We provide a simple construction of bipartite entangled states that are positive under partial transposition, and hence undistillable. The construction makes use of the properties of the projectors onto the symmetric and antisymmetric subspaces of the Hilbert space of two identical systems. The resulting states can be considered as generalizations of the celebrated Werner states
Werner states are multipartite quantum states that are invariant under the diagonal conjugate action...
We classify the completely-positive maps acting on two $d$-dimensional systems which commute with al...
In this master thesis I study the extremal positive partial transpose (PPT) states of the three qubi...
We provide a simple construction of bipartite entangled states that are positive under partial trans...
We construct a new class of PPT states for bipartite "d x d" systems. This class is invariant under ...
We construct a class of 3 ⊗ 3 entangled edge states with positive partial transposes using indecompo...
In this note I show how to construct positive maps from any bound entangled state based on an unexte...
We address an open question about the existence of entangled continuous- variable (CV) Werner states...
Coordenação de Aperfeiçoamento de Pessoal de Nível Superior (CAPES)Conselho Nacional de Desenvolvime...
We study bipartite entanglement in systems of N identical bosons distributed in M different modes. F...
We study entanglement in mixed bipartite quantum states which are invariant under simultaneous SU(2)...
We present a new characterization of quantum states, what we call Projected Entangled-Pair States (P...
We present a new characterization of quantum states, what we call Projected Entangled-Pair States (P...
Abstract. We survey the duality theory between positive linear maps in ma-trix algebras and entangle...
We study entanglement in mixed bipartite quantum states which are invariant under simultaneous SU(2)...
Werner states are multipartite quantum states that are invariant under the diagonal conjugate action...
We classify the completely-positive maps acting on two $d$-dimensional systems which commute with al...
In this master thesis I study the extremal positive partial transpose (PPT) states of the three qubi...
We provide a simple construction of bipartite entangled states that are positive under partial trans...
We construct a new class of PPT states for bipartite "d x d" systems. This class is invariant under ...
We construct a class of 3 ⊗ 3 entangled edge states with positive partial transposes using indecompo...
In this note I show how to construct positive maps from any bound entangled state based on an unexte...
We address an open question about the existence of entangled continuous- variable (CV) Werner states...
Coordenação de Aperfeiçoamento de Pessoal de Nível Superior (CAPES)Conselho Nacional de Desenvolvime...
We study bipartite entanglement in systems of N identical bosons distributed in M different modes. F...
We study entanglement in mixed bipartite quantum states which are invariant under simultaneous SU(2)...
We present a new characterization of quantum states, what we call Projected Entangled-Pair States (P...
We present a new characterization of quantum states, what we call Projected Entangled-Pair States (P...
Abstract. We survey the duality theory between positive linear maps in ma-trix algebras and entangle...
We study entanglement in mixed bipartite quantum states which are invariant under simultaneous SU(2)...
Werner states are multipartite quantum states that are invariant under the diagonal conjugate action...
We classify the completely-positive maps acting on two $d$-dimensional systems which commute with al...
In this master thesis I study the extremal positive partial transpose (PPT) states of the three qubi...