Two holes in the t-J model form a bound state for any nonzero J/t
arXiv:1311.5283 · doi:10.1007/s10948-013-2151-2
Abstract
Determination of the parameter regime in which two holes in the t-J model form a bound state represents a long standing open problem in the field of strongly correlated systems. By applying and systematically improving the exact diagonalization method defined over a limited functional space (EDLFS), we show that the average distance between two holes scales as for J/t < 0.15, therefore providing strong evidence that two holes in the t-J model form the bound state for any nonzero J/t. However, the symmetry of such bound pair in the ground state is p-wave. This state is consistent with phase separation at finite hole filling, as observed in a recent study [Maska et al, Phys. Rev. B 85, 245113 (2012)].
References in corpus (9)
- Stripes in the two-dimensional t-J model with infinite projected entangled-pair states
- Asymmetry of the electronic states in hole- and electron-doped cuprates: Exact diagonalization study of the t-t'-t''-J model
- Superlight small bipolarons in the presence of strong Coulomb repulsion
- Nonequilibrium quantum dynamics of a charge carrier doped into a Mott insulator
- Numerical approach to low-doping regime of the t-J model
- Quantum Dynamics of a Driven Correlated System Coupled to Phonons
- Bipolaron in the t-J model coupled to longitudinal and transverse quantum lattice vibrations
- Nonequilibrium propagation and decay of a bound pair in driven t-J models
- Effective approach to the Nagaoka regime of the two dimensional t-J model
Cited by in corpus (11)
- Exploration of doped quantum magnets with ultracold atoms
- Strong pairing in mixed dimensional bilayer antiferromagnetic Mott insulators
- Fractons from polarons
- Pairing of holes by confining strings in antiferromagnets
- Two holes in a two-dimensional quantum antiferromagnet: A variational study based on entangled-plaquette states
- Feshbach hypothesis of high-Tc superconductivity in cuprates
- Exact dynamics of two holes in two-leg antiferromagnetic ladders
- Omnipresent bound state of two holes in antiferromagnetic Bethe lattices
- Kinetic magnetism in the crossover between the square and triangular lattice Fermi-Hubbard models
- Local properties of the t-J model in a two-pole approximation within COM
- paces: Parallelized Application of Co-Evolving Subspaces, a method for computing quantum dynamics on GPUs