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首页> 外文期刊>Physical Review, A. Atomic, molecular, and optical physics >Density-matrix renormalization-group study of entanglement and entropy in an antiferromagnetic Heisenberg spin chain with domain walls
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Density-matrix renormalization-group study of entanglement and entropy in an antiferromagnetic Heisenberg spin chain with domain walls

机译:带域壁的反铁磁海森堡自旋链的纠缠和熵的密度矩阵重整化组研究

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摘要

By using the method of density-matrix renormalization-group theory, the ground-state entanglement in the spin-1/2 isotropic antiferromagnetic Heisenberg chain is studied when there are domain walls generated by a boundary magnetic field. It is found that the pairwise entanglement of odd-bond two qubits decreases and even-bond two qubits increases to stable values alternately when the magnetic field increases. The pairwise entanglement of odd bond can be equal to that of even bond for a suitable value of the magnetic field. When the magnetic field increases further, the entanglement of even bond can be larger than that of odd bond. The entanglement entropy increases and then almost saturates as the number of spin sites increases. Due to the domain walls, the entanglement entropy of even bond decreases to a minimum value and then increases as the magnetic field increases.
机译:利用密度矩阵重归一化群论的方法,研究了自旋1/2各向同性反铁磁海森堡链中的基态纠缠,当边界磁场产生畴壁时。发现当磁场增加时,奇数键合的两个量子位的成对纠缠减小而偶数键合的两个量子位的成对缠结交替地增加至稳定值。对于合适的磁场值,奇数键的成对纠缠可以等于偶数键的成对纠缠。当磁场进一步增大时,偶数键的纠缠可能大于奇数键的纠缠。随着自旋位点数量的增加,纠缠熵增加,然后几乎饱和。由于畴壁,偶数键的纠缠熵减小到最小值,然后随着磁场的增加而增大。

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