A multipartite entanglement measure based on coefficient matrices
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Publication:496912
DOI10.1007/s11128-015-1023-zzbMath1327.81075OpenAlexW289011651MaRDI QIDQ496912
William N. N. Hung, Chao Zhao, Xiao Yu Li, Guo-wu Yang
Publication date: 23 September 2015
Published in: Quantum Information Processing (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11128-015-1023-z
Related Items (6)
A new multipartite entanglement measure for arbitrary \(n\)-qudit pure states ⋮ Separability conditions based on local fine-grained uncertainty relations ⋮ Mathematical framework for describing multipartite entanglement in terms of rows or columns of coefficient matrices ⋮ Entanglement in phase estimation algorithm and quantum counting algorithm ⋮ Rényi and Tsallis formulations of separability conditions in finite dimensions ⋮ Characterization of quantum entanglement via a hypercube of Segre embeddings
Cites Work
- Unnamed Item
- Unnamed Item
- Concurrence vectors of multipartite states based on coefficient matrices
- Quantum Computation and Quantum Information
- Quantum entanglement
- Entangled Three-Qubit States without Concurrence and Three-Tangle
- Simplifying Monotonicity Conditions for Entanglement Measures
- Concurrence for general multipartite states
- Concurrence in arbitrary dimensions
- Quantify entanglement by concurrence hierarchy
- Communication via one- and two-particle operators on Einstein-Podolsky-Rosen states
- Teleporting an unknown quantum state via dual classical and Einstein-Podolsky-Rosen channels
- Quantifying Entanglement
- Searching for highly entangled multi-qubit states
- Computation of the geometric measure of entanglement for pure multiqubit states
- Concurrence vectors in arbitrary multipartite quantum systems
- An entanglement measure based on two-order minors
- Entanglement of Formation of an Arbitrary State of Two Qubits
- Mixed-state entanglement and quantum error correction
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