AbstractUsing the natural duality between linear functionals on tensor products of C∗-algebras with the trace class operators on a Hilbert space H and linear maps of the C∗-algebra into B(H), we study the relationship between separability, entanglement and the Peres condition of states and positivity properties of the linear maps
We present a survey on mathematical topics relating to separable states and entanglement witnesses. ...
AbstractWe study positive maps of B(K) into B(H) for finite-dimensional Hilbert spaces K and H. Our ...
We analyze bipartite matrices and linear maps between matrix algebras, which are respectively, invar...
Using the natural duality between linear functionals on tensor products of $C^*$-algebras with the t...
AbstractUsing the natural duality between linear functionals on tensor products of C∗-algebras with ...
Abstract. We survey the duality theory between positive linear maps in ma-trix algebras and entangle...
We provide a partial classification of positive linear maps in matrix algebras which is based on a f...
A state acting on Hilbert space {\cal H}_1\otimes{\cal H}_2 is called separable if it can be approxi...
comments are welcomeThe theory of positive maps plays a central role in operator algebras and functi...
Positive linear maps and completely positive linear maps are found to be very important in quantum m...
comments are welcomeThe theory of positive maps plays a central role in operator algebras and functi...
Given two unital C*-algebras equipped with states and a positive operator in the enveloping von Neum...
International audienceWe analyze bipartite matrices and linear maps between matrix algebras, which a...
International audienceWe analyze bipartite matrices and linear maps between matrix algebras, which a...
A density operator (state) on a tensor product H ⊗ K of Hilbert spaces is separable if it is in the ...
We present a survey on mathematical topics relating to separable states and entanglement witnesses. ...
AbstractWe study positive maps of B(K) into B(H) for finite-dimensional Hilbert spaces K and H. Our ...
We analyze bipartite matrices and linear maps between matrix algebras, which are respectively, invar...
Using the natural duality between linear functionals on tensor products of $C^*$-algebras with the t...
AbstractUsing the natural duality between linear functionals on tensor products of C∗-algebras with ...
Abstract. We survey the duality theory between positive linear maps in ma-trix algebras and entangle...
We provide a partial classification of positive linear maps in matrix algebras which is based on a f...
A state acting on Hilbert space {\cal H}_1\otimes{\cal H}_2 is called separable if it can be approxi...
comments are welcomeThe theory of positive maps plays a central role in operator algebras and functi...
Positive linear maps and completely positive linear maps are found to be very important in quantum m...
comments are welcomeThe theory of positive maps plays a central role in operator algebras and functi...
Given two unital C*-algebras equipped with states and a positive operator in the enveloping von Neum...
International audienceWe analyze bipartite matrices and linear maps between matrix algebras, which a...
International audienceWe analyze bipartite matrices and linear maps between matrix algebras, which a...
A density operator (state) on a tensor product H ⊗ K of Hilbert spaces is separable if it is in the ...
We present a survey on mathematical topics relating to separable states and entanglement witnesses. ...
AbstractWe study positive maps of B(K) into B(H) for finite-dimensional Hilbert spaces K and H. Our ...
We analyze bipartite matrices and linear maps between matrix algebras, which are respectively, invar...
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