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Variational Cluster Approximation combined with Dynamical Density-Matrix Renormalization Group Method

机译:变分聚类近似与动态密度矩阵重整化群方法相结合

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摘要

Motivated by the recent progress [1] of the variational cluster approximation method (VCA [2]) based on the self-energy functional theory (SFT [3]), we use the dynamical density-matrix renormalization group method (DDMRG [4]) to compute the Green's function of variational cluster. We rst apply this approach to the one-dimensional Hub-bard model. We then discuss the size dependence of the variational cluster, and compare our results with another method including Bethe ansatz solution, and direct calculation using DDMRG. Next, we calculate the staggered magnetic moment in the weakly coupled one-dimensional Hubbard chains. The calculation results are compared with the results of quantum Monte Carlo method for the weakly coupled one-dimensional Heisen-berg model [5]. We also present the one-particle excitation spectra for the weakly coupled one-dimensional Hubbard model at half- lling, and discuss the crossover from the excitation characterized by the spin-charge separation to the dispersion of the antiferromagnetic state.
机译:基于基于自能函数理论(SFT [3])的变分簇近似方法(VCA [2])的最新进展[1],我们使用了动态密度矩阵重归一化群方法(DDMRG [4])。 )以计算变分簇的格林函数。我们首先将此方法应用于一维Hub-bard模型。然后,我们讨论变分簇的大小依赖性,并将我们的结果与另一种方法(包括Bethe ansatz解决方案)以及使用DDMRG的直接计算进行比较。接下来,我们计算弱耦合的一维Hubbard链中的交错磁矩。将计算结果与弱耦合一维Heisen-berg模型的量子蒙特卡罗方法的结果进行比较[5]。我们还将在半衰期中给出弱耦合一维Hubbard模型的单粒子激发光谱,并讨论从以自旋电荷分离为特征的激发到反铁磁态分散的交叉。

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  • 来源
    《物性研究》 |2011年第6期|p.646|共1页
  • 作者单位

    Computational Condensed Matter Physics Laboratory, RIKEN ASI, 2-1, Hirosawa, Wako-shi, Saitama, 351-0198, Japan;

    Institut fuer Theoretische Physik, Leibniz Universtaet Hannover, Appelstrasse 2, D-30167 Hannover, Germany;

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