activity
19952005
most citedContinuous optimal ensembles I: A geometrical characterization of robustly separable quantum states

7 citations · 24 across the 5 of their papers we have counts for

collaborators

12 papers

quant-ph20055 cited

An asymptotical separability criterion for bipartite density operators

Roman R. Zapatrin

For a given density matrix of a bipartite quantum system an asymptotical separability criterion is suggested. Using the continuous ensemble method, a sequence of separable dens…

quant-ph20055 cited

Continuous optimal ensembles II. Reducing the separability condition to numerical equations

Roman R. Zapatrin

A density operator of a bipartite quantum system is called robustly separable if it has a neighborhood of separable operators. Given a bipartite density matrix, its property to be…

quant-ph20057 cited

Continuous optimal ensembles I: A geometrical characterization of robustly separable quantum states

Roman R. Zapatrin

A geometrical characterization of robustly separable (that is, remaining separable under sufficiently small variiations) mixed states of a bipartite quantum system is given. It is…

quant-ph20046 cited

A note on continuous ensemble expansions of quantum states

Roman R. Zapatrin

Generalizing the notion of relative entropy, the difference between a priori and a posteriori relative entropy for quantum systems is drawn. The former, known as quantum relative e…

quant-ph20021 cited

A Combinatory-Algebraic Perspective on Multipartiteness, Entanglement and Quantum Localization

Ioannis Raptis, Roman Zapatrin

We claim that both multipartiteness and localization of subsystems of compound quantum systems are of an essentially relative nature crucially depending on the set of operationalis…

quant-ph2001

A note on Borromean correlations in multipartite quantum systems

Roman R. Zapatrin

If a pure state of a multipartite quantum system is Borromean, that is, its density matrix becomes product after tracing out any its component then the initial state is product its…