Coexistence of Superconductivity and Antiferromagnetism in the Hubbard model for cuprates
ORAL
Abstract
Antiferromagnetism and d-wave superconductivity are the most important competing ground-state phases of cuprate superconductors.
Using cellular dynamical mean-field theory (CDMFT) for the Hubbard model, we revisit the question of the coexistence and competition of these phases in the one-band Hubbard model with realistic band parameters and interaction strengths. Using an exact diagonalization solver, we improve on previous works with a more complete bath parametrization which is carefully chosen to grant the maximal possible freedom to the hybridization function for a given number of bath orbitals. Compared with previous incomplete parametrizations, this general bath parametrization shows that the range of microscopic coexistence of superconductivity and antiferromagnetism is reduced for NCCO and confined to electron-doping with parameters relevant for hole-doped YBCO and LSCO.
Using cellular dynamical mean-field theory (CDMFT) for the Hubbard model, we revisit the question of the coexistence and competition of these phases in the one-band Hubbard model with realistic band parameters and interaction strengths. Using an exact diagonalization solver, we improve on previous works with a more complete bath parametrization which is carefully chosen to grant the maximal possible freedom to the hybridization function for a given number of bath orbitals. Compared with previous incomplete parametrizations, this general bath parametrization shows that the range of microscopic coexistence of superconductivity and antiferromagnetism is reduced for NCCO and confined to electron-doping with parameters relevant for hole-doped YBCO and LSCO.
*This work has been supported by the Natural Sciences and Engineering Research Council of Canada (NSERC) under grants RGPIN-2014-04584 and RGPIN-2015-05598, the Canada First Research Excellence Fund, by the Research Chair in the Theory of Quantum Materials and by FRQNT (Quebec). Computing resources were provided by Compute Canada and Calcul Quebec.
–
Presenters
-
Alexandre Foley
- Universite de Sherbrooke
- Institut quantique, RQMP, Université de Sherbrooke