An orthogonal product basis of a composite Hilbert space is genuinely nonlocal if the basis
states are locally indistinguishable across every bipartition. From an operational point of …

We consider the question of perfect local distinguishability of mutually orthogonal bipartite
quantum states, with the property that every state can be specified by a unitary operator …

It is known that there exist sets of pure orthogonal product states which cannot be perfectly
distinguished by local operations and classical communication (LOCC). Such sets are …

In this paper, we study the distinguishability of multipartite quantum states by separable
operations. We first present a necessary and sufficient condition for a finite set of orthogonal …

We show that there exist sets of three mutually orthogonal d-dimensional maximally
entangled states which cannot be perfectly distinguished using one-way local operations …

We prove limitations on LOCC and separable measurements in bipartite state discrimination
problems using techniques from convex optimization. Specific results that we prove include …

Quantum information is nonlocal in the sense that local measurements on a composite
quantum system, prepared in one of many mutually orthogonal states, may not reveal in …

We study the local distinguishability of general multiqubit states and show that local
projective measurements and classical communication are as powerful as the most general …

We construct two families of orthogonal product quantum states that cannot be exactly
distinguished by local operation and classical communication (LOCC) in the quantum …

Suppose a set of m-partite, m≥ 3, pure orthogonal fully separable states is given. We
consider the task of distinguishing these states perfectly by local operations and classical …