Magnetic phase diagram of the infinite-U Hubbard model with nearest- and next nearest-neighbor hoppings
We study the infinite-U Hubbard model on ladders of 2, 4 and 6 legs with nearest (t) and next-nearest (t') neighbor hoppings by means of the density-matrix renormalization group algorithm. In particular, we analyze the stability of the Nagaoka state for several values of t' when we vary th...
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Veröffentlicht in: | arXiv.org 2019-05 |
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Format: | Artikel |
Sprache: | eng |
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Zusammenfassung: | We study the infinite-U Hubbard model on ladders of 2, 4 and 6 legs with nearest (t) and next-nearest (t') neighbor hoppings by means of the density-matrix renormalization group algorithm. In particular, we analyze the stability of the Nagaoka state for several values of t' when we vary the electron density \((\rho)\) from half-filling to the low-density limit. We build the two-dimensional phase diagram, where the fully spin-polarized and paramagnetic states prevail. We find that the inclusion of a non-frustrating next nearest neighbor hopping stabilizes the fully spin-polarized phase up until |t'/t|=0.5. Surprisingly, for this value of t', the ground state is fully spin-polarized for almost any electron density 1 \(\gtrsim \rho \gtrsim\) 0, connecting the Nagaoka state to itinerant ferromagnetism at low density. Also, we find that the previously found checkerboard insulator phase at t'=0 and \(\rho\)=0.75 is unstable against t'. |
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ISSN: | 2331-8422 |
DOI: | 10.48550/arxiv.1905.05838 |