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Ground-state study of the spin-1 bilinear-biquadratic Heisenberg model on the triangular lattice using tensor networks

机译:使用张量网络对三角格的旋转1双线性高等教育高等教格模型的地面研究

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Making use of infinite projected entangled pair states, we investigate the ground-state phase diagram of the nearest-neighbor spin-1 bilinear-biquadratic Heisenberg model on the triangular lattice. In agreement with previous studies, we find the ferromagnetic, 120 degrees magnetically ordered, ferroquadrupolar and antiferroquadrupolar phases, and confirm that all corresponding phase transitions are first order. Moreover, we provide an accurate estimate of the location of the ferroquadrupolar to 120 degrees magnetically ordered phase transition, thereby fully establishing the phase diagram. Also, we do not encounter any signs of the existence of a quantum paramagnetic phase. In particular, contrary to the equivalent square lattice model, we demonstrate that on the triangular lattice the one-dimensional Haldane phase does not reach all the way up to the two-dimensional limit. Finally, we investigate the possibility of an intermediate partially magnetic partially quadrupolar phase close to theta = pi/2, and we show that, also contrary to the square lattice case, this phase is not present on the triangular lattice.
机译:利用无限的投射纠缠对状态中,我们探讨的三角格子的近邻自旋为1双线性四次海森堡模型的基态相图。与以前的研究相一致,我们发现铁,120度磁有序,ferroquadrupolar和antiferroquadrupolar阶段,并确认所有相应的相变是一阶。此外,我们所提供的ferroquadrupolar到120度磁有序相变的位置的精确估计,从而充分建立的相图。此外,我们还没有遇到一个量子顺相的存在的任何迹象。特别是,违背了等价正方形格子模型,我们证明了在三角晶格的一维霍尔丹阶段没有达到一路攀升到二维限制。最后,我们研究的中间部分磁四极部分相接近THETA = pi / 2之间的可能性,我们显示,也违背了正方形格子的情况下,这个相不是存在于三角晶格。

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