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The work tackles a practical bottleneck in characterizing quantum hardware: learning a system's Hamiltonian at Heisenberg-limited precision without ultra-short control pulses. For logarithmically sparse Hamiltonians, the authors show the optimal 1/ε scaling in total evolution time holds under any constant minimum evolution time, which matters for experimental platforms with limited control bandwidth. Readers should weigh this as a theoretical result whose gains depend on sparsity assumptions and on how well the auxiliary-operation scheme performs on real devices.
Surse care acoperăQuantum Zeitgeist, Quantum Frontiers, arXiv
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Sparse Hamiltonians can be learned with slower quantum controls

Quantum Zeitgeist5 min de cititArticolul și perspectiva sunt în engleză.

Learning the underlying Hamiltonians of quantum systems, even sparse ones, can achieve Heisenberg-limited accuracy—without requiring arbitrarily short control pulses.

Researchers at the Korea Advanced Institute of Science and Technology have demonstrated Heisenberg-limited Hamiltonian learning without relying on access to arbitrarily short-time dynamics, a previously critical requirement for efficient quantum system characterization. The work introduces a framework where queries to a quantum system’s dynamics have a minimum duration of time T, yet still achieve optimal scaling for learning the system’s Hamiltonian. For logarithmically sparse Hamiltonians, the algorithm achieves the information-theoretically optimal 1/ε scaling in total evolution time for any arbitrary constant minimum evolution time T. The results reveal that high-bandwidth, ultra-short…

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