Critical Point
arXiv:2103.08607 · doi:10.1103/PhysRevB.105.L180404
Abstract
We numerically study a model of interacting spin- electrons with random exchange coupling on a fully connected lattice. This model hosts a quantum critical point separating two distinct metallic phases as a function of doping: a Fermi liquid phase with a large Fermi surface volume and a low-doping phase with local moments ordering into a spin-glass. We show that this quantum critical point has non-Fermi liquid properties characterized by -linear Planckian behavior, scaling and slow spin dynamics of the Sachdev-Ye-Kitaev (SYK) type. The scaling function associated with the electronic self-energy is found to have an intrinsic particle-hole asymmetry, a hallmark of a `skewed' non-Fermi liquid.
6+11 pages; 4+10 figures; v2. improves data analysis, expands appendix, increases convergence of data, updates all figures
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- Non-Fermi liquid phase and linear-in-temperature scattering rate in overdoped two dimensional Hubbard model
- Signature of quantum criticality in cuprates by charge density fluctuations
- Quantum phase transition at non-zero doping in a random - model
- Critical metallic phase in the overdoped random - model
- Enhanced Strange Metallicity due to Hubbard-U Coulomb Repulsion
- A Sport and a Pastime: Model Design and Computation in Quantum Many-Body Systems
- Strange metals and planckian transport in a gapless phase from spatially random interactions
- Equilibrium dynamics of infinite-range quantum spin glasses in a field
- Exact numerical solution of the fully-connected classical and quantum Heisenberg spin glass
- Non-Fermi liquid behavior in the Sachdev-Ye-Kitaev model for a one dimensional incoherent semimetal
- Frozen spin ratio and the detection of Hund correlations
- Strange metal from spin fluctuations in a cuprate superconductor
- Quasiparticle metamorphosis in the random t-J model
- Orbital selective order and Potts nematicity from a non-Fermi liquid
- Pseudogap and strange metal states in the square-lattice Hubbard model: A comprehensive study