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Efficient reduction of resources for simulation of fermion Hamiltonians on quantum hardware

机译:在量子硬件上有效减少用于模拟费米子哈密顿量的资源

摘要

PROBLEM TO BE SOLVED: To provide a method and system for reducing the number of qubits required on a quantum computer. The technology relates to reducing the number of qubits required on a quantum computer. Fermion systems are characterized with respect to the Hamiltonian. The fermion system includes a fermion and a fermion mode, and the total number of fermion modes is 2M. The Hamiltonian has a parity symmetry encoded by the upward spin and downward spin parity operators (1005). The fermion modes are sorted (1010) so that the first half of the 2M mode corresponds to an upward spin and the second half of the 2M mode corresponds to a downward spin. A fermion-to-qubit mapping that transforms the parity operator into a first single qubit-Pauli operator on qubit M and a second single qubit-Pauli operator on qubit 2M Utilizing this, the Hamiltonian and the parity operator are transformed (1015). The qubit M acted on by the first single qubit Pauli operator and the qubit 2M acted on by the second single qubit Pauli operator are removed (1020). [Selection] FIG.
机译:要解决的问题:提供一种减少量子计算机所需的量子位数量的方法和系统。该技术涉及减少量子计算机上所需的量子位数量。费米子系统的特征在于哈密顿量。费米子系统包括费米子和费米子模式,费米子模式的总数为2M。哈密​​顿量具有由向上旋转和向下旋转的奇偶校验算子(1005)编码的奇偶对称性。费米子模式被分类(1010),使得2M模式的前半部分对应于向上旋转,而2M模式的后半部分对应于向下旋转。费米子到量子位的映射,将奇偶校验运算符转换为qubit M上的第一个单个qubit-Pauli运算符,并转换为qubit 2M上的第二个单个qubit-Pauli运算符。利用此变换,转换了Hamiltonian和奇偶校验算符(1015)。去除由第一单个量子位Pauli算子作用的量子位M和由第二单个量子位Pauli算子作用的量子位2M(1020)。 [选择]

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