Entanglement witnesses for systems and new classes of entangled qudit states
arXiv:1410.2797 · doi:10.1140/epjd/e2011-10450-8
Abstract
We provide a new class of entanglement witnesses for $d \ot d$ systems (two qudits). Our construction generalizes the one proposed recently by Jafarizadeh et al. for and on the basis of semidefinite linear programming. Moreover, we provide a new class of PPT entangled states detected by our witnesses which generalizes well known family of states constructed by Horodecki et al. for .
References in corpus (8)
- Bloch vectors for qudits
- Detecting Genuine Multipartite Entanglement with Two Local Measurements
- Optimal entanglement criterion for mixed quantum states
- Spectral conditions for positive maps
- On circulant states with positive partial transpose
- A new class of states with positive partial transposition
- A class of positive atomic maps
- Generalized Circulant Densities and a Sufficient Condition for Separability