DOIAbstract
We address unitary local (UL) invariance of bipartite pure states. Given a bipartite state |Ψ>> the complete characterization of the class of local unitaries U1 ⊗ U2 for which U1 ⊗ U2|Ψ>
We address unitary local (UL) invariance of bipartite pure states. Given a bipartite state |Ψ>> the complete characterization of the class of local unitaries U1 ⊗ U2 for which U1 ⊗ U2|Ψ>
The CANDECOMP/PARAFAC (CP) decomposition is a generalization of the spectral decomposition of matric...
We consider generic (mxn)-mode bipartitions of continuous-variable systems, and study the associated...
Let A, B be unital C*-algebras and assume that A is separable and quasidiagonal relative to B. Let ϕ...
We address unitary local invariance of bipartite pure states. Given a bipartite state $|\Psi>>=\sum_...
The equivalence of arbitrary dimensional bipartite states under local unitary transformations (LUT) ...
We investigate the equivalence of quantum states under local unitary transformations. A complete set...
We investigate the equivalence of quantum states under local unitary transformations. A complete set...
We investigate the equivalence of quantum mixed states under local unitary transformations. For a cl...
We prove that every unitary acting on any multipartite system and having operator Schmidt rank equal...
Invariance under local unitary operations is a fundamental property that must be obeyed by every pro...
The nonlocal properties for a kind of generic N-dimensional bipartite quantum systems are investigat...
Summary: For a finite-dimensional multipartite quantum system a finite complete set of invariants un...
The nonlocal properties for a kind of generic N-dimensional bipartite quantum systems are investigat...
We propose a natural generalization of bipartite Werner and isotropic states to multipartite systems...
19 pages, 1 figureInternational audienceWe give an algorithm allowing to construct bases of local un...
The CANDECOMP/PARAFAC (CP) decomposition is a generalization of the spectral decomposition of matric...
We consider generic (mxn)-mode bipartitions of continuous-variable systems, and study the associated...
Let A, B be unital C*-algebras and assume that A is separable and quasidiagonal relative to B. Let ϕ...
We address unitary local invariance of bipartite pure states. Given a bipartite state $|\Psi>>=\sum_...
The equivalence of arbitrary dimensional bipartite states under local unitary transformations (LUT) ...
We investigate the equivalence of quantum states under local unitary transformations. A complete set...
We investigate the equivalence of quantum states under local unitary transformations. A complete set...
We investigate the equivalence of quantum mixed states under local unitary transformations. For a cl...
We prove that every unitary acting on any multipartite system and having operator Schmidt rank equal...
Invariance under local unitary operations is a fundamental property that must be obeyed by every pro...
The nonlocal properties for a kind of generic N-dimensional bipartite quantum systems are investigat...
Summary: For a finite-dimensional multipartite quantum system a finite complete set of invariants un...
The nonlocal properties for a kind of generic N-dimensional bipartite quantum systems are investigat...
We propose a natural generalization of bipartite Werner and isotropic states to multipartite systems...
19 pages, 1 figureInternational audienceWe give an algorithm allowing to construct bases of local un...
The CANDECOMP/PARAFAC (CP) decomposition is a generalization of the spectral decomposition of matric...
We consider generic (mxn)-mode bipartitions of continuous-variable systems, and study the associated...
Let A, B be unital C*-algebras and assume that A is separable and quasidiagonal relative to B. Let ϕ...
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