Subadditivity condition for spin-tomograms and density matrices of arbitrary composite and noncomposite qudit systems
arXiv:1403.2233 · doi:10.1007/s10946-014-9424-5
Abstract
New quantum entropic inequality for states of system of n >_ 1 qudits is obtained. The inequality has the form of quantum subadditivity condition of bipartite qudit system and coincides with this subadditivity condition for the system of two qudits. The general statement on existence of the subadditivity condition for arbitrary probability distribution and arbitrary qudit-system tomogram is formulated. The nonlinear quantum channels creating the entangled states from separable ones are discussed.
References in corpus (1)
Cited by in corpus (13)
- Pseudomode approach and vibronic non-Markovian phenomena in light harvesting complexes
- No signaling and strong subadditivity condition for tomographic q-entropy of single qudit states
- Non-Markovian evolution of multi-level system interacting with several reservoirs. Exact and approximate
- Separability and entanglement of the qudit X-state with j = 3/2
- Entropy-energy inequalities for qudit states
- Time-convolutionless master equations for composite open quantum systems
- Steering and correlations for the single qudit state on the example of
- Deformed entropy and information relations for composite and noncomposite systems
- New inequalities for quantum von Neumann and tomographic mutual information
- Separability and entanglement of spin particle
- Entropic and information inequality for nonlinearly transformed two-qubit X-states
- Separability and entanglement in the Hilbert space reference frames related through the generic unitary transform for four level system
- Deformed entropic and information inequalities for X - states of two-qubit and single qudit states