Mapping coherence in measurement via full quantum tomography of a hybrid optical detector

Abstract

Quantum states and measurements exhibit wave-like --- continuous, or particle-like --- discrete, character. Hybrid discrete-continuous photonic systems are key to investigating fundamental quantum phenomena, generating superpositions of macroscopic states, and form essential resources for quantum-enhanced applications, e.g. entanglement distillation and quantum computation, as well as highly efficient optical telecommunications. Realizing the full potential of these hybrid systems requires quantum-optical measurements sensitive to complementary observables such as field quadrature amplitude and photon number. However, a thorough understanding of the practical performance of an optical detector interpolating between these two regions is absent. Here, we report the implementation of full quantum detector tomography, enabling the characterization of the simultaneous wave and photon-number sensitivities of quantum-optical detectors. This yields the largest parametrization to-date in quantum tomography experiments, requiring the development of novel theoretical tools. Our results reveal the role of coherence in quantum measurements and demonstrate the tunability of hybrid quantum-optical detectors.

7 pages, 3 figures

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Cited by in corpus (7)

• Observing optical coherence across Fock layers with weak-field homodyne detectors
• Recursive quantum detector tomography
• Tomography of a multimode quantum black box
• Positive Operator-Valued Measure reconstruction of a beam-splitter tree based photon-number-resolving detector
• Effect of the heralding detector properties on the conditional generation of single-photon states
• Balanced homodyne detection with on-off detector systems: Observable nonclassicality criteria
• Efficiencies of Quantum Optical Detectors