Add to ORKGWe consider the problem of characterizing the set of input-output correlations that can be generated by an arbitrarily given quantum measurement. Our main result is to provide a closed-form, full characterization of such a set for any qubit measurement, and to discuss its geometrical interpretation. As applications, we further specify our results to the cases of real and complex symmetric, informationally complete measurements and mutually unbiased bases of a qubit, in the presence of isotropic noise. Our results provide the optimal device-independent tests of quantum measurements
This letter generalizes the expression for the average square fidelity of single qubits, as describe...
The colored objects -- quarks and gluons -- being confined in a small volume $V\sim R_0^3,$ $R_0\sim...
In 1924 David Hilbert conceived a paradoxical tale involving a hotel with an infinite number of room...
In this paper, we extend the critical approach of Boyer-Kassem et al. (Boyer-Kassem, Thomas, Duchêne...
Introduction/purpose: The problem of quantum corrections to propagators in Quantum Electrodynamics (...
A general scheme to seek for the relations between entanglement and bservables is proposed in princi...
Probability measures (quasi probability mass), given in the form of integrals of Wigner function ove...
We propose a mean-field approach to the Duffing oscillator to construct perturbatively the bounded o...
We give a simple way of characterising the average fidelity between a unitary and a general operatio...
Quantum error correction and symmetry arise in many areas of physics, including many-body systems, m...
We illustrate the general scheme of the Sum Rule (SR) method using 2D Quantum Harmonic Oscillator (2...
We describe a simple method for certifying that an experimental device prepares a desired quantum st...
We derive exact closed-form expressions for several sums leading to hyperbolic functions and discuss...
The hypothesis testing problem of two quantum states is treated. We show a new inequality between th...
In this research we describe effective Hamiltonian theory and apply this theory to the calculation o...
This letter generalizes the expression for the average square fidelity of single qubits, as describe...
The colored objects -- quarks and gluons -- being confined in a small volume $V\sim R_0^3,$ $R_0\sim...
In 1924 David Hilbert conceived a paradoxical tale involving a hotel with an infinite number of room...
In this paper, we extend the critical approach of Boyer-Kassem et al. (Boyer-Kassem, Thomas, Duchêne...
Introduction/purpose: The problem of quantum corrections to propagators in Quantum Electrodynamics (...
A general scheme to seek for the relations between entanglement and bservables is proposed in princi...
Probability measures (quasi probability mass), given in the form of integrals of Wigner function ove...
We propose a mean-field approach to the Duffing oscillator to construct perturbatively the bounded o...
We give a simple way of characterising the average fidelity between a unitary and a general operatio...
Quantum error correction and symmetry arise in many areas of physics, including many-body systems, m...
We illustrate the general scheme of the Sum Rule (SR) method using 2D Quantum Harmonic Oscillator (2...
We describe a simple method for certifying that an experimental device prepares a desired quantum st...
We derive exact closed-form expressions for several sums leading to hyperbolic functions and discuss...
The hypothesis testing problem of two quantum states is treated. We show a new inequality between th...
In this research we describe effective Hamiltonian theory and apply this theory to the calculation o...
This letter generalizes the expression for the average square fidelity of single qubits, as describe...
The colored objects -- quarks and gluons -- being confined in a small volume $V\sim R_0^3,$ $R_0\sim...
In 1924 David Hilbert conceived a paradoxical tale involving a hotel with an infinite number of room...