Fragmented Cooper pair condensation in striped superconductors
arXiv:2202.05850 · doi:10.1103/PhysRevLett.129.177001
Abstract
Condensation of bosons in Bose-Einstein condensates or Cooper pairs in superconductors refers to a macroscopic occupation of a few single- or two-particle states. A condensate is called "fragmented" if not a single, but multiple states are macroscopically occupied. While fragmentation is known to occur in particular Bose-Einstein condensates, we propose that fragmentation naturally takes place in striped superconductors. To this end, we investigate the nature of the superconducting ground state realized in the two-dimensional -- model. In the presence of charge density modulations, the condensate is shown to be fragmented and composed of partial condensates located on the stripes. The fragments of the condensates hybridize to form an extended macroscopic wave function across the system. The results are obtained from evaluating the singlet-pairing two-particle density matrix of the ground state on finite cylinders computed via the density matrix renormalization group (DMRG) method. Our results shed light on the intricate relation between stripe order and superconductivity in systems of strongly correlated electrons.
5 pages, 6 figures
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- Strongly-overdoped LaSrCuO: Evidence for Josephson-coupled grains of strongly-correlated superconductor
- Global Phase Diagram of D-wave Superconductivity in the Square-Lattice Model
- Phase Diagram, -Wave Superconductivity, and Pseudogap of the -- Model at Finite Temperature
- Sign structure of the -- model and its physical consequences
- Observation of emergent scaling of spin-charge correlations at the onset of the pseudogap
- Fragmented superconductivity in the Hubbard model as solitons in Ginzburg-Landau theory
- Charge Stripe Manipulation of Superconducting Pairing Symmetry Transition
- Tuning competition between charge order and superconductivity in the square-lattice -- model
- Superfluid dome in the spatially modulated two-dimensional XY model
- Odd-frequency superfluidity from a particle-number-conserving perspective