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Bases for Spin Systems and Qudits

机译:旋转系统和QUDITS的基础

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There is a growing interest these days for the field of quantum information and quantumcomputation (for which classical bits are replaced by qubits in dimension 2 and qudits in dimensiond). This field is at the crossing of mathematics, informatics and quantum physics. In this work, basesof relevance for spin systems with cyclic symmetry as well as for quantum information and quantumcomputation are discussed from the theory of angular momentum and group-theoretical methods.This approach is connected to the use of generalized Pauli matrices (in dimension d) arising from apolar decomposition of the group SU_2. Examples are given
机译:这些天数日期对量子信息和量子计算领域的兴趣日益增长(典型比特由维度2中的Qubits替换,并且在维度下QUBITS)。该领域是数学,信息学和量子物理学的交叉。在这项工作中,从角动量和组理论方法讨论了具有循环对称的旋转系统以及量子信息和量子计算的基准与量子信息和量子计算。该方法与广义Pauli矩阵的使用相连(在尺寸D)。由SU_2组的APOLAR分解产生。给出了例子

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