activity
20032021
most citedEntangled states with positive partial transpose arising from indecomposable positive linear maps

60 citations · 364 across the 22 of their papers we have counts for

collaborators

22 papers

quant-ph2021★ 3 cited

There exist infinitely many kinds of partial separability/entanglement

Kil-Chan Ha, Kyung Hoon Han, Seung-Hyeok Kye

In tri-partite systems, there are three basic biseparability, -, - and - biseparability according to bipartitions of local systems. We begin with three convex…

quant-ph2018

Separability of multi-qubit states in terms of diagonal and anti-diagonal entries

Kil-Chan Ha, Kyung Hoon Han, Seung-Hyeok Kye

We give separability criteria for general multi-qubit states in terms of diagonal and anti-diagonal entries. We define two numbers which are obtained from diagonal and anti-diagona…

quant-ph2015★ 9 cited

Construction of three qubit genuine entanglement with bi-partite positive partial transposes

Kil-Chan Ha, Seung-Hyeok Kye

We construct tri-qubit genuinely entangled states which have positive partial transposes with respect to bi-partition of systems. These examples disprove a conjecture [L. Novo, T.…

math.OA2014★ 1 cited

Construction of exposed indecomposable positive linear maps between matrix algebras

Kil-Chan Ha, Seung-Hyeok Kye

We construct a large class of indecomposable positive linear maps from the matrix algebra into the matrix algebra, which generate exposed extreme rays of th…

quant-ph2014★ 9 cited

Multi-partite separable states with unique decompositions and construction of three qubit entanglement with positive partial transpose

Kil-Chan Ha, Seung-Hyeok Kye

We investigate conditions on a finite set of multi-partite product vectors for which separable states with corresponding product states have unique decomposition, and show that thi…

quant-ph2013

Global geometric difference between separable and Positive partial transpose states

Kil-Chan Ha, Seung-Hyeok Kye

In the convex set of all $3\ot 3$ states with positive partial transposes, we show that one can take two extreme points whose convex combinations belong to the interior of the conv…