Separability for positive operators on tensor product of Hilbert spaces
DOI10.1007/s10114-021-0427-1zbMath1470.81018OpenAlexW3177172359MaRDI QIDQ2042273
Publication date: 28 July 2021
Published in: Acta Mathematica Sinica. English Series (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10114-021-0427-1
Applications of operator theory in the physical sciences (47N50) Hermitian and normal operators (spectral measures, functional calculus, etc.) (47B15) Tensor products in functional analysis (46M05) Quantum coherence, entanglement, quantum correlations (81P40) Tensor products of linear operators (47A80) Entanglement measures, concurrencies, separability criteria (81P42)
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Cites Work
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- Quantum systems, channels, information. A mathematical introduction.
- Completely positive linear maps on complex matrices
- Linear interpolation and the elementary operators on \({\mathcal B}({\mathcal H})\)
- Higher order Schmidt decompositions
- Separability of mixed states: necessary and sufficient conditions.
- Separability criterion and inseparable mixed states with positive partial transposition.
- Constructing separable states in infinite-dimensional systems by operator matrices
- Separable states and positive maps
- Positive finite rank elementary operators and characterizing entanglement of states
- Quantum entanglement
- A characterization of positive linear maps and criteria of entanglement for quantum states
- A class of inequalities inducing new separability criteria for bipartite quantum systems
- Separability Criterion for Density Matrices
- Bound Entanglement Can Be Activated
- A class of separable quantum states
- On the tensor products of operators
- Geometry of Quantum States
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