Bound entanglement in the magic simplex of two--qutrits
arXiv:0804.1525 · doi:10.1103/PhysRevA.78.014303
Abstract
We investigate the entanglement properties of a three--parameter family of states that are part of the magic simplex of two qutrits, which is a simplex of states that are mixtures of maximally entangled two--qutrit Bell states. Using entanglement witnesses we reveal large regions of bound entangled and separable states.
7 pages, 3 figures
References in corpus (16)
- Separability Criterion for Density Matrices
- Separability of Mixed States: Necessary and Sufficient Conditions
- Separability criterion and inseparable mixed states with positive partial transposition
- Mixed-state entanglement and distillation: is there a ``bound'' entanglement in nature?
- Bell Inequalities and the Separability Criterion
- Information-theoretic aspects of quantum inseparability of mixed states
- Entanglement Measures under Symmetry
- Characterizing Entanglement
- Bound entanglement can be activated
- An improved bound on distillable entanglement
- A Geometric Picture of Entanglement and Bell Inequalities
- The state space for two qutrits has a phase space structure in its core
- A special simplex in the state space for entangled qudits
- The geometry of bipartite qutrits including bound entanglement
- Optimal Entanglement Witnesses for Qubits and Qutrits
- Geometric entanglement witnesses and bound entanglement
Cited by in corpus (17)
- Geometry of the generalized Bloch sphere for qutrits
- Entanglement or separability: The choice of how to factorize the algebra of a density matrix
- Entanglement witnesses and geometry of entanglement of two--qutrit states
- Quantum Entanglement Initiated Super Raman Scattering
- Bound entangled states fit for robust experimental verification
- Detection and typicality of bound entangled states
- A geometric comparison of entanglement and quantum nonlocality in discrete systems
- Quantitative bound entanglement in two-qutrit states
- A simplex of bound entangled multipartite qubit states
- Characterizing entanglement with geometric entanglement witnesses
- John Bell and the Nature of the Quantum World
- A general dichotomization procedure to provide qudits entanglement criteria
- Characterizing generalized axisymmetric quantum states in systems
- Mixture of entangled pure states with maximally mixed one-qudit reduced density matrices
- Quantum Entanglement and Geometry
- On fully entangled fraction and quantum conditional entropies for states with maximally mixed marginals
- On classical and quantum liftings