Add to ORKGAbstract. We survey the duality theory between positive linear maps in ma-trix algebras and entanglements in block matrices, and review how to con-struct entangled states from examples of indecomposable positive linear maps between matrix algebras. We also give questions arising from these examples. 1
From the physical point of view entanglement witnesses define a universal tool for analysis and clas...
AbstractWe study positive maps of B(K) into B(H) for finite-dimensional Hilbert spaces K and H. Our ...
International audienceWe analyze bipartite matrices and linear maps between matrix algebras, which a...
In this note I show how to construct positive maps from any bound entangled state based on an unexte...
AbstractUsing the natural duality between linear functionals on tensor products of C∗-algebras with ...
We provide a partial classification of positive linear maps in matrix algebras which is based on a f...
We construct a new class of positive indecomposable maps in the algebra of 'd x d' complex matrices....
comments are welcomeThe theory of positive maps plays a central role in operator algebras and functi...
comments are welcomeThe theory of positive maps plays a central role in operator algebras and functi...
We outline the new approach to a characterization as well as to classification of positive maps. Our...
Positive linear maps and completely positive linear maps are found to be very important in quantum m...
We construct a class of 3 ⊗ 3 entangled edge states with positive partial transposes using indecompo...
We construct a new class of positive indecomposable maps in the algebra of 'd x d' complex matrices....
Linear maps of matrices describing the evolution of density matrices for a quantum system initially ...
Linear maps of matrices describing the evolution of density matrices for a quantum system initially ...
From the physical point of view entanglement witnesses define a universal tool for analysis and clas...
AbstractWe study positive maps of B(K) into B(H) for finite-dimensional Hilbert spaces K and H. Our ...
International audienceWe analyze bipartite matrices and linear maps between matrix algebras, which a...
In this note I show how to construct positive maps from any bound entangled state based on an unexte...
AbstractUsing the natural duality between linear functionals on tensor products of C∗-algebras with ...
We provide a partial classification of positive linear maps in matrix algebras which is based on a f...
We construct a new class of positive indecomposable maps in the algebra of 'd x d' complex matrices....
comments are welcomeThe theory of positive maps plays a central role in operator algebras and functi...
comments are welcomeThe theory of positive maps plays a central role in operator algebras and functi...
We outline the new approach to a characterization as well as to classification of positive maps. Our...
Positive linear maps and completely positive linear maps are found to be very important in quantum m...
We construct a class of 3 ⊗ 3 entangled edge states with positive partial transposes using indecompo...
We construct a new class of positive indecomposable maps in the algebra of 'd x d' complex matrices....
Linear maps of matrices describing the evolution of density matrices for a quantum system initially ...
Linear maps of matrices describing the evolution of density matrices for a quantum system initially ...
From the physical point of view entanglement witnesses define a universal tool for analysis and clas...
AbstractWe study positive maps of B(K) into B(H) for finite-dimensional Hilbert spaces K and H. Our ...
International audienceWe analyze bipartite matrices and linear maps between matrix algebras, which a...