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PRECISION-PRESERVING QUBIT REDUCTION BASED ON SPATIAL SYMMETRIES IN FERMIONIC SYSTEMS

机译:基于FEMIONIC系统的空间对称的精确保存量子平衡

摘要

Systems and techniques that facilitate precision-preserving qubit reduction based on spatial symmetries in fermionic systems are provided. In one or more embodiments, a symmetry component can generate a diagonalized second quantization representation of a spatial point group symmetry operation. The spatial point group symmetry operation can be associated with a molecule (e.g., a geometrical rotation, reflection, and/or inversion of a physical molecule that results in a new molecular orientation that is substantially the same as the original molecular orientation). In one or more embodiments, a transformation component can convert the diagonalized second quantization representation into a single Pauli string. In one or more embodiments, a tapering component can taper off qubits in a computational quantum algorithm that models properties of the molecule, based on the single Pauli string. Various embodiments can thus leverage geometrical spatial symmetries of a molecule to reduce a number of qubits needed to simulate the molecule.
机译:提供了基于FEMIOMIC系统中的空间对称的促进精确保护QUBBIT减少的系统和技术。在一个或多个实施例中,对称组件可以生成空间点组对称操作的对角化的第二量化表示。空间点组对称性操作可以与分子(例如,几何旋转,反射和/或物理分子的反射和/或反转相关联,所述物理分子导致与原始分子取向基本相同的新分子取向)。在一个或多个实施例中,变换分量可以将对角线化的第二量化表示转换为单个Pauli串。在一个或多个实施例中,锥形分量可以基于单个Pauli串模拟分子的性质的计算量子算法中的Qubbits。因此,各种实施例可以利用分子的几何空间对称以减少模拟分子所需的许多QBBits。

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