Approaching optimal entangling collective measurements on quantum computing platforms
arXiv:2205.15358 · doi:10.1038/s41567-022-01875-7
Abstract
Entanglement is a fundamental feature of quantum mechanics and holds great promise for enhancing metrology and communications. Much of the focus of quantum metrology so far has been on generating highly entangled quantum states that offer better sensitivity, per resource, than what can be achieved classically. However, to reach the ultimate limits in multi-parameter quantum metrology and quantum information processing tasks, collective measurements, which generate entanglement between multiple copies of the quantum state, are necessary. Here, we experimentally demonstrate theoretically optimal single- and two-copy collective measurements for simultaneously estimating two non-commuting qubit rotations. This allows us to implement quantum-enhanced sensing, for which the metrological gain persists for high levels of decoherence, and to draw fundamental insights about the interpretation of the uncertainty principle. We implement our optimal measurements on superconducting, trapped-ion and photonic systems, providing an indication of how future quantum-enhanced sensing networks may look.
6.5 pages, published version
References in corpus (11)
- Nonlinear atom interferometer surpasses classical precision limit
- Optimal Quantum Phase Estimation
- Scalable Spin Squeezing for Quantum-Enhanced Magnetometry with Bose-Einstein Condensates
- Optimum mixed-state discrimination for noisy entanglement-enhanced sensing
- Multiparameter Quantum Metrology of Incoherent Point Sources: Towards Realistic Superresolution
- On superresolution imaging as a multiparameter estimation problem
- Sensitive single-photon test of extended quantum theory with 2D hexagonal boron nitride
- Quantum sensors for dynamical tracking of chemical processes
- Experimentally reducing the quantum measurement back-action in work distributions by a collective measurement
- Minimizing back-action through entangled measurements
- The gap persistence theorem for quantum multiparameter estimation
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