Description of rank four entangled states of two qutrits having positive partial transpose
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Publication:2853594
DOI10.1063/1.3663837zbMath1273.81031arXiv1105.3142OpenAlexW3102560404MaRDI QIDQ2853594
Lin Chen, Dragomir Ž. Djoković
Publication date: 16 October 2013
Published in: Journal of Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1105.3142
Related Items (13)
Nonexistence of \(n\)-qubit unextendible product bases of size \(2^n-5\) ⋮ Unextendible product basis for fermionic systems ⋮ Properties and construction of extreme bipartite states having positive partial transpose ⋮ Schmidt number of bipartite and multipartite states under local projections ⋮ Constructing unextendible product bases from multiqubit ones ⋮ Separable states with unique decompositions ⋮ Unextendible product bases, bound entangled states, and the range criterion ⋮ FACIAL STRUCTURES FOR VARIOUS NOTIONS OF POSITIVITY AND APPLICATIONS TO THE THEORY OF ENTANGLEMENT ⋮ Three-by-three bound entanglement with general unextendible product bases ⋮ Existence of product vectors and their partial conjugates in a pair of spaces ⋮ Classification of bi-qutrit positive partial transpose entangled edge states by their ranks ⋮ Erratum: “Description of rank four entangled states of two qutrits having positive partial transpose” [J. Math. Phys. 52, 122203 (2011)] ⋮ Equivalence classes and canonical forms for two-qutrit entangled states of rank four having positive partial transpose
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