High-dimensional Bell test for a continuous variable state in phase space and its robustness to detection inefficiency
arXiv:1006.4012 · doi:10.1103/PhysRevA.83.022103
Abstract
We propose a scheme for testing high-dimensional Bell inequalities in phase space. High-dimensional Bell inequalities can be recast into the forms of a phase-space version using quasiprobability functions with the complex-valued order parameter. We investigate their violations for two-mode squeezed states while increasing the dimension of measurement outcomes, and finally show the robustness of high-dimensional tests to detection inefficiency.
8 pages, 2 figures; title and abstract changed, published version
References in corpus (7)
- Beating the channel capacity limit for linear photonic superdense coding
- Detection loophole in asymmetric Bell experiments
- Active one-way quantum computation with 2-photon 4-qubit cluster states
- Photon Number Statistics of Multimode Parametric Down-Conversion
- Testing quantum nonlocality by generalized quasiprobability functions
- Maximal violation of tight Bell inequalities for maximal high-dimensional entanglement
- Test of nonlocality for a continuos-variable state based on arbitrary number of measurement outcomes