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Quantum phase diagram of spin-1 J_1-J_2 Heisenberg model on the square lattice: An infinite projected entangled-pair state and density matrix renormalization group study

机译:自旋1 J_1-J_2 Heisenberg模型在方格上的量子相图:无限投影纠缠对状态和密度矩阵重归一化组研究

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摘要

We study the spin-1 Heisenberg model on the square lattice with the antiferromagnetic nearest-neighbor J_1 and the next-nearest-neighbor J_2 couplings by using the infinite projected entangled-pair state (iPEPS) ansatz and the density matrix renormalization group (DMRG) calculation. The iPEPS simulation, which studies the model directly in the thermodynamic limit, finds a crossing of the ground state from the Neel magnetic state to the stripe magnetic state at J_2/_1 ≈ 0.549, showing a direct phase transition. In the finite-size DMRG calculation on the cylinder geometry up to the cylinder width L_y = 10, we find that around the same critical point the Neel and the stripe orders are strongly suppressed, which implies the absence of an intermediate phase. Both calculations identify that the stripe order comes with a first-order transition at J_2/J_1 ≈ 0.549. Our results indicate that unlike the spin-1 /2 J_1-J_2 square model, quantum fluctuations in the spin-1 model may not be strong enough to stabilize an intermediate nonmagnetic phase.
机译:我们通过使用无限投影纠缠对状态(iPEPS)ansatz和密度矩阵重归一化组(DMRG),研究具有反铁磁最近邻J_1和次近邻J_2耦合的方格上的spin-1 Heisenberg模型。计算。 iPEPS仿真直接在热力学极限条件下研究模型,发现基态从Neel磁态到条带磁态的交点为J_2 / _1≈0.549,表明存在直接相变。在直至圆柱宽度L_y = 10的圆柱几何形状的有限大小DMRG计算中,我们发现在相同的临界点附近,尼尔和条纹阶数被强烈抑制,这意味着没有中间相。两种计算都确定条带顺序在J_2 / J_1≈0.549处具有一阶跃迁。我们的结果表明,与spin-1 / 2 J_1-J_2正方形模型不同,spin-1模型中的量子涨落可能不足以稳定中间非磁性相。

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  • 来源
    《Physical review》 |2018年第18期|184436.1-184436.8|共8页
  • 作者单位

    Department of Physics and Astronomy, California Slate University, Northridge, California 91330, USA;

    Departement de Physique and Institut Quantique, Universite de Sherhrooke, Quebec, Canada J IK 2R1;

    Department of Physics, Beiltang University, Beijing 100191, China;

    Department of Physics and Astronomy, California Slate University, Northridge, California 91330, USA;

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