Pages that link to "Item:Q277145"

The following pages link to All 2-positive linear maps from \(M_3(\mathbb{C})\) to \(M_3(\mathbb{C})\) are decomposable (Q277145):

Displaying 13 items.

• On the separability of unitarily invariant random quantum states: the unbalanced regime (Q1629282) (← links)
• On a family of linear maps from \(M_n(\mathbb{C})\) to \(M_{n^2}(\mathbb{C})\) (Q1654419) (← links)
• Inequalities for the Schmidt number of bipartite states (Q1986554) (← links)
• Schmidt rank constraints in quantum information theory (Q2044429) (← links)
• Compositions and tensor products of linear maps between matrix algebras (Q2104981) (← links)
• The \(\mathrm{PPT}^2\) conjecture holds for all Choi-type maps (Q2165072) (← links)
• Schmidt number of bipartite and multipartite states under local projections (Q2412607) (← links)
• When do composed maps become entanglement breaking? (Q2424019) (← links)
• On \(k\)-decomposability of positive maps (Q2493837) (← links)
• Mapping cone of \(k\)-entanglement breaking maps (Q2693961) (← links)
• Matrix analysis and quantum information (Q4568284) (← links)
• A factorization property of positive maps on <i>C</i>*-algebras (Q5130763) (← links)
• Topology of the cone of positive maps on qubit systems (Q5263956) (← links)