Induced Order in Nonequivalent Two-Leg Hubbard Ladder
From MaRDI portal
Publication:3656947
DOI10.1143/PTP.122.943zbMATH Open1181.82083arXiv0903.1697MaRDI QIDQ3656947
Could not fetch data.
Publication date: 14 January 2010
Published in: Progress of Theoretical Physics (Search for Journal in Brave)
Abstract: Motivated by the presence of different orders in multilayered high-temperature superconductors, we examine a model consisting of nonequivalent two Hubbard chains coupled by interchain hopping by using the density-matrix renormalization group (DMRG) and a mean-field theory. As an example, we consider a system with noninteracting chain without order and a Hubbard chain with strong spin-density-wave correlation. We find that the magnitude of the interchain hopping controls the strength of induced order as well as that of original order and its fluctuation. It is also found that the induced order decreases with increasing the magnitude of the original order. Implications to the multilayered system are discussed.
Full work available at URL: https://arxiv.org/abs/0903.1697
Could not fetch data.
Statistical mechanics of superconductors (82D55) Renormalization group methods in equilibrium statistical mechanics (82B28)
Recommendations
- Effect of hopping anisotropy on the \(d\)-wave pairing in the Hubbard model: from two-leg ladder to square lattice π π
- Absence of orderings in Hubbard models π π
- SPIN GAPLESS BOND-ORDERED PHASE IN THE EXTENDED HUBBARD CHAIN WITH SPIN-DEPENDENT REPULSION π π
- Twisted-order parameter applied to dimerized ladders π π
- Symmetry Classes of Spin and Orbital Ordered States in a t2g Hubbard Model on a Two-Dimensional Square Lattice π π
- The staggered charge-order phase of the extended Hubbard model in the atomic limit π π
- Stripe order in the underdoped region of the two-dimensional Hubbard model π π
This page was built for publication: Induced Order in Nonequivalent Two-Leg Hubbard Ladder
Report a bug (only for logged in users!)Click here to report a bug for this page (MaRDI item Q3656947)