Spatially inhomogeneous phase in the two-dimensional repulsive Hubbard model
Authors:
- 2 October 2008
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review B
- Vol. 78 (16) , 165101
Abstract
Using recent advances in auxiliary-field quantum Monte Carlo techniques and the phaseless approximation to control the sign/phase problem, we determine the equation of state in the ground state of the two-dimensional repulsive single-band Hubbard model at intermediate interactions. Shell effects are eliminated and finite-size effects are greatly reduced by boundary-condition integration. Spin-spin correlation functions and structure factors are also calculated. In lattice sizes up to , the results show signals for phase separation. Upon doping, the system separates into one phase of density (hole free) and the other at density . The long-range antiferromagnetic order is coupled to this process and is lost below .
Keywords
All Related Versions
This publication has 37 references indexed in Scilit:
- Bond breaking with auxiliary-field quantum Monte CarloThe Journal of Chemical Physics, 2007
- Ultracold atomic gases in optical lattices: mimicking condensed matter physics and beyondAdvances in Physics, 2007
- Local Ordering in the Pseudogap State of the High- T c Superconductor Bi 2 Sr 2 CaCu 2 O 8+δScience, 2004
- Twist-averaged boundary conditions in continuum quantum Monte Carlo algorithmsPhysical Review E, 2001
- Spatially homogeneous ground state of the two-dimensional Hubbard modelPhysical Review B, 2000
- Finite-Temperature Monte Carlo Calculations for Systems with FermionsPhysical Review Letters, 1999
- Phase separation in the two-dimensional Hubbard model: A fixed-node quantum Monte Carlo studyPhysical Review B, 1998
- Constrained Path Quantum Monte Carlo Method for Fermion Ground StatesPhysical Review Letters, 1995
- The boundary condition integration technique: results for the Hubbard model in 1D and 2DZeitschrift für Physik B Condensed Matter, 1992
- Two-dimensional Hubbard model: Numerical simulation studyPhysical Review B, 1985