Phase separation in t-J ladders
Stefan Rommer, Steven R. White (University of California, Irvine),, D. J. Scalapino (University of California, Santa Barbara)

TL;DR
This paper investigates phase separation in t-J ladders using DMRG, mapping the boundary across various ladder geometries and doping levels, and infers implications for the 2D t-J model.
Contribution
It provides a comprehensive analysis of phase separation boundaries in t-J ladders with different leg numbers and doping, using a direct measurement approach.
Findings
Phase separation boundary depends on J/t and doping levels.
Lowest J/t for phase separation in 2D t-J model is approximately 1.
Analysis includes ladders with up to six legs at low doping.
Abstract
The phase separation boundary of isotropic t-J ladders is analyzed using density matrix renormalization group techniques. The complete boundary to phase separation as a function of J/t and doping is determined for a chain and for ladders with two, three and four legs. Six-chain ladders have been analyzed at low hole doping. We use a direct approach in which the phase separation boundary is determined by measuring the hole density in the part of the system which contains both electrons and holes. In addition we examine the binding energy of multi-hole clusters. An extrapolation in the number of legs suggests that the lowest J/t for phase separation to occur in the two dimensional t-J model is J/t~1.
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Taxonomy
TopicsTheoretical and Computational Physics · Physics of Superconductivity and Magnetism · Quantum Chromodynamics and Particle Interactions
