Entanglement entropy of multiparticle pure states

Physical Review A - Atomic, Molecular, and Optical Physics

Volumn 67, Issue 1, 2003, Pages

  Bravyi, Sergei ^a  

^a LANDAU INSTITUTE FOR THEORETICAL PHYSICS   (Russian Federation)

Author keywords

[No Author keywords available]

Indexed keywords

COMPUTATIONAL METHODS; ENTROPY; FOURIER TRANSFORMS; INFORMATION THEORY; PARTICLES (PARTICULATE MATTER); PROBABILITY DISTRIBUTIONS;

COMPUTATION YIELDS; ENTANGLEMENT ENTROPY; HEXACODE STATE; MULTIPARTITE PURE STATES; QUANTUM PARTICLES; SHANNON ENTROPY;

QUANTUM THEORY;

EID: 0037242006     PISSN: 10502947     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (9)

1. M. Nielsen and I. Chuang, Quantum Computation and Quantum Information (Cambridge University Press, Cambridge, 2000).
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4. S. Popescu and D. Rohrlich, Phys. Rev. A 56, R3319 (1997).
5. K. Dennison and W. Wooters, e-print quant-ph/0106058.
6. A. Calderbank, E. Rains, P. Shor, and N. Sloane, e-print quant-ph/9608006.
7. A binary matrix M is nondegenerate if for any binary vector x ≠ 0 we have Mx ≠ 0 over the binary field. Equivalently M is nondegenerate if det(M) = 1 (mod 2).
8. w is absolutely uniform any partition V = B ∪ W.
9. 1, not only for the optimal one.