In this paper we give the new sufficient conditions of entanglement for multipartite qubit density matrixes. Especially, we discuss in detail the case for tripartite qubit density matrixes. As a criteria in concrete application, its steps are quite simple and easy to operate. Some examples, discussions and the generalization to more high dimensional multipartite qubit density matrixes are given
Geometric relations between separable and entangled two-qubit and two-qutrit quantum information sta...
For every N-qubit density matrix written in the computational basis, an associated "X-density matrix...
Based on the idea of measuring the factorizability of a given density matrix, we propose a pairwise ...
Given a specific ordered spectra of (shifted) one-qubit reduced density matrices, we discuss that th...
Considering important roles of quantum entanglement in quantum communication and quantum computation...
We give an improved criterion of genuine multipartite entanglement for an important class of multipa...
A new geometric representation of qubit and qutrit states based on probability simplexes is used to ...
A new geometric representation of qubit and qutrit states based on probability simplexes is used to ...
Abstract The correlation matrices or tensors in the Bloch representation of density matrices are enc...
Entanglement is one of important resources for quantum communication tasks. Most of results are focu...
It is a hard and important problem to find the criterion of the set of positive-definite matrixes wh...
Abstract General physical background of famous Peres–Horodecki positive partial transpose (PH- or PP...
We propose a method to characterize and quantify multipartite entanglement for pure states. The meth...
For every possible spectrum of 2(N)-dimensional density operators, we construct an N-qubit X-state o...
We explore the subtle relationships between partial separability and entanglement of subsystems in m...
Geometric relations between separable and entangled two-qubit and two-qutrit quantum information sta...
For every N-qubit density matrix written in the computational basis, an associated "X-density matrix...
Based on the idea of measuring the factorizability of a given density matrix, we propose a pairwise ...
Given a specific ordered spectra of (shifted) one-qubit reduced density matrices, we discuss that th...
Considering important roles of quantum entanglement in quantum communication and quantum computation...
We give an improved criterion of genuine multipartite entanglement for an important class of multipa...
A new geometric representation of qubit and qutrit states based on probability simplexes is used to ...
A new geometric representation of qubit and qutrit states based on probability simplexes is used to ...
Abstract The correlation matrices or tensors in the Bloch representation of density matrices are enc...
Entanglement is one of important resources for quantum communication tasks. Most of results are focu...
It is a hard and important problem to find the criterion of the set of positive-definite matrixes wh...
Abstract General physical background of famous Peres–Horodecki positive partial transpose (PH- or PP...
We propose a method to characterize and quantify multipartite entanglement for pure states. The meth...
For every possible spectrum of 2(N)-dimensional density operators, we construct an N-qubit X-state o...
We explore the subtle relationships between partial separability and entanglement of subsystems in m...
Geometric relations between separable and entangled two-qubit and two-qutrit quantum information sta...
For every N-qubit density matrix written in the computational basis, an associated "X-density matrix...
Based on the idea of measuring the factorizability of a given density matrix, we propose a pairwise ...