activity
20022008
most citedConnecting the discrete and continuous-time quantum walks

184 citations · 280 across the 6 of their papers we have counts for

collaborators

11 papers

quant-ph200814 cited

Reexamination of decoherence in quantum walks on the hypercube

Frederick W. Strauch

The effect of decoherence on the continuous-time quantum walk on the hypercube is revisited. Previously, an exact solution was found for a decoherence model that preserved the effe…

cond-mat.supr-con200816 cited

Quantum behavior of the dc SQUID phase qubit

Kaushik Mitra, F. W. Strauch, C. J. Lobb +3

We analyze the behavior of a dc Superconducting Quantum Interference Device (SQUID) phase qubit in which one junction acts as a phase qubit and the rest of the device provides isol…

quant-ph200720 cited

Tunneling phase gate for neutral atoms in a double-well lattice

Frederick W. Strauch, Mark Edwards, Eite Tiesinga +2

We propose a new two--qubit phase gate for ultra--cold atoms confined in an experimentally realized tilted double--well optical lattice [Sebby--Strabley et al., Phys. Rev. A {\bf 7…

quant-ph200742 cited

Theoretical analysis of perfect quantum state transfer with superconducting qubits

Frederick W. Strauch, Carl J. Williams

Superconducting quantum circuits, fabricated with multiple layers, are proposed to implement perfect quantum state transfer between nodes of a hypercube network. For tunable device…

quant-ph20074 cited

Any-order propagation of the nonlinear Schroedinger equation

Frederick W. Strauch

We derive an exact propagation scheme for nonlinear Schroedinger equations. This scheme is entirely analogous to the propagation of linear Schroedinger equations. We accomplish thi…

quant-ph2006184 cited

Connecting the discrete and continuous-time quantum walks

Frederick W. Strauch

Recently, quantized versions of random walks have been explored as effective elements for quantum algorithms. In the simplest case of one dimension, the theory has remained divided…