The aim of this work is to verify the new entropic and information inequalities for non-composite systems using experimental 5 imes 5 density matrix of the qudit state, measured by the tomographic method in a multi-level superconducting circuit. These inequalities are well-known for bipartite and tripartite systems, but have never been tested for superconducting qudits. Entropic inequalities can also be used to evaluate the accuracy of experimental data and the value of mutual information, deduced from them, may charachterize correlations between different degrees of freedom in a noncomposite system
We define the entropic bounds, i.e. minimal uncertainty for pairs of unitary testers in distinguishi...
We define the entropic bounds, i.e. minimal uncertainty for pairs of unitary testers in distinguishi...
Shannon's entropy power inequality (EPI) can be viewed as a statement of concavity of an entropic fu...
The aim of this work is to verify the new entropic and information inequalities for non-composite sy...
We consider the probability distributions, spin (qudit)-state tomograms and density matrices of quan...
We consider the probability distributions, spin (qudit)-state tomograms and density matrices of quan...
We study an analog of Bayes’ formula and the nonnegativity property of mutual information for ...
We discuss some inequalities for N nonnegative numbers. We use these inequalities to obtain known in...
We consider the entropy-energy inequality for a three-level atom implemented on superconducting circ...
We consider the entropy-energy inequality for a three-level atom implemented on superconducting circ...
We obtain a new inequality for arbitrary Hermitian matrices. We describe particular linear maps call...
Abstract. We establish a procedure to find the extremal density matrices for any finite Hamiltonian ...
Entanglement is one of important resources for quantum communication tasks. Most of results are focu...
The q-deformed entropies of quantum and classical systems are discussed. Standard and q-deformed ent...
We define the entropic bounds, i.e. minimal uncertainty for pairs of unitary testers in distinguishi...
We define the entropic bounds, i.e. minimal uncertainty for pairs of unitary testers in distinguishi...
We define the entropic bounds, i.e. minimal uncertainty for pairs of unitary testers in distinguishi...
Shannon's entropy power inequality (EPI) can be viewed as a statement of concavity of an entropic fu...
The aim of this work is to verify the new entropic and information inequalities for non-composite sy...
We consider the probability distributions, spin (qudit)-state tomograms and density matrices of quan...
We consider the probability distributions, spin (qudit)-state tomograms and density matrices of quan...
We study an analog of Bayes’ formula and the nonnegativity property of mutual information for ...
We discuss some inequalities for N nonnegative numbers. We use these inequalities to obtain known in...
We consider the entropy-energy inequality for a three-level atom implemented on superconducting circ...
We consider the entropy-energy inequality for a three-level atom implemented on superconducting circ...
We obtain a new inequality for arbitrary Hermitian matrices. We describe particular linear maps call...
Abstract. We establish a procedure to find the extremal density matrices for any finite Hamiltonian ...
Entanglement is one of important resources for quantum communication tasks. Most of results are focu...
The q-deformed entropies of quantum and classical systems are discussed. Standard and q-deformed ent...
We define the entropic bounds, i.e. minimal uncertainty for pairs of unitary testers in distinguishi...
We define the entropic bounds, i.e. minimal uncertainty for pairs of unitary testers in distinguishi...
We define the entropic bounds, i.e. minimal uncertainty for pairs of unitary testers in distinguishi...
Shannon's entropy power inequality (EPI) can be viewed as a statement of concavity of an entropic fu...