Certification of the maximally entangled state using non-projective measurements
arXiv:2210.14099 · doi:10.1103/PhysRevA.107.032408
Abstract
In recent times, device-independent certification of quantum states has been one of the intensively studied areas in quantum information. However, all such schemes utilise projective measurements which are practically difficult to generate. In this work, we consider the one-sided device-independent (1SDI) scenario, and propose a self-testing scheme for the two-qubit maximally entangled state using non-projective measurements, in particular, three three-outcome extremal POVM's. We also analyse the robustness of our scheme against white noise.
Some typos from the PRA version are corrected!
References in corpus (8)
- Steering, Entanglement, Nonlocality, and the EPR Paradox
- Experimental criteria for steering and the Einstein-Podolsky-Rosen paradox
- Robust Self Testing of the Singlet
- Sum-of-squares decompositions for a family of CHSH-like inequalities and their application to self-testing
- Quantum networks self-test all entangled states
- Self-testing of multipartite GHZ states of arbitrary local dimension with arbitrary number of measurements per party
- Certification of incompatible measurements using quantum steering
- Device-independent certification of maximal randomness from pure entangled two-qutrit states using non-projective measurements
Cited by in corpus (5)
- Distrustful quantum steering
- Network quantum steering enables randomness certification without seed randomness
- Witnessing network steerability of every bipartite entangled state without inputs
- Almost device-independent certification of GME states with minimal measurements
- Topologically noise robust network steering without inputs