activity
20032008
most citedQuantum searches on highly symmetric graphs

76 citations · 224 across the 4 of their papers we have counts for

collaborators

7 papers

quant-ph200876 cited

Quantum searches on highly symmetric graphs

Daniel Reitzner, Mark Hillery, Edgar Feldman +1

We study scattering quantum walks on highly symmetric graphs and use the walks to solve search problems on these graphs. The particle making the walk resides on the edges of the gr…

quant-ph200750 cited

Modifying quantum walks: A scattering theory approach

Edgar Feldman, Mark Hillery

We show how to construct discrete-time quantum walks on directed, Eulerian graphs. These graphs have tails on which the particle making the walk propagates freely, and this makes i…

quant-ph200647 cited

Programmable quantum state discriminators with simple programs

Janos A. Bergou, Vladimir Buzek, Edgar Feldman +2

We describe a class of programmable devices that can discriminate between two quantum states. We consider two cases. In the first, both states are unknown. One copy of each of the…

quant-ph200651 cited

Optimal unambiguous discrimination of two subspaces as a case in mixed state discrimination

Janos A. Bergou, Edgar Feldman, Mark Hillery

We show how to optimally unambiguously discriminate between two subspaces of a Hilbert space. In particular we suppose that we are given a quantum system in either the state ψ_{1},…

quant-ph2004

Quantum walks on graphs and quantum scattering theory

Edgar Feldman, Mark Hillery

We discuss a particular kind of quantum walk on a general graph. We affix two semi-infinite lines to a general finite graph, which we call tails. On the tails, the particle making…

quant-ph2003

Scattering theory and discrete-time quantum walks

Edgar Feldman, Mark Hillery

We study quantum walks on general graphs from the point of view of scattering theory. For a general finite graph we choose two vertices and attach one half line to each. We are int…