On classical Lie groups, which act by means of a unitary representation on finite dimensional Hilbert spaces, quantum state dependent tensor field constructions are considered. While evading the traditional ambiguity on defining metrical structures on the convex set of mixed states, one can show that these tensor field constructions allow an alternative approach to the problem of deciding whether a given state in a n-level bi-partite quantum system is entangled or separable.
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On classical Lie groups, which act by means of a unitary representation on finite dimensional Hilbert spaces, quantum state dependent tensor field constructions are considered. While evading the traditional ambiguity on defining metrical structures on the convex set of mixed states, one can show that these tensor field constructions allow an alternative approach to the problem of deciding whether a given state in a n-level bi-partite quantum system is entangled or separable.
graduated under Prof. D.Dürr in physics at the TU München in 2006. He received a DAAD scholarship for a research collaboration with the University of Naples Federico II in 2008, where he studied two years under Prof. G. Marmo. In 2010 he got a Ph.D in mathematical physics at the LMU München.
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Taschenbuch. Etat : Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -On classical Lie groups, which act by means of a unitary representation on finite dimensional Hilbert spaces, quantum state dependent tensor field constructions are considered. While evading the traditional ambiguity on defining metrical structures on the convex set of mixed states, one can show that these tensor field constructions allow an alternative approach to the problem of deciding whether a given state in a n-level bi-partite quantum system is entangled or separable. 116 pp. Englisch. N° de réf. du vendeur 9783838120539
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Taschenbuch. Etat : Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -On classical Lie groups, which act by means of a unitary representation on finite dimensional Hilbert spaces, quantum state dependent tensor field constructions are considered. While evading the traditional ambiguity on defining metrical structures on the convex set of mixed states, one can show that these tensor field constructions allow an alternative approach to the problem of deciding whether a given state in a n-level bi-partite quantum system is entangled or separable. 116 pp. Englisch. N° de réf. du vendeur 9783838120539
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Taschenbuch. Etat : Neu. Neuware -On classical Lie groups, which act by means of a unitary representation on finite dimensional Hilbert spaces, quantum state dependent tensor field constructions are considered. While evading the traditional ambiguity on defining metrical structures on the convex set of mixed states, one can show that these tensor field constructions allow an alternative approach to the problem of deciding whether a given state in a n-level bi-partite quantum system is entangled or separable. N° de réf. du vendeur 9783838120539
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