2017
Stripe order in the underdoped region of the two-dimensional Hubbard model
Abstract: † These authors contributed equally to the calculations in this work.Competing inhomogeneous orders are a central feature of correlated electron materials including the high-temperature superconductors. The twodimensional Hubbard model serves as the canonical microscopic physical model for such systems. Multiple orders have been proposed in the underdoped part of the phase diagram, which corresponds to a regime of maximum numerical difficulty. By combining the latest numerical methods in exhaustive simulations…
View preprint versions
Search citation statements
Paper Sections
Select...
530
146
25
11
Citation Types
43
465
3
0
Year Published
2015
2026
Publication Types
Select...
506
147
6
3
Relationship
55
607
Authors
Journals
Cited by 636 publications
(511 citation statements)
References 72 publications
43
465
3
0
“…The hole density are represented by green circles. As expected, we observe the well-known stripe structure [38] of an oscillating charge density, combined with incommensurate antiferromagnetism. The charge oscillation is edge-centered at the top and bottom of the lattice, but appears to be site-centered in the middle.…”
Section: Resultssupporting
confidence: 88%
“…The hole density are represented by green circles. As expected, we observe the well-known stripe structure [38] of an oscillating charge density, combined with incommensurate antiferromagnetism. The charge oscillation is edge-centered at the top and bottom of the lattice, but appears to be site-centered in the middle.…”
Section: Resultssupporting
confidence: 88%
“…As expected theoretically from the LE liquid, we find the relation K c K sc = 1 holds within the numerical uncertainty. This is in sharp contrast to previous studies [3,5] without NNN electron hopping term, i.e., t = 0, where the "filled" stripes persist in the limit L x = ∞ while a quasi-long-range superconducting correlation is absent. It is however consistent with recent DMRG re- sults from the lightly doped t-J model on 4-leg cylinders with "half-filled" charge stripes [13].…”
contrasting
confidence: 99%
“…1A) and antiferromagnetic ordering with a modulation of wavelength l = 2/d (i.e., l = 1/6). Consistent with Hartree-Fock calculations (17)(18)(19) and previous numerical studies (3,5), these charge stripes carry a wave vector Q = 2pd and so there is one doped hole per unit cell (Fig. 1A); this state is referred to as "filled" stripes.…”
Section: Principal Resultssupporting
confidence: 78%
“…5, which represents a CuO 2 plane consisting of regions of uniform d -wave SC and regions with the stripe orders. This is the sort of structure expected when two-phase coexistence is frustrated either by disorder or long-range interactions 3,4 , and is consistent with recent numerical studies that find near degeneracy between SC and stripe state 46,47 . This picture also provides a plausible explanation for the seemingly contradictory CDW results on x = 0.12 LSCO, where the CDW peak intensity increases (ref.…”
Section: Discussionsupporting
confidence: 90%
