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Effects of Dynamical Decoupling and Pulse-level Optimizations on IBM Quantum Computers
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Currently available quantum computers are prone to errors. Circuit optimization and error mitigation methods are needed to design quantum circuits to achieve better fidelity when executed on NISQ hardware. Dynamical decoupling (DD) is generally used to suppress the decoherence error and different DD strategies have been proposed. Moreover, the circuit fidelity can be improved by pulse-level optimization, such as creating hardware-native pulse-efficient gates. This paper implements all the popular DD sequences and evaluates their performances on IBM quantum chips with different characteristics for various well-known quantum applications. Also, we investigate combining DD with pulse-level optimization method and apply them to QAOA to solve Max-Cut problem. Based on the experimental results, we found that DD can be a benefit for only certain types of quantum algorithms, while the combination of DD and pulse-level optimization methods always has a positive impact. Finally, we provide several guidelines for users to learn how to use these noise mitigation methods to build circuits for quantum applications with high fidelity on IBM quantum computers.
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Cited by 3 Pith papers
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Quantum Utility in Simulating the Real-time Dynamics of the Fermi-Hubbard Model using Superconducting Quantum Computers
A 104-qubit IBM quantum computer simulates the 1D Fermi-Hubbard model's staggered-magnetization dynamics with constant-depth Trotter circuits, matching MPS-TDVP up to time 4 but not at later times.
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Crosstalk-Robust Dynamical Decoupling for Bipartite-Topology Quantum Processors
Staggered pulse timing makes standard dynamical-decoupling sequences robust to static ZZ crosstalk on two-colorable qubit topologies, with several-fold slower fidelity decay on fixed-coupler IBM processors.
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Quantum Utility-Scale Error Mitigation for Quantum Quench Dynamics in Heisenberg Spin Chains
On IBM quantum processors, self-mitigation corrects noisy Trotterized quench dynamics of Heisenberg spin chains (up to 104 qubits, over 3,000 CNOT gates) more accurately and stably than zero-noise extrapolation.
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