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Equivalence of the variational matrix product method and the density matrix renormalization group applied to spin chains

机译：应用于旋转链的变分矩阵乘积法和密度矩阵重归一化组的等价性

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Jorge Dukelsky; Miguel A. Martin-Delgado; Nishino Tomotoshi; German Sierra;
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年度 1998
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正文语种 eng
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1. Equivalence of the variational matrix product method and the density matrix renormalization group applied to spin chains [J] . Dukelsky J., Nishino T., Sierra G., EPL . 1998,第4期

机译：应用于旋转链的变分矩阵乘积法和密度矩阵重归一化组的等价
2. Interaction-round-a-face density-matrix renormalization-group method applied to rotational-invariant quantum spin chains [J] . Tatsuaki W. Physical review, E. Statistical physics, plasmas, fluids, and related interdisciplinary topics . 2000,第3期

机译：旋转不变量子自旋链的交互圆面密度矩阵重整化组方法
3. Matrix-product-state comparison of the numerical renormalization group and the variational formulation of the density-matrix renormalization group [J] . Hamed Saberi, Andreas Weichselbaum, Jan von Delft Physical review . 2008,第3期

机译：数值重归一化组的矩阵乘积状态比较和密度矩阵重归一化组的变分公式
4. High Performance Computing for Eigenvalue Solver in Density-Matrix Renormalization Group Method: Parallelization of the Hamiltonian Matrix-Vector Multiplication [C] . Susumu Yamada, Masahiko Okumura, Masahiko Machida High Performance Computing for Computational Science - VECPAR 2008 . 2008

机译：密度矩阵重整化组方法中特征值求解器的高性能计算：哈密顿矩阵-矢量乘法的并行化
5. Density matrix renormalization group study of Y-junction spin systems. [D] . Guo, Haihui. 2008

机译：Y型结自旋系统的密度矩阵重整化分组研究。
6. Majorana zero modes and long range edge correlation in interacting Kitaev chains: analytic solutions and density-matrix-renormalization-group study [O] . Jian-Jian Miao, Hui-Ke Jin, Fu-Chun Zhang, -1

机译：相互作用的Kitaev链中的Majorana零模式和远程边缘相关性：解析解和密度矩阵重归一化组研究
7. Comment on “Equivalence of the variational matrix product method and the density matrix renormalization group applied to spin chains” by J. Dukelsky et al. [O] . I. P McCulloch, M Gulácsi 2003

机译：J.Dukelsky等人评论了“变分矩阵产品方法的等效性和密度矩阵重新定化组”。

Equivalence of the variational matrix product method and the density matrix renormalization group applied to spin chains

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