We strengthen the set of Bell-type inequalities presented by Sun & Fei [Phys. Rev. A 74, 032335 (2006)] that give a classification for biseparable correlations and entanglement in tripartite quantum systems. We will furthermore consider the restriction to local orthogonal spin observables and show that this strengthens all previously known such tripartite inequalities. The quadratic inequalities we find indicate a type of monogamy of maximal biseparable three-particle quantum correlations, although the nonmaximal ones can be shared. This is contrasted to recently found monogamy inequalities for bipartite Bell correlations in tripartite systems
We introduce a version of the chained Bell inequality for an arbitrary number of measurement outcome...
We introduce a hierarchy of conditions necessarily satisfied by any distribution P(ab) representing ...
We introduce a version of the chained Bell inequality for an arbitrary number of measurement outcome...
We consider multipartite states of qubits and prove that their bipartite quantum entanglement, as qu...
We consider multipartite states of qubits and prove that their bipartite quantum entanglement, as qu...
A striking result from nonrelativistic quantum mechanics is the monogamy of entanglement, which stat...
Two overlapping bipartite binary Bell inequalities cannot be simultaneously violated as this would c...
We consider three parties, A, B, and C, each performing one of two local measurements on a shared qu...
We investigate tight monogamy relations of multiparty quantum entanglement for any quantum state in ...
A derivation of the full set of Bell inequalities involving correlation functions, for two parties, ...
Contains fulltext : 84827.pdf (publisher's version ) (Closed access)A fruitful way...
We derive tight quadratic inequalities for all kinds of hybrid separable-inseparable $n$-particle de...
A fruitful way of studying physical theories is via the question whether the possible physical state...
We investigate quantum states that possess both maximum entanglement and maximum discord between the...
We propose a new entanglement measure to quantify three qubits entanglement in terms of negativity. ...
We introduce a version of the chained Bell inequality for an arbitrary number of measurement outcome...
We introduce a hierarchy of conditions necessarily satisfied by any distribution P(ab) representing ...
We introduce a version of the chained Bell inequality for an arbitrary number of measurement outcome...
We consider multipartite states of qubits and prove that their bipartite quantum entanglement, as qu...
We consider multipartite states of qubits and prove that their bipartite quantum entanglement, as qu...
A striking result from nonrelativistic quantum mechanics is the monogamy of entanglement, which stat...
Two overlapping bipartite binary Bell inequalities cannot be simultaneously violated as this would c...
We consider three parties, A, B, and C, each performing one of two local measurements on a shared qu...
We investigate tight monogamy relations of multiparty quantum entanglement for any quantum state in ...
A derivation of the full set of Bell inequalities involving correlation functions, for two parties, ...
Contains fulltext : 84827.pdf (publisher's version ) (Closed access)A fruitful way...
We derive tight quadratic inequalities for all kinds of hybrid separable-inseparable $n$-particle de...
A fruitful way of studying physical theories is via the question whether the possible physical state...
We investigate quantum states that possess both maximum entanglement and maximum discord between the...
We propose a new entanglement measure to quantify three qubits entanglement in terms of negativity. ...
We introduce a version of the chained Bell inequality for an arbitrary number of measurement outcome...
We introduce a hierarchy of conditions necessarily satisfied by any distribution P(ab) representing ...
We introduce a version of the chained Bell inequality for an arbitrary number of measurement outcome...