Requirements for copatibility between local and multipartite quantum states

Quantum Information and Computation

Volumn 4, Issue 1, 2004, Pages 12-26

  Bravyi, Sergey ^a  

^a CALIFORNIA INSTITUTE OF TECHNOLOGY   (United States)

Author keywords

Entanglement; Multipartite system; Reduced density matrix

Indexed keywords

LINEAR TRANSFORMATIONS; MATRIX ALGEBRA;

ENTANGLEMENT; GENERAL CLASS; LOCAL DENSITY; MULTIPARTITE SYSTEMS; PURE STATE; QUANTUM STATE; REDUCED-DENSITY MATRIX; TRACE-TRANSFORMATION;

QUANTUM THEORY;

EID: 1642587734     PISSN: 15337146     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (7)

1. H. A. Carteret, A. Higuchi, and A. Sudbery (2000), Multipartite generalization of the Schmidt decomposition, LANL preprint archive quant-ph/0006125.
2. A. Acin, A. Andrianov, L. Costa, E. Jane, J.I. Latorre, and R. Tarrach (2000), Generalized Schmidt decomposition and classification of three-quantum-bit states, LANL preprint archive quant-ph/0003050.
3. K.G.H. Vollbrecht and R.F.Werner (2000), Entanglement measures under symmetry, LANL preprint archive quant-ph/0010095.
4. A.Sudbery (2000), On local invariants of pure three-qubit states, J. Phys. A 34, pp. 643-652, also available at LANL preprint archive quant-ph/0001116.
5. H.Barnum and N.Linden (2001), Monotones and invariants for multi-particle quantum states, LANL preprint archive quant-ph/0103155.
6. A. Higuchi, A. Sudbery, and J. Szulc (2002), One-qubit reduced states of a pure many-qubit state: polygon inequalities, LANL preprint archive quant-ph/0209085.
7. A. Wehrl (1974), How chaotic is a state of a quantum system, Reports on Mathematical Physics, vol. 6, pp. 15-28.