Hubbard ladders at small revisited
arXiv:2007.00661 · doi:10.1103/PhysRevB.102.115136
Abstract
We re-examine the zero temperature phase diagram of the two-leg Hubbard ladder in the small limit, both analytically and using density-matrix renormalization group (DMRG). We find a ubiquitous Luther-Emery phase, but with a crossover in behavior at a characteristic interaction strength, ; for , there is a single emergent correlation length , characterizing the gapped modes of the system, but for there is a hierarchy of length scales, differing parametrically in powers of , reflecting a two-step renormalization group flow to the ultimate fixed point. Finally, to illustrate the versatility of the approach developed here, we sketch its implications for a half-filled triangular lattice Hubbard model on a cylinder, and find results in conflict with inferences concerning the small phase from recent DMRG studies of the same problem.
13+4 pages, 7+5 figures
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