One hole in the two-leg t-J ladder and adiabatic continuity to the non-interacting limit
arXiv:1502.04403 · doi:10.1103/PhysRevLett.115.056401
Abstract
We have carried out density-matrix-renormalization group (DMRG) calculations for the problem of one doped hole in a two-leg ladder. Recent studies have concluded that exotic "Mott" physics --- arising from the projection onto the space of no double-occupied sites --- is manifest in this model system, leading to charge localization and a new mechanism for charge modulation. In contrast, we show that there is no localization and that the charge density modulation arises when the minimum in the quasiparticle dispersion moves away from . Although singular changes in the quasiparticle dispersion do occur as a function of model parameters, all the DMRG results can be qualitatively understood from a non-interacting "band-structure" perspective.
4 pages, 3 figures, plus another 4 pages of supplementary material, with 6 figures
References in corpus (5)
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- Spectral Function for the S=1 Heisenberg Antiferromagetic Chain
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- Matrix product state recursion methods for strongly correlated quantum systems
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- Continuous transition from a Landau quasiparticle to a neutral spinon
- Lifshitz transition in the phase diagram of two-leg - ladder systems at low filling
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- Localized dopant motion across the 2D Ising phase transition
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