Multipartite generalization of the Schmidt decomposition (Q2731807): Difference between revisions

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scientific article; zbMATH DE number 1626613
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Property / OpenAlex ID: W2037265793 / rank
 
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Property / arXiv ID: quant-ph/0006125 / rank
 
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Property / cites work: Parametrization and distillability of three-qubit entanglement / rank
 
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Property / cites work: Local symmetry properties of pure three-qubit states / rank
 
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Property / cites work: On local invariants of pure three-qubit states. / rank
 
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The authors demonstrate the decomposition of pure states of an \(n\)-particle system, where the dimensions of the individual state spaces are finite but otherwise arbitrary. The constraints on the coordinates (with respect to a factorizable orthonormal basis) are that certain ones vanish and certain others are real. As an application, this is used to find the dimension of the generic local equivalence class. The relation of this composition to other proposed canonical forms is discussed.
Property / review text: The authors demonstrate the decomposition of pure states of an \(n\)-particle system, where the dimensions of the individual state spaces are finite but otherwise arbitrary. The constraints on the coordinates (with respect to a factorizable orthonormal basis) are that certain ones vanish and certain others are real. As an application, this is used to find the dimension of the generic local equivalence class. The relation of this composition to other proposed canonical forms is discussed. / rank
 
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Latest revision as of 09:24, 19 May 2025

scientific article; zbMATH DE number 1626613
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English
Multipartite generalization of the Schmidt decomposition
scientific article; zbMATH DE number 1626613

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    Multipartite generalization of the Schmidt decomposition (English)
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    30 July 2001
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    multiparticle generalization
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    Schmidt decomposition
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    composite quantum systems
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    factorizable orthonormal basis
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    The authors demonstrate the decomposition of pure states of an \(n\)-particle system, where the dimensions of the individual state spaces are finite but otherwise arbitrary. The constraints on the coordinates (with respect to a factorizable orthonormal basis) are that certain ones vanish and certain others are real. As an application, this is used to find the dimension of the generic local equivalence class. The relation of this composition to other proposed canonical forms is discussed.
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