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19982022
most citedEntanglement-Assisted Classical Capacity of Noisy Quantum Channels

620 citations · 1.7k across the 18 of their papers we have counts for

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11 papers · 1 filter

quant-ph2003★ 1 cited

Perfect initialization of a quantum computer of neutral atoms in an optical lattice of large lattice constant

J. Vala, A. V. Thapliyal, S. Myrgren +3

We propose a scheme for the initialization of a quantum computer based on neutral atoms trapped in an optical lattice with large lattice constant. Our focus is the development of a…

quant-ph2002★ 8 cited

The Power of LOCCq State Transformations

Ashish V. Thapliyal, John A. Smolin

Reversible state transformations under entanglement non-increasing operations give rise to entanglement measures. It is well known that asymptotic local operations and classical co…

quant-ph2001★ 16 cited

Entanglement-assisted capacity of a quantum channel and the reverse Shannon theorem

Charles H. Bennett, Peter W. Shor, John A. Smolin +1

The entanglement-assisted classical capacity of a noisy quantum channel is the amount of information per channel use that can be sent over the channel in the limit of many uses of…

quant-ph2000★ 3 cited

Superactivation of Bound Entanglement

Peter W. Shor, John A. Smolin, Ashish V. Thapliyal

We show that, in a multi-party setting, two non-distillable (bound-entangled) states tensored together can make a distillable state. This is an example of true superadditivity of d…

quant-ph1999★ 4 cited

Rank Two Bipartite Bound Entangled States Do Not Exist

Pawel Horodecki, John A. Smolin, Barbara M. Terhal +1

We explore the relation between the rank of a bipartite density matrix and the existence of bound entanglement. We show a relation between the rank, marginal ranks, and distillabil…

quant-ph1999★ 237 cited

Evidence for Bound Entangled States with Negative Partial Transpose

David P. DiVincenzo, Peter W. Shor, John A. Smolin +2

We exhibit a two-parameter family of bipartite mixed states , in a Hilbert space, which are negative under partial transposition (NPT), but for which we conjec…