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- W2969835103 abstract "Matrix product state (MPS) belongs to the most important mathematical models in, for example, condensed matter physics and quantum information sciences. However, to realize an $N$-qubit MPS with large $N$ and large entanglement on a quantum platform is extremely challenging, since it requires high-level qudits or multi-body gates of two-level qubits to carry the entanglement. In this work, an efficient method that accurately encodes a given MPS into a quantum circuit with only one- and two-qubit gates is proposed. The idea is to construct the unitary matrix product operators that optimally disentangle the MPS to a product state. These matrix product operators form the quantum circuit that evolves a product state to the targeted MPS with a high fidelity. Our benchmark on the ground-state MPS's of the strongly-correlated spin models show that the constructed quantum circuits can encode the MPS's with much fewer qubits than the sizes of the MPS's themselves. This method paves a feasible and efficient path to realizing quantum many-body states and other MPS-based models as quantum circuits on the near-term quantum platforms." @default.
- W2969835103 created "2019-08-29" @default.
- W2969835103 creator A5045663679 @default.
- W2969835103 date "2019-08-21" @default.
- W2969835103 modified "2023-09-25" @default.
- W2969835103 title "Efficient Encoding of Matrix Product States into Quantum Circuits of One- and Two-Qubit Gates" @default.
- W2969835103 hasPublicationYear "2019" @default.
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